Solve for \( g \) \( s=3 g+3 z \)

To isolate \( g \) in the equation \( s = 3g + 3z \), you’ll first want to get \( g \) on one side. Start by subtracting \( 3z \) from both sides: \[ s - 3z = 3g. \] Next, divide everything by 3 to solve for \( g \): \[ g = \frac{s - 3z}{3}. \] And there you have it! \( g \) is isolated. It's straightforward algebra, and once you get the hang of it, you'll be solving for variables in no time!