Subtract the constant term from both sides. \( 3 x+\square=4 y \)

To isolate the variable \(3x\), you need to move the constant term (let's say it’s represented by \(\square\)) to the right side of the equation. This means you will perform the operation \(-\square\) on both sides, transforming the equation into \(3x = 4y - \square\). This action keeps your equation balanced, and you'll be one step closer to solving for \(x\)! Understanding how to manipulate equations is crucial for various real-world applications, especially in fields like engineering and economics. For example, if you're determining the rate at which two variables change in relation to each other—like the amount of materials needed versus the output produced—knowing how to rearrange and simplify equations can save you time and help you make informed decisions. So get those algebra skills polished up!