Question

complete the process of solving the equation. fill in the missing term on each line. simplify any fractions. \\(\frac{b + 4}{5} = 17\\) \\(b + 4 = \square\\) multiply both sides by 5 \\(b = \square\\) subtract 4 from both sides

Explanation:

Step1: Multiply both sides by 5

Given the equation \(\frac{b + 4}{5}=17\), multiply both sides by 5. Using the multiplication property of equality, we have \(5\times\frac{b + 4}{5}=17\times5\). Simplifying the left side (the 5 in the numerator and denominator cancels out) and calculating the right side: \(17\times5 = 85\). So \(b + 4=85\).

Step2: Subtract 4 from both sides

Now, take the equation \(b + 4 = 85\) and subtract 4 from both sides. By the subtraction property of equality, \(b+4 - 4=85 - 4\). Simplifying both sides, we get \(b = 81\).

Answer:

First missing term: \(85\), Second missing term: \(81\)