Question

available: dec 8, 2025 8 learn until dec 14, 2025 6 details no additional details were added for this assignme realize algebra 1 s/t-p02-323513-0002-kaspt homework #5: literal equatic solve the equation p = r + t + s for t. r = (simplify your answer.) help me solve this view an example get mor review progress

Explanation:

Step1: Identify the goal

We need to solve the equation \( P = r + t + s \) for \( r \), which means we want to isolate \( r \) on one side of the equation.

Step2: Subtract \( t \) and \( s \) from both sides

To isolate \( r \), we use the subtraction property of equality. Subtract \( t \) and \( s \) from both sides of the equation:

$$ P - t - s = r + t + s - t - s $$

Step3: Simplify the right side

Simplify the right side of the equation. The \( t \) and \( -t \) cancel out, and the \( s \) and \( -s \) cancel out:

$$ P - t - s = r $$

So, \( r = P - t - s \).

Answer:

$P - t - s$