The Natural Base e - Page 5
Questions
- In solve the equation #ln(x-1)=2#, what is the first step?
- How do you solve #e^(3-x) = e^(2x-6)#?
- How do you solve #e^(3x)=4#?
- How do you solve #3e^{x} = 11- e^{- x}#?
- What is the logarithmic form of #e^a =38.47#?
- How do you simplify #e^ln(5x+2)#?
- Solve #lnx = 1-ln(x+2)# for #x#?
- How do you solve #e^ { 1- 8x } = 7957#?
- How do you solve #3e^x-2=0#?
- How do you solve #3e ^ { 4x } - 9e ^ { 2x } - 15= 0#?
- How do you add #\ln \frac { e } { \sqrt [ 3] { 2} } + \ln root[ 3] { \frac { 2} { e } }#?
- What is the logarithmic form of #87.18=e^a#?
- How do you solve #[[e ^ { x } ( x ^ { 2} - 7x + 14) ] - 3= 0#?
- How do you solve #e^x>1.6#?
- How do you solve #3 = (6x^2)e^(2x^3 - 3)#?
- How do you evaluate #2^(log_2 37)#?
- We have #f,ginRR[X];f=(X-1)^n-X^n+1;g=X^2-3X+2#.How to find the rest of dividing #f# to #g#?
- How do you evaluate #\log _ { 625} \frac { \root[ 3] { 5} } { 25}#?
- How do you solve #5e ^ { 5x } = 1890#?
- How do you write the equivalent logarithmic equation #ln3=1#?