Micah solves a linear equation and concludes that x = 0 is the solution. His work is shown below. (1 – 3x) = 4(– + 2) 0 = x Which statement is true about Micah’s solution? Micah’s solution is wrong. There are no values of x that make the statement true. Micah’s solution is correct, and the value of x that makes the statement true is 0. Micah should have divided by . Micah should have subtract

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02-11-2017
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Micah solves a linear equation and concludes that x = 0 is the solution. His work is shown below. (1 – 3x) = 4(– + 2) 0 = x Which statement is true about Micah’s solution? Micah’s solution is wrong. There are no values of x that make the statement true. Micah’s solution is correct, and the value of x that makes the statement true is 0. Micah should have divided by . Micah should have subtract

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Laiziahayes2000 Laiziahayes2000 · Answer 1 · 2017-11-07T00:46:03+01:00

Laiziahayes2000 Laiziahayes2000

07-11-2017

The Answer Is A.) Micah's solution is wrong. There are no values of x that make the statement true.

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topeadeniran2 topeadeniran2 · Answer 2 · 2022-06-28T16:05:34+02:00

The statement that is true about Micah’s solution is A. Micah’s solution is wrong. There are no values of x that make the statement is true.

What is a linear equation?

It should be noted that a linear equation simply means an equation where there's only a variable present.

In this case, the statement that is true about Micah’s solution is that Micah’s solution is wrong. There are no values of x that make the statement is true.

Learn more about linear equation on:

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