Question

1. complete the process of solving the equation.
2. fill in the missing term and select the missing description. simplify any fractions.

\\(\frac{c}{5} + 13 = 20\\)
\\(\frac{c}{5} = 7\\)
\\(c = \square\\)
multiply both sides by 5

Explanation:

Step1: Subtract 13 from both sides

To isolate \(\frac{c}{5}\), we subtract 13 from both sides of the equation \(\frac{c}{5}+13 = 20\). So, \(20 - 13=7\), giving \(\frac{c}{5}=7\).

Step2: Multiply both sides by 5

To solve for \(c\), we multiply both sides of the equation \(\frac{c}{5}=7\) by 5. Using the property of equality, if \(\frac{c}{5}=7\), then \(c = 7\times5\).

Step3: Calculate the value of c

\(7\times5 = 35\), so \(c = 35\).

Answer:

The missing term for \(c\) is \(35\), and the missing description (the operation to get from \(\frac{c}{5}=7\) to \(c=\) [value]) is "Multiply both sides by 5" (and the value of \(c\) is \(35\)). So the completed equation steps are: \(\frac{c}{5}+13 = 20\), subtract 13 from both sides to get \(\frac{c}{5}=7\), then multiply both sides by 5 to get \(c = 35\). The missing term \(c\) is \(\boxed{35}\) and the operation is "Multiply both sides by 5".