Trina examined the equation below and said that the equation has exactly one solution. - 8 (x-4) + 2x=-4 (x-8) - 2x Which explains whether Trina is correct? Trina is correct because the two sides of the equation are equivalent. Trina is correct because the two sides of the equation are not equivalent. Trina is not correct because the two sides of the equation are equivalent. Trina is not correct because the two sides of the equation are not equivalent.

Question

Jovani Mcbride

Mathematics

24 October, 09:21

Trina examined the equation below and said that the equation has exactly one solution. - 8 (x-4) + 2x=-4 (x-8) - 2x Which explains whether Trina is correct? Trina is correct because the two sides of the equation are equivalent. Trina is correct because the two sides of the equation are not equivalent. Trina is not correct because the two sides of the equation are equivalent. Trina is not correct because the two sides of the equation are not equivalent.

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Answers (2)

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Eva Lyons · Answer 1

The correct answer is C. Trina is not correct because the two sides of the equation are equivalent.

Step-by-step explanation:

1. Let's solve for x

-8 (x - 4) + 2x = - 4 (x - 8) - 2x

-8x + 32 + 2x = - 4x + 32 - 2x

-6x + 32 = - 6x + 32

0 = 0

This equation has infinite solutions, any rational number fits as solution for x in this equation. And as we can see both sides of it are equivalent.

Therefore, the correct answer is C. Trina is not correct because the two sides of the equation are equivalent.

Reese Marshall · Answer 2

i took the test c