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How do you simplify #93/(21n) * (34n)/(51n)#?

Answer 1

Avery Alexander

#62/(21n)#

#93/(21n) * (34n)/(51n)#

#=93/(21n) * (34)/(51)# (Cancel out the #n#)

#=(93*34)/(21n*51)# (Multiply the two fractions)

#=3162/(1071n)# (Do the multiplications)

#=62/(21n)# (Simplify the fraction as much as possible by dividing by the highest common denominator, which is 5#1#)

Hope that makes sense!

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Answer 2

Abigail Allen

To simplify the expression ( \frac{93}{21n} \times \frac{34n}{51n} ), you multiply the numerators together and the denominators together.

[ \frac{93}{21n} \times \frac{34n}{51n} = \frac{93 \times 34n}{21n \times 51n} ]

[ = \frac{3162n}{1071n^2} ]

Now, you can simplify by canceling out common factors.

[ = \frac{3162}{1071n} ]

Thus, the simplified expression is ( \frac{3162}{1071n} ).

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Answer from HIX Tutor

When evaluating a one-sided limit, you need to be careful when a quantity is approaching zero since its sign is different depending on which way it is approaching zero from. Let us look at some examples.