How do you solve #x^2 – 3x = 4x – 1# using the quadratic formula?

To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0),To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

2. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0) To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

3. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), whichTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

4. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0) 2To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

5. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

6. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0) 2.To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

7. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifiesTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

8. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

9. Combine likeTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

10. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

11. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

12. Combine like terms:To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

13. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (xTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

14. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

15. Combine like terms: (To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

16. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

17. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

18. Combine like terms: (xTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

19. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 -To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

20. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

21. Combine like terms: (x^To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

22. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

23. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

24. Combine like terms: (x^2To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

25. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

26. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

27. Combine like terms: (x^2 -To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

28. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7xTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

29. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

30. Combine like terms: (x^2 - To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

31. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x +To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

32. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

33. Combine like terms: (x^2 - 7To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

34. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

35. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

36. Combine like terms: (x^2 - 7xTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

37. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

38. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

39. Combine like terms: (x^2 - 7x +To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

40. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 =To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

41. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

42. Combine like terms: (x^2 - 7x + 1To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

43. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

44. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

45. Combine like terms: (x^2 - 7x + 1 =To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

46. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0\To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

47. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

48. Combine like terms: (x^2 - 7x + 1 = 0To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

49. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0). To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

50. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

51. Combine like terms: (x^2 - 7x + 1 = 0\To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

52. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0). 2.To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

53. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

54. Combine like terms: (x^2 - 7x + 1 = 0) To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

55. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

56. IdentifyTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

57. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

58. Combine like terms: (x^2 - 7x + 1 = 0) 3.To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

59. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

60. Identify the coefficientsTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

61. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

62. Combine like terms: (x^2 - 7x + 1 = 0)

63. IdentifyTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

64. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

65. Identify the coefficients:To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

66. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

67. Combine like terms: (x^2 - 7x + 1 = 0)

68. Identify theTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

69. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

70. Identify the coefficients: (To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

71. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

72. Combine like terms: (x^2 - 7x + 1 = 0)

73. Identify the coefficientsTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

74. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

75. Identify the coefficients: (aTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

76. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

77. Combine like terms: (x^2 - 7x + 1 = 0)

78. Identify the coefficients: (To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

79. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

80. Identify the coefficients: (a =To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

81. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

82. Combine like terms: (x^2 - 7x + 1 = 0)

83. Identify the coefficients: (aTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

84. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

85. Identify the coefficients: (a = 1To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

86. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

87. Combine like terms: (x^2 - 7x + 1 = 0)

88. Identify the coefficients: (a =To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

89. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

90. Identify the coefficients: (a = 1\To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

91. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

92. Combine like terms: (x^2 - 7x + 1 = 0)

93. Identify the coefficients: (a = To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

94. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

95. Identify the coefficients: (a = 1),To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

96. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

97. Combine like terms: (x^2 - 7x + 1 = 0)

98. Identify the coefficients: (a = 1\To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

99. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

100. Identify the coefficients: (a = 1), (bTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

101. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

102. Combine like terms: (x^2 - 7x + 1 = 0)

103. Identify the coefficients: (a = 1),To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

104. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

105. Identify the coefficients: (a = 1), (b =To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

106. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

107. Combine like terms: (x^2 - 7x + 1 = 0)

108. Identify the coefficients: (a = 1), (To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

109. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

110. Identify the coefficients: (a = 1), (b = -To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

111. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

112. Combine like terms: (x^2 - 7x + 1 = 0)

113. Identify the coefficients: (a = 1), (bTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

114. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

115. Identify the coefficients: (a = 1), (b = -7To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

116. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

117. Combine like terms: (x^2 - 7x + 1 = 0)

118. Identify the coefficients: (a = 1), (b =To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

119. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

120. Identify the coefficients: (a = 1), (b = -7\To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

121. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

122. Combine like terms: (x^2 - 7x + 1 = 0)

123. Identify the coefficients: (a = 1), (b = -To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

124. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

125. Identify the coefficients: (a = 1), (b = -7),To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

126. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

127. Combine like terms: (x^2 - 7x + 1 = 0)

128. Identify the coefficients: (a = 1), (b = -7To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

129. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

130. Identify the coefficients: (a = 1), (b = -7), andTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

131. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

132. Combine like terms: (x^2 - 7x + 1 = 0)

133. Identify the coefficients: (a = 1), (b = -7\To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

134. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

135. Identify the coefficients: (a = 1), (b = -7), and (To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

136. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

137. Combine like terms: (x^2 - 7x + 1 = 0)

138. Identify the coefficients: (a = 1), (b = -7),To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

139. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

140. Identify the coefficients: (a = 1), (b = -7), and (cTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

141. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

142. Combine like terms: (x^2 - 7x + 1 = 0)

143. Identify the coefficients: (a = 1), (b = -7), (To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

144. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

145. Identify the coefficients: (a = 1), (b = -7), and (c =To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

146. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

147. Combine like terms: (x^2 - 7x + 1 = 0)

148. Identify the coefficients: (a = 1), (b = -7), (cTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

149. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

150. Identify the coefficients: (a = 1), (b = -7), and (c = To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

151. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

152. Combine like terms: (x^2 - 7x + 1 = 0)

153. Identify the coefficients: (a = 1), (b = -7), (c =To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

154. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

155. Identify the coefficients: (a = 1), (b = -7), and (c = 1To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

156. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

157. Combine like terms: (x^2 - 7x + 1 = 0)

158. Identify the coefficients: (a = 1), (b = -7), (c = To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

159. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

160. Identify the coefficients: (a = 1), (b = -7), and (c = 1\To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

161. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

162. Combine like terms: (x^2 - 7x + 1 = 0)

163. Identify the coefficients: (a = 1), (b = -7), (c = 1\To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

164. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

165. Identify the coefficients: (a = 1), (b = -7), and (c = 1). To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

166. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

167. Combine like terms: (x^2 - 7x + 1 = 0)

168. Identify the coefficients: (a = 1), (b = -7), (c = 1) To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

169. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

170. Identify the coefficients: (a = 1), (b = -7), and (c = 1). 3To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

171. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

172. Combine like terms: (x^2 - 7x + 1 = 0)

173. Identify the coefficients: (a = 1), (b = -7), (c = 1) 4.To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

174. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

175. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

176. Apply the quadratic formula: (To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

177. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

178. Combine like terms: (x^2 - 7x + 1 = 0)

179. Identify the coefficients: (a = 1), (b = -7), (c = 1)

180. Apply the quadratic formula:To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

181. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

182. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

183. Apply the quadratic formula: (xTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

184. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

185. Combine like terms: (x^2 - 7x + 1 = 0)

186. Identify the coefficients: (a = 1), (b = -7), (c = 1)

187. Apply the quadratic formula: (To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

188. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

189. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

190. Apply the quadratic formula: (x =To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

191. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

192. Combine like terms: (x^2 - 7x + 1 = 0)

193. Identify the coefficients: (a = 1), (b = -7), (c = 1)

194. Apply the quadratic formula: (xTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

195. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

196. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

197. Apply the quadratic formula: (x = \To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

198. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

199. Combine like terms: (x^2 - 7x + 1 = 0)

200. Identify the coefficients: (a = 1), (b = -7), (c = 1)

201. Apply the quadratic formula: (x = \To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

202. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

203. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

204. Apply the quadratic formula: (x = \frac{{To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

205. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

206. Combine like terms: (x^2 - 7x + 1 = 0)

207. Identify the coefficients: (a = 1), (b = -7), (c = 1)

208. Apply the quadratic formula: (x = \fracTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

209. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

210. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

211. Apply the quadratic formula: (x = \frac{{-To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

212. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

213. Combine like terms: (x^2 - 7x + 1 = 0)

214. Identify the coefficients: (a = 1), (b = -7), (c = 1)

215. Apply the quadratic formula: (x = \frac{{To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

216. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

217. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

218. Apply the quadratic formula: (x = \frac{{-bTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

219. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

220. Combine like terms: (x^2 - 7x + 1 = 0)

221. Identify the coefficients: (a = 1), (b = -7), (c = 1)

222. Apply the quadratic formula: (x = \frac{{-To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

223. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

224. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

225. Apply the quadratic formula: (x = \frac{{-b \To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

226. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

227. Combine like terms: (x^2 - 7x + 1 = 0)

228. Identify the coefficients: (a = 1), (b = -7), (c = 1)

229. Apply the quadratic formula: (x = \frac{{-bTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

230. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

231. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

232. Apply the quadratic formula: (x = \frac{{-b \pmTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

233. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

234. Combine like terms: (x^2 - 7x + 1 = 0)

235. Identify the coefficients: (a = 1), (b = -7), (c = 1)

236. Apply the quadratic formula: (x = \frac{{-b \pmTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

237. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

238. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

239. Apply the quadratic formula: (x = \frac{{-b \pm \sqrtTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

240. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

241. Combine like terms: (x^2 - 7x + 1 = 0)

242. Identify the coefficients: (a = 1), (b = -7), (c = 1)

243. Apply the quadratic formula: (x = \frac{{-b \pm \To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

244. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

245. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

246. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

247. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

248. Combine like terms: (x^2 - 7x + 1 = 0)

249. Identify the coefficients: (a = 1), (b = -7), (c = 1)

250. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

251. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

252. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

253. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

254. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

255. Combine like terms: (x^2 - 7x + 1 = 0)

256. Identify the coefficients: (a = 1), (b = -7), (c = 1)

257. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{bTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

258. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

259. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

260. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

261. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

262. Combine like terms: (x^2 - 7x + 1 = 0)

263. Identify the coefficients: (a = 1), (b = -7), (c = 1)

264. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

265. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

266. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

267. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 -To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

268. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

269. Combine like terms: (x^2 - 7x + 1 = 0)

270. Identify the coefficients: (a = 1), (b = -7), (c = 1)

271. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

272. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

273. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

274. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

275. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

276. Combine like terms: (x^2 - 7x + 1 = 0)

277. Identify the coefficients: (a = 1), (b = -7), (c = 1)

278. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 -To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

279. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

280. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

281. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

282. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

283. Combine like terms: (x^2 - 7x + 1 = 0)

284. Identify the coefficients: (a = 1), (b = -7), (c = 1)

285. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

286. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

287. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

288. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4acTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

289. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

290. Combine like terms: (x^2 - 7x + 1 = 0)

291. Identify the coefficients: (a = 1), (b = -7), (c = 1)

292. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

293. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

294. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

295. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

296. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

297. Combine like terms: (x^2 - 7x + 1 = 0)

298. Identify the coefficients: (a = 1), (b = -7), (c = 1)

299. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4acTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

300. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

301. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

302. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

303. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

304. Combine like terms: (x^2 - 7x + 1 = 0)

305. Identify the coefficients: (a = 1), (b = -7), (c = 1)

306. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

307. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

308. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

309. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

310. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

311. Combine like terms: (x^2 - 7x + 1 = 0)

312. Identify the coefficients: (a = 1), (b = -7), (c = 1)

313. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

314. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

315. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

316. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2aTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

317. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

318. Combine like terms: (x^2 - 7x + 1 = 0)

319. Identify the coefficients: (a = 1), (b = -7), (c = 1)

320. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

321. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

322. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

323. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

324. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

325. Combine like terms: (x^2 - 7x + 1 = 0)

326. Identify the coefficients: (a = 1), (b = -7), (c = 1)

327. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2aTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

328. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

329. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

330. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}\To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

331. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

332. Combine like terms: (x^2 - 7x + 1 = 0)

333. Identify the coefficients: (a = 1), (b = -7), (c = 1)

334. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}\To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

335. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

336. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

337. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}). To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

338. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

339. Combine like terms: (x^2 - 7x + 1 = 0)

340. Identify the coefficients: (a = 1), (b = -7), (c = 1)

341. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}) To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

342. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

343. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

344. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}). 4To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

345. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

346. Combine like terms: (x^2 - 7x + 1 = 0)

347. Identify the coefficients: (a = 1), (b = -7), (c = 1)

348. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}) 5To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

349. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

350. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

351. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}). 4.To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

352. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

353. Combine like terms: (x^2 - 7x + 1 = 0)

354. Identify the coefficients: (a = 1), (b = -7), (c = 1)

355. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}) 5.To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

356. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

357. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

358. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

359. Substitute theTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

360. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

361. Combine like terms: (x^2 - 7x + 1 = 0)

362. Identify the coefficients: (a = 1), (b = -7), (c = 1)

363. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

364. PlugTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

365. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

366. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

367. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

368. Substitute the coefficientsTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

369. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

370. Combine like terms: (x^2 - 7x + 1 = 0)

371. Identify the coefficients: (a = 1), (b = -7), (c = 1)

372. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

373. Plug inTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

374. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

375. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

376. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

377. Substitute the coefficients intoTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

378. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

379. Combine like terms: (x^2 - 7x + 1 = 0)

380. Identify the coefficients: (a = 1), (b = -7), (c = 1)

381. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

382. Plug in theTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

383. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

384. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

385. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

386. Substitute the coefficients into theTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

387. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

388. Combine like terms: (x^2 - 7x + 1 = 0)

389. Identify the coefficients: (a = 1), (b = -7), (c = 1)

390. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

391. Plug in the coefficientsTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

392. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

393. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

394. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

395. Substitute the coefficients into the formulaTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

396. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

397. Combine like terms: (x^2 - 7x + 1 = 0)

398. Identify the coefficients: (a = 1), (b = -7), (c = 1)

399. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

400. Plug in the coefficients:To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

401. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

402. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

403. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

404. Substitute the coefficients into the formula:To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

405. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

406. Combine like terms: (x^2 - 7x + 1 = 0)

407. Identify the coefficients: (a = 1), (b = -7), (c = 1)

408. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

409. Plug in the coefficients: (To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

410. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

411. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

412. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

413. Substitute the coefficients into the formula: (To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

414. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

415. Combine like terms: (x^2 - 7x + 1 = 0)

416. Identify the coefficients: (a = 1), (b = -7), (c = 1)

417. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

418. Plug in the coefficients: (xTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

419. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

420. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

421. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

422. Substitute the coefficients into the formula: (xTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

423. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

424. Combine like terms: (x^2 - 7x + 1 = 0)

425. Identify the coefficients: (a = 1), (b = -7), (c = 1)

426. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

427. Plug in the coefficients: (x =To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

428. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

429. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

430. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

431. Substitute the coefficients into the formula: (x =To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

432. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

433. Combine like terms: (x^2 - 7x + 1 = 0)

434. Identify the coefficients: (a = 1), (b = -7), (c = 1)

435. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

436. Plug in the coefficients: (x = \To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

437. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

438. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

439. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

440. Substitute the coefficients into the formula: (x = \To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

441. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

442. Combine like terms: (x^2 - 7x + 1 = 0)

443. Identify the coefficients: (a = 1), (b = -7), (c = 1)

444. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

445. Plug in the coefficients: (x = \fracTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

446. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

447. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

448. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

449. Substitute the coefficients into the formula: (x = \fracTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

450. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

451. Combine like terms: (x^2 - 7x + 1 = 0)

452. Identify the coefficients: (a = 1), (b = -7), (c = 1)

453. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

454. Plug in the coefficients: (x = \frac{{To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

455. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

456. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

457. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

458. Substitute the coefficients into the formula: (x = \frac{{To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

459. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

460. Combine like terms: (x^2 - 7x + 1 = 0)

461. Identify the coefficients: (a = 1), (b = -7), (c = 1)

462. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

463. Plug in the coefficients: (x = \frac{{-To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

464. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

465. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

466. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

467. Substitute the coefficients into the formula: (x = \frac{{-To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

468. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

469. Combine like terms: (x^2 - 7x + 1 = 0)

470. Identify the coefficients: (a = 1), (b = -7), (c = 1)

471. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

472. Plug in the coefficients: (x = \frac{{-(-To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

473. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

474. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

475. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

476. Substitute the coefficients into the formula: (x = \frac{{-(-To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

477. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

478. Combine like terms: (x^2 - 7x + 1 = 0)

479. Identify the coefficients: (a = 1), (b = -7), (c = 1)

480. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

481. Plug in the coefficients: (x = \frac{{-(-7To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

482. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

483. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

484. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

485. Substitute the coefficients into the formula: (x = \frac{{-(-7To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

486. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

487. Combine like terms: (x^2 - 7x + 1 = 0)

488. Identify the coefficients: (a = 1), (b = -7), (c = 1)

489. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

490. Plug in the coefficients: (x = \frac{{-(-7)To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

491. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

492. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

493. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

494. Substitute the coefficients into the formula: (x = \frac{{-(-7)To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

495. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

496. Combine like terms: (x^2 - 7x + 1 = 0)

497. Identify the coefficients: (a = 1), (b = -7), (c = 1)

498. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

499. Plug in the coefficients: (x = \frac{{-(-7) \To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

500. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

501. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

502. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

503. Substitute the coefficients into the formula: (x = \frac{{-(-7) \To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

504. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

505. Combine like terms: (x^2 - 7x + 1 = 0)

506. Identify the coefficients: (a = 1), (b = -7), (c = 1)

507. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

508. Plug in the coefficients: (x = \frac{{-(-7) \pmTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

509. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

510. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

511. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

512. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pmTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

513. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

514. Combine like terms: (x^2 - 7x + 1 = 0)

515. Identify the coefficients: (a = 1), (b = -7), (c = 1)

516. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

517. Plug in the coefficients: (x = \frac{{-(-7) \pm \To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

518. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

519. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

520. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

521. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

522. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

523. Combine like terms: (x^2 - 7x + 1 = 0)

524. Identify the coefficients: (a = 1), (b = -7), (c = 1)

525. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

526. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

527. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

528. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

529. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

530. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

531. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

532. Combine like terms: (x^2 - 7x + 1 = 0)

533. Identify the coefficients: (a = 1), (b = -7), (c = 1)

534. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

535. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

536. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

537. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

538. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

539. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

540. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

541. Combine like terms: (x^2 - 7x + 1 = 0)

542. Identify the coefficients: (a = 1), (b = -7), (c = 1)

543. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

544. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

545. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

546. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

547. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

548. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

549. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

550. Combine like terms: (x^2 - 7x + 1 = 0)

551. Identify the coefficients: (a = 1), (b = -7), (c = 1)

552. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

553. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

554. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

555. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

556. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

557. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

558. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

559. Combine like terms: (x^2 - 7x + 1 = 0)

560. Identify the coefficients: (a = 1), (b = -7), (c = 1)

561. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

562. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

563. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

564. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

565. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

566. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

567. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

568. Combine like terms: (x^2 - 7x + 1 = 0)

569. Identify the coefficients: (a = 1), (b = -7), (c = 1)

570. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

571. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 -To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

572. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

573. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

574. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

575. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 -To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

576. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

577. Combine like terms: (x^2 - 7x + 1 = 0)

578. Identify the coefficients: (a = 1), (b = -7), (c = 1)

579. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

580. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

581. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

582. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

583. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

584. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

585. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

586. Combine like terms: (x^2 - 7x + 1 = 0)

587. Identify the coefficients: (a = 1), (b = -7), (c = 1)

588. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

589. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

590. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

591. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

592. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

593. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

594. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

595. Combine like terms: (x^2 - 7x + 1 = 0)

596. Identify the coefficients: (a = 1), (b = -7), (c = 1)

597. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

598. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

599. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

600. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

601. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

602. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

603. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

604. Combine like terms: (x^2 - 7x + 1 = 0)

605. Identify the coefficients: (a = 1), (b = -7), (c = 1)

606. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

607. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

608. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

609. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

610. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

611. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

612. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

613. Combine like terms: (x^2 - 7x + 1 = 0)

614. Identify the coefficients: (a = 1), (b = -7), (c = 1)

615. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

616. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

617. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

618. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

619. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

620. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

621. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

622. Combine like terms: (x^2 - 7x + 1 = 0)

623. Identify the coefficients: (a = 1), (b = -7), (c = 1)

624. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

625. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

626. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

627. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

628. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

629. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

630. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

631. Combine like terms: (x^2 - 7x + 1 = 0)

632. Identify the coefficients: (a = 1), (b = -7), (c = 1)

633. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

634. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

635. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

636. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

637. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

638. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

639. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

640. Combine like terms: (x^2 - 7x + 1 = 0)

641. Identify the coefficients: (a = 1), (b = -7), (c = 1)

642. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

643. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

644. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

645. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

646. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

647. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

648. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

649. Combine like terms: (x^2 - 7x + 1 = 0)

650. Identify the coefficients: (a = 1), (b = -7), (c = 1)

651. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

652. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}\To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

653. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

654. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

655. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

656. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}\To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

657. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

658. Combine like terms: (x^2 - 7x + 1 = 0)

659. Identify the coefficients: (a = 1), (b = -7), (c = 1)

660. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

661. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}) To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

662. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

663. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

664. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

665. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}). To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

666. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

667. Combine like terms: (x^2 - 7x + 1 = 0)

668. Identify the coefficients: (a = 1), (b = -7), (c = 1)

669. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

670. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}) 6.To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

671. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

672. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

673. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

674. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}). 5To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

675. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

676. Combine like terms: (x^2 - 7x + 1 = 0)

677. Identify the coefficients: (a = 1), (b = -7), (c = 1)

678. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

679. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

680. SimplTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

681. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

682. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

683. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

684. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

685. SimplTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

686. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

687. Combine like terms: (x^2 - 7x + 1 = 0)

688. Identify the coefficients: (a = 1), (b = -7), (c = 1)

689. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

690. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

691. SimplifyTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

692. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

693. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

694. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

695. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

696. SimplifyTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

697. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

698. Combine like terms: (x^2 - 7x + 1 = 0)

699. Identify the coefficients: (a = 1), (b = -7), (c = 1)

700. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

701. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

702. Simplify:To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

703. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

704. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

705. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

706. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

707. Simplify:To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

708. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

709. Combine like terms: (x^2 - 7x + 1 = 0)

710. Identify the coefficients: (a = 1), (b = -7), (c = 1)

711. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

712. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

713. Simplify: (To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

714. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

715. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

716. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

717. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

718. Simplify: (To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

719. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

720. Combine like terms: (x^2 - 7x + 1 = 0)

721. Identify the coefficients: (a = 1), (b = -7), (c = 1)

722. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

723. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

724. Simplify: (xTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

725. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

726. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

727. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

728. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

729. Simplify: (xTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

730. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

731. Combine like terms: (x^2 - 7x + 1 = 0)

732. Identify the coefficients: (a = 1), (b = -7), (c = 1)

733. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

734. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

735. Simplify: (x =To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

736. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

737. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

738. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

739. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

740. Simplify: (x =To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

741. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

742. Combine like terms: (x^2 - 7x + 1 = 0)

743. Identify the coefficients: (a = 1), (b = -7), (c = 1)

744. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

745. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

746. Simplify: (x = \To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

747. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

748. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

749. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

750. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

751. Simplify: (x = \To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

752. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

753. Combine like terms: (x^2 - 7x + 1 = 0)

754. Identify the coefficients: (a = 1), (b = -7), (c = 1)

755. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

756. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

757. Simplify: (x = \frac{{To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

758. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

759. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

760. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

761. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

762. Simplify: (x = \frac{{7 \To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

763. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

764. Combine like terms: (x^2 - 7x + 1 = 0)

765. Identify the coefficients: (a = 1), (b = -7), (c = 1)

766. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

767. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

768. Simplify: (x = \frac{{7To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

769. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

770. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

771. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

772. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

773. Simplify: (x = \frac{{7 \pmTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

774. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

775. Combine like terms: (x^2 - 7x + 1 = 0)

776. Identify the coefficients: (a = 1), (b = -7), (c = 1)

777. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

778. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

779. Simplify: (x = \frac{{7 \pmTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

780. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

781. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

782. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

783. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

784. Simplify: (x = \frac{{7 \pm \To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

785. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

786. Combine like terms: (x^2 - 7x + 1 = 0)

787. Identify the coefficients: (a = 1), (b = -7), (c = 1)

788. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

789. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

790. Simplify: (x = \frac{{7 \pm \sqrtTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

791. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

792. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

793. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

794. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

795. Simplify: (x = \frac{{7 \pm \sqrtTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

796. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

797. Combine like terms: (x^2 - 7x + 1 = 0)

798. Identify the coefficients: (a = 1), (b = -7), (c = 1)

799. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

800. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

801. Simplify: (x = \frac{{7 \pm \sqrt{{To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

802. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

803. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

804. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

805. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

806. Simplify: (x = \frac{{7 \pm \sqrt{{To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

807. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

808. Combine like terms: (x^2 - 7x + 1 = 0)

809. Identify the coefficients: (a = 1), (b = -7), (c = 1)

810. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

811. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

812. Simplify: (x = \frac{{7 \pm \sqrt{{49 -To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

813. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

814. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

815. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

816. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

817. Simplify: (x = \frac{{7 \pm \sqrt{{49To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

818. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

819. Combine like terms: (x^2 - 7x + 1 = 0)

820. Identify the coefficients: (a = 1), (b = -7), (c = 1)

821. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

822. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

823. Simplify: (x = \frac{{7 \pm \sqrt{{49 - To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

824. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

825. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

826. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

827. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

828. Simplify: (x = \frac{{7 \pm \sqrt{{49 - To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

829. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

830. Combine like terms: (x^2 - 7x + 1 = 0)

831. Identify the coefficients: (a = 1), (b = -7), (c = 1)

832. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

833. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

834. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

835. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

836. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

837. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

838. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

839. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

840. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

841. Combine like terms: (x^2 - 7x + 1 = 0)

842. Identify the coefficients: (a = 1), (b = -7), (c = 1)

843. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

844. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

845. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

846. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

847. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

848. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

849. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

850. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

851. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

852. Combine like terms: (x^2 - 7x + 1 = 0)

853. Identify the coefficients: (a = 1), (b = -7), (c = 1)

854. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

855. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

856. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

857. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

858. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

859. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

860. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

861. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

862. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

863. Combine like terms: (x^2 - 7x + 1 = 0)

864. Identify the coefficients: (a = 1), (b = -7), (c = 1)

865. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

866. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

867. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

868. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

869. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

870. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

871. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

872. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

873. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

874. Combine like terms: (x^2 - 7x + 1 = 0)

875. Identify the coefficients: (a = 1), (b = -7), (c = 1)

876. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

877. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

878. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}\To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

879. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

880. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

881. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

882. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

883. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}\To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

884. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

885. Combine like terms: (x^2 - 7x + 1 = 0)

886. Identify the coefficients: (a = 1), (b = -7), (c = 1)

887. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

888. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

889. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}) To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

890. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

891. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

892. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

893. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

894. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}). To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

895. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

896. Combine like terms: (x^2 - 7x + 1 = 0)

897. Identify the coefficients: (a = 1), (b = -7), (c = 1)

898. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

899. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

900. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}) 7To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

901. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

902. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

903. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

904. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

905. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}). 6To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

906. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

907. Combine like terms: (x^2 - 7x + 1 = 0)

908. Identify the coefficients: (a = 1), (b = -7), (c = 1)

909. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

910. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

911. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}) 7.To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

912. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

913. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

914. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

915. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

916. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}). 6.To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

917. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

918. Combine like terms: (x^2 - 7x + 1 = 0)

919. Identify the coefficients: (a = 1), (b = -7), (c = 1)

920. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

921. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

922. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

923. FurtherTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

924. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

925. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

926. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

927. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

928. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

929. FurtherTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

930. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

931. Combine like terms: (x^2 - 7x + 1 = 0)

932. Identify the coefficients: (a = 1), (b = -7), (c = 1)

933. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

934. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

935. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

936. Further simplifyTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

937. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

938. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

939. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

940. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

941. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

942. Further simplifyTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

943. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

944. Combine like terms: (x^2 - 7x + 1 = 0)

945. Identify the coefficients: (a = 1), (b = -7), (c = 1)

946. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

947. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

948. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

949. Further simplify: (To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

950. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

951. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

952. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

953. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

954. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

955. Further simplify: (To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

956. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

957. Combine like terms: (x^2 - 7x + 1 = 0)

958. Identify the coefficients: (a = 1), (b = -7), (c = 1)

959. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

960. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

961. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

962. Further simplify: (xTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

963. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

964. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

965. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

966. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

967. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

968. Further simplify: (xTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

969. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

970. Combine like terms: (x^2 - 7x + 1 = 0)

971. Identify the coefficients: (a = 1), (b = -7), (c = 1)

972. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

973. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

974. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

975. Further simplify: (x =To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

976. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

977. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

978. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

979. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

980. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

981. Further simplify: (x =To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

982. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

983. Combine like terms: (x^2 - 7x + 1 = 0)

984. Identify the coefficients: (a = 1), (b = -7), (c = 1)

985. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

986. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

987. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

988. Further simplify: (x = \To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

989. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

990. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

991. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

992. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

993. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

994. Further simplify: (x = \To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

995. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

996. Combine like terms: (x^2 - 7x + 1 = 0)

997. Identify the coefficients: (a = 1), (b = -7), (c = 1)

998. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

999. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

1000. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

1001. Further simplify: (x = \frac{{To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1002. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

1003. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

1004. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

1005. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

1006. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

1007. Further simplify: (x = \fracTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1008. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

1009. Combine like terms: (x^2 - 7x + 1 = 0)

1010. Identify the coefficients: (a = 1), (b = -7), (c = 1)

1011. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

1012. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

1013. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

1014. Further simplify: (x = \frac{{7To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1015. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

1016. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

1017. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

1018. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

1019. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

1020. Further simplify: (x = \frac{{7To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1021. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

1022. Combine like terms: (x^2 - 7x + 1 = 0)

1023. Identify the coefficients: (a = 1), (b = -7), (c = 1)

1024. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

1025. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

1026. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

1027. Further simplify: (x = \frac{{7 \To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1028. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

1029. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

1030. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

1031. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

1032. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

1033. Further simplify: (x = \frac{{7 \To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1034. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

1035. Combine like terms: (x^2 - 7x + 1 = 0)

1036. Identify the coefficients: (a = 1), (b = -7), (c = 1)

1037. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

1038. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

1039. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

1040. Further simplify: (x = \frac{{7 \pmTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1041. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

1042. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

1043. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

1044. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

1045. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

1046. Further simplify: (x = \frac{{7 \pmTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1047. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

1048. Combine like terms: (x^2 - 7x + 1 = 0)

1049. Identify the coefficients: (a = 1), (b = -7), (c = 1)

1050. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

1051. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

1052. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

1053. Further simplify: (x = \frac{{7 \pm \To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1054. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

1055. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

1056. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

1057. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

1058. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

1059. Further simplify: (x = \frac{{7 \pm \To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1060. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

1061. Combine like terms: (x^2 - 7x + 1 = 0)

1062. Identify the coefficients: (a = 1), (b = -7), (c = 1)

1063. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

1064. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

1065. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

1066. Further simplify: (x = \frac{{7 \pm \sqrtTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1067. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

