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Question
- $5g = 65$
- $12 = \frac{k}{4}$
- $9h = 108$
- $\frac{p}{3} = 15$
Step1: Solve \(5g = 65\)
To solve for \(g\), divide both sides of the equation by 5.
\(g=\frac{65}{5}=13\)
Step2: Solve \(12=\frac{k}{4}\)
To solve for \(k\), multiply both sides of the equation by 4.
\(k = 12\times4 = 48\)
Step3: Solve \(9h = 108\)
To solve for \(h\), divide both sides of the equation by 9.
\(h=\frac{108}{9}=12\)
Step4: Solve \(\frac{p}{3}=15\)
To solve for \(p\), multiply both sides of the equation by 3.
\(p = 15\times3 = 45\)
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\(g = 13\), \(k = 48\), \(h = 12\), \(p = 45\)