Questions: Use the basic proportion P/100 = A/B to solve the following problem for the unknown quantity. Round your answer to the nearest hundredth, if necessary. 30% of 30 is

Solution Steps

To solve the problem, we need to find the value of \( A \) in the proportion \(\frac{P}{100}=\frac{A}{B}\), where \( P = 30 \) and \( B = 30 \). This will give us the value of 30% of 30. We can rearrange the equation to solve for \( A \) by multiplying both sides by \( B \).

To find 30% of 30, we use the proportion \(\frac{P}{100} = \frac{A}{B}\), where \(P = 30\) and \(B = 30\). We need to solve for \(A\).

Rearrange the proportion to solve for \(A\): \[ A = \frac{P}{100} \times B \]

Substitute \(P = 30\) and \(B = 30\) into the equation: \[ A = \frac{30}{100} \times 30 \]

Calculate the value of \(A\): \[ A = 0.3 \times 30 = 9.0 \]

Final Answer