1068. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

1069. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

1070. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

1071. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

1072. Further simplify: (x = \frac{{7 \pm \sqrtTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1073. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

1074. Combine like terms: (x^2 - 7x + 1 = 0)

1075. Identify the coefficients: (a = 1), (b = -7), (c = 1)

1076. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

1077. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

1078. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

1079. Further simplify: (x = \frac{{7 \pm \sqrt{{To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1080. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

1081. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

1082. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

1083. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

1084. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

1085. Further simplify: (x = \frac{{7 \pm \sqrt{{To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1086. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

1087. Combine like terms: (x^2 - 7x + 1 = 0)

1088. Identify the coefficients: (a = 1), (b = -7), (c = 1)

1089. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

1090. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

1091. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

1092. Further simplify: (x = \frac{{7 \pm \sqrt{{45To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1093. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

1094. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

1095. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

1096. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

1097. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

1098. Further simplify: (x = \frac{{7 \pm \sqrt{{45To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1099. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

1100. Combine like terms: (x^2 - 7x + 1 = 0)

1101. Identify the coefficients: (a = 1), (b = -7), (c = 1)

1102. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

1103. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

1104. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

1105. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1106. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

1107. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

1108. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

1109. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

1110. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

1111. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1112. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

1113. Combine like terms: (x^2 - 7x + 1 = 0)

1114. Identify the coefficients: (a = 1), (b = -7), (c = 1)

1115. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

1116. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

1117. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

1118. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1119. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

1120. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

1121. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

1122. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

1123. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

1124. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1125. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

1126. Combine like terms: (x^2 - 7x + 1 = 0)

1127. Identify the coefficients: (a = 1), (b = -7), (c = 1)

1128. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

1129. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

1130. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

1131. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}}\To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1132. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

1133. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

1134. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

1135. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

1136. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

1137. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}}\To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1138. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

1139. Combine like terms: (x^2 - 7x + 1 = 0)

1140. Identify the coefficients: (a = 1), (b = -7), (c = 1)

1141. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

1142. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

1143. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

1144. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}}) To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1145. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

1146. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

1147. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

1148. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

1149. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

1150. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}}). To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1151. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

1152. Combine like terms: (x^2 - 7x + 1 = 0)

1153. Identify the coefficients: (a = 1), (b = -7), (c = 1)

1154. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

1155. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

1156. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

1157. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}}) 8.To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1158. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

1159. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

1160. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

1161. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

1162. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

1163. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}}). 7.To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1164. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

1165. Combine like terms: (x^2 - 7x + 1 = 0)

1166. Identify the coefficients: (a = 1), (b = -7), (c = 1)

1167. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

1168. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

1169. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

1170. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}})

1171. (To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1172. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

1173. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

1174. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

1175. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

1176. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

1177. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}}).

1178. SinceTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1179. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

1180. Combine like terms: (x^2 - 7x + 1 = 0)

1181. Identify the coefficients: (a = 1), (b = -7), (c = 1)

1182. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

1183. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

1184. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

1185. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}})

1186. (xTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1187. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

1188. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

1189. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

1190. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

1191. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

1192. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}}).

1193. Since \To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1194. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

1195. Combine like terms: (x^2 - 7x + 1 = 0)

1196. Identify the coefficients: (a = 1), (b = -7), (c = 1)

1197. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

1198. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

1199. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

1200. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}})

1201. (x =To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1202. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

1203. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

1204. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

1205. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

1206. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

1207. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}}).

1208. Since (\To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1209. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

1210. Combine like terms: (x^2 - 7x + 1 = 0)

1211. Identify the coefficients: (a = 1), (b = -7), (c = 1)

1212. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

1213. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

1214. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

1215. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}})

1216. (x = \fracTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1217. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

1218. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

1219. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

1220. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

1221. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

1222. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}}).

1223. Since (\sqrt{{To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1224. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

1225. Combine like terms: (x^2 - 7x + 1 = 0)

1226. Identify the coefficients: (a = 1), (b = -7), (c = 1)

1227. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

1228. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

1229. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

1230. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}})

1231. (x = \frac{{To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1232. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

1233. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

1234. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

1235. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

1236. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

1237. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}}).

1238. Since (\sqrt{{45To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1239. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

1240. Combine like terms: (x^2 - 7x + 1 = 0)

1241. Identify the coefficients: (a = 1), (b = -7), (c = 1)

1242. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

1243. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

1244. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

1245. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}})

1246. (x = \frac{{7To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1247. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

1248. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

1249. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

1250. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

1251. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

1252. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}}).

1253. Since (\sqrt{{45}}To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1254. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

1255. Combine like terms: (x^2 - 7x + 1 = 0)

1256. Identify the coefficients: (a = 1), (b = -7), (c = 1)

1257. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

1258. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

1259. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

1260. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}})

1261. (x = \frac{{7 \To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1262. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

1263. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

1264. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

1265. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

1266. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

1267. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}}).

1268. Since (\sqrt{{45}})To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1269. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

1270. Combine like terms: (x^2 - 7x + 1 = 0)

1271. Identify the coefficients: (a = 1), (b = -7), (c = 1)

1272. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

1273. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

1274. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

1275. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}})

1276. (x = \frac{{7 \pmTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1277. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

1278. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

1279. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

1280. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

1281. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

1282. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}}).

