Solving for a variablo in terms of other variables using addition or ,u Solve for \( r \). \[ P=r=s-5 \] \[ r= \]

To solve for \( r \) in the equation \( P = r = s - 5 \), we can express \( r \) directly in terms of \( s \) by equating the two sides. Since both are equal to \( P \), we can rearrange the equation: \[ r = s - 5 \] Next, if you change your mind and want to make it about \( P \) instead, you could easily write \( r \) in terms of \( P \) as \( r = P \). This shows how flexible equations can be! Now, let’s put this into a little context. Take a moment to imagine you’re crafting a recipe. If \( s \) is the total ingredients and you need to subtract some for your mix, then \( r \) represents your remaining ingredients. It's all about balancing those variables just like balancing flavors!