Solve for the unknown in the equation. \[ 5 A+5=40 \]

To solve for the unknown \( A \) in the equation \( 5A + 5 = 40 \), start by isolating the term with \( A \). First, subtract 5 from both sides: \[ 5A + 5 - 5 = 40 - 5 \] This simplifies to: \[ 5A = 35 \] Next, divide both sides by 5 to find \( A \): \[ A = \frac{35}{5} \] So, \( A = 7 \). Now you know that the value of \( A \) is 7! Isn't it cool how simple algebra can help you solve for unknowns like a detective solving a mystery? It’s just a matter of rearranging the clues! Moreover, equations like this show the power of balancing both sides. Many mistakes come when we forget to apply the same operation to both sides, which can lead us astray. Always remember to keep things balanced, just like a seesaw!