Simplify the complex fraction.

Question

Quizplus · Accepted Answer

To simplify the complex fraction, we need to first find a common denominator for the numerator and denominator. The denominator is already a common denominator, so we just need to simplify the numerator. Simplifying the numerator gives us:
(3e - 12)/(4e - 8) = 3(e-4)/4(e-2)
Now we can rewrite the complex fraction as:
[3(e-4)/4(e-2)] / [1/2] = [3(e-4)/4(e-2)] * [2/1] = 6(e-4)/4(e-2) = (3/2)(e-4)/(e-2)
Finally, we can write the simplified complex fraction as: 
11eb80b1_af03_2e45_a291_09ef683b0eca_TB8633_11

Simplify the Complex Fraction