To solve the equation \( r + 5 = 4r - 1 \), we can rearrange the equation to isolate \( r \). 1. Start by moving all terms involving \( r \) to one side and constant terms to the other side: \[ r - 4r = -1 - 5 \] 2. Simplify both sides: \[ -3r = -6 \] 3. Divide both sides by -3: \[ r = 2 \] So, the solution is \( r = 2 \).

r + 5 = 4r - 1

1 answer

To solve the equation \( r + 5 = 4r - 1 \), we can rearrange the equation to isolate \( r \).

Start by moving all terms involving \( r \) to one side and constant terms to the other side: \[ r - 4r = -1 - 5 \]
Simplify both sides: \[ -3r = -6 \]
Divide both sides by -3: \[ r = 2 \]

So, the solution is \( r = 2 \).