Question

1. solve for m in the following equation: x = 6k(n + m) enter your next step here

Explanation:

Step1: Divide both sides by \(6k\)

To isolate the term containing \(m\), we divide both sides of the equation \(x = 6k(n + m)\) by \(6k\) (assuming \(k
eq0\)). This gives us \(\frac{x}{6k}=n + m\).

Step2: Subtract \(n\) from both sides

Now, to solve for \(m\), we subtract \(n\) from both sides of the equation \(\frac{x}{6k}=n + m\). So we get \(m=\frac{x}{6k}-n\).

Answer:

\(m = \frac{x}{6k}-n\)