Question

solve for s in the propo
\\(\frac{927}{103} = \frac{s}{1}\\)
\\(s = \square\\)
submit

Explanation:

Step1: Cross - multiply the proportion

Given the proportion \(\frac{927}{103}=\frac{s}{1}\), by the cross - multiplication property of proportions (if \(\frac{a}{b}=\frac{c}{d}\), then \(a\times d = b\times c\)), we have \(103\times s=927\times1\).

Step2: Solve for s

We can rewrite the equation as \(103s = 927\). To find \(s\), we divide both sides of the equation by 103. So \(s=\frac{927}{103}\). Calculating \(\frac{927}{103}\), we know that \(103\times9 = 927\), so \(s = 9\).

Answer:

\(9\)