1283. Since (\sqrt{{45}}) isTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1284. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

1285. Combine like terms: (x^2 - 7x + 1 = 0)

1286. Identify the coefficients: (a = 1), (b = -7), (c = 1)

1287. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

1288. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

1289. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

1290. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}})

1291. (x = \frac{{7 \pm 3To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1292. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

1293. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

1294. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

1295. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

1296. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

1297. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}}).

1298. Since (\sqrt{{45}}) is not aTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1299. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

1300. Combine like terms: (x^2 - 7x + 1 = 0)

1301. Identify the coefficients: (a = 1), (b = -7), (c = 1)

1302. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

1303. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

1304. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

1305. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}})

1306. (x = \frac{{7 \pm 3\To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1307. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

1308. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

1309. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

1310. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

1311. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

1312. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}}).

1313. Since (\sqrt{{45}}) is not a perfectTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1314. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

1315. Combine like terms: (x^2 - 7x + 1 = 0)

1316. Identify the coefficients: (a = 1), (b = -7), (c = 1)

1317. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

1318. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

1319. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

1320. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}})

1321. (x = \frac{{7 \pm 3\sqrtTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1322. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

1323. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

1324. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

1325. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

1326. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

1327. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}}).

1328. Since (\sqrt{{45}}) is not a perfect squareTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1329. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

1330. Combine like terms: (x^2 - 7x + 1 = 0)

1331. Identify the coefficients: (a = 1), (b = -7), (c = 1)

1332. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

1333. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

1334. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

1335. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}})

1336. (x = \frac{{7 \pm 3\sqrt{To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1337. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

1338. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

1339. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

1340. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

1341. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

1342. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}}).

1343. Since (\sqrt{{45}}) is not a perfect square,To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1344. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

1345. Combine like terms: (x^2 - 7x + 1 = 0)

1346. Identify the coefficients: (a = 1), (b = -7), (c = 1)

1347. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

1348. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

1349. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

1350. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}})

1351. (x = \frac{{7 \pm 3\sqrt{5To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1352. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

1353. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

1354. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

1355. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

1356. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

1357. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}}).

1358. Since (\sqrt{{45}}) is not a perfect square, theTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1359. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

1360. Combine like terms: (x^2 - 7x + 1 = 0)

1361. Identify the coefficients: (a = 1), (b = -7), (c = 1)

1362. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

1363. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

1364. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

1365. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}})

1366. (x = \frac{{7 \pm 3\sqrt{5}}}{{To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1367. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

1368. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

1369. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

1370. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

1371. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

1372. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}}).

1373. Since (\sqrt{{45}}) is not a perfect square, the expression cannotTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1374. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

1375. Combine like terms: (x^2 - 7x + 1 = 0)

1376. Identify the coefficients: (a = 1), (b = -7), (c = 1)

1377. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

1378. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

1379. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

1380. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}})

1381. (x = \frac{{7 \pm 3\sqrt{5}}}{{2}}To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1382. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

1383. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

1384. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

1385. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

1386. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

1387. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}}).

1388. Since (\sqrt{{45}}) is not a perfect square, the expression cannot beTo solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1389. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

1390. Combine like terms: (x^2 - 7x + 1 = 0)

1391. Identify the coefficients: (a = 1), (b = -7), (c = 1)

1392. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

1393. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

1394. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

1395. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}})

1396. (x = \frac{{7 \pm 3\sqrt{5}}}{{2}})To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1397. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

1398. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

1399. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

1400. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

1401. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

1402. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}}).

1403. Since (\sqrt{{45}}) is not a perfect square, the expression cannot be simplified further. To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1404. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0)

1405. Combine like terms: (x^2 - 7x + 1 = 0)

1406. Identify the coefficients: (a = 1), (b = -7), (c = 1)

1407. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}})

1408. Plug in the coefficients: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}})

1409. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}})

1410. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}})

1411. (x = \frac{{7 \pm 3\sqrt{5}}}{{2}})To solve the equation (x^2 - 3x = 4x - 1) using the quadratic formula:

1412. Rewrite the equation in standard form: (x^2 - 3x - 4x + 1 = 0), which simplifies to (x^2 - 7x + 1 = 0).

1413. Identify the coefficients: (a = 1), (b = -7), and (c = 1).

1414. Apply the quadratic formula: (x = \frac{{-b \pm \sqrt{{b^2 - 4ac}}}}{{2a}}).

1415. Substitute the coefficients into the formula: (x = \frac{{-(-7) \pm \sqrt{{(-7)^2 - 4(1)(1)}}}}{{2(1)}}).

1416. Simplify: (x = \frac{{7 \pm \sqrt{{49 - 4}}}}{{2}}).

1417. Further simplify: (x = \frac{{7 \pm \sqrt{{45}}}}{{2}}).

1418. Since (\sqrt{{45}}) is not a perfect square, the expression cannot be simplified further.

1419. The solutions are (x = \frac{{7 + \sqrt{{45}}}}{{2}}) and (x = \frac{{7 - \sqrt{{45}}}}{{2}}), or approximately (x \approx 6.32) and (x \approx 0.68).