Question

In the given fraction problem, what is the correct statement about the solution process?

a) There should be a 1 in the numerator if everything cancels out from the numerator.
b) The second fraction should be flipped.
c) The denominator of the first fraction isn't factored correctly.
d) There should be a 5x left in the numerator after canceling.

Answer 1

The correct statement about the solution process in the given fraction problem is that there should be a 5x left in the numerator after canceling.

Step-by-step explanation:

The correct statement about the solution process in the given fraction problem is: d) There should be a 5x left in the numerator after canceling.

When cancelling fractions, we can only cancel common factors in the numerator and the denominator. In this case, after cancelling the common factors, we should still have a 5x left in the numerator.

For example, if the fraction is (5x^2)/(2x), we can cancel the common factor of 2x in the numerator and denominator, leaving us with (5x^2)/(1), which simplifies to 5x^2.

Therefore, in the given fraction problem, there should be a 5x left in the numerator after cancelling.