Question

solve for y.
-2x + 5y = 12
y = \frac{12 + 2?}{\square}

Explanation:

Step1: Isolate the term with y

We start with the equation \(-2x + 5y = 12\). First, we add \(2x\) to both sides of the equation to get the term with \(y\) by itself. So, \(-2x + 2x+ 5y = 12 + 2x\), which simplifies to \(5y=12 + 2x\).

Step2: Solve for y

Now, we divide both sides of the equation \(5y = 12 + 2x\) by 5 to solve for \(y\). Using the division property of equality, we have \(y=\frac{12 + 2x}{5}\). Comparing this with the given form \(y=\frac{12 + 2[?]}{\square}\), we can see that the missing value in the bracket is \(x\) and the denominator (the value in the square) is \(5\).

Answer:

The value in the bracket is \(x\) and the value in the square is \(5\), so \(y=\frac{12 + 2x}{5}\)