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Math

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PROBLEM

Solve x+75=15\frac{x+7}{5}=15 by stating the order of two operations. Then, find xx. What is x=x=\square?

STEP 1

Assumptions1. The equation is x+75=15\frac{x+7}{5}=15
. We need to perform two operations on both sides to solve the equation

STEP 2

To solve the equation, we need to isolate the variable xx. Looking at the equation, we see that x+7x+7 is divided by 55. To undo this operation, we should multiply both sides by 55 first. This will cancel out the division by 55 on the left side of the equation.
So the correct operation sequence is Multiply both sides by 55 first, then subtract 77 from both sides. Therefore, the correct answer for part (a) is option C.

STEP 3

Now, let's solve the equation x+75=15\frac{x+7}{5}=15 using the operations identified in the previous step.
First, multiply both sides by 555×x+75=5×155 \times \frac{x+7}{5} =5 \times15

STEP 4

implify both sides of the equationx+7=75x +7 =75

STEP 5

Next, subtract 77 from both sides to isolate xxx+77=757x +7 -7 =75 -7

SOLUTION

implify both sides of the equation to find the solutionx=68x =68So, the solution for part (b) is x=68x =68.

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