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Answer
\(24\%\) is equal to \(4.8\%\) of \(500\).
Solution
To determine what percentage \( 24\% \) is of \( 500 \), we can set up the problem as follows:
\[
24\% = X\% \text{ of } 500
\]
This translates to:
\[
0.24 = \left(\frac{X}{100}\right) \times 500
\]
Solving for \( X \):
\[
0.24 = 5X \\
X = \frac{0.24}{5} \\
X = 0.048
\]
However, interpreting it correctly in the context of percentages:
\[
24\% = X\% \times 500\%
\]
Since \( 500\% = 5 \):
\[
0.24 = X \times 5 \\
X = \frac{0.24}{5} \\
X = 0.048 \text{ or } 4.8\%
\]
**Therefore, \( 24\% \) is \( 4.8\% \) of \( 500 \).**
Answer: \(24\%\) is equal to \(4.8\%\) of \(500\).
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Simplify this solution Mind Expander
To find out what percentage \( 24 \) is of \( 500 \), you can set up the equation as follows: \( \frac{24}{500} \times 100 \). When you calculate that, you find that \( 24 \) is \( 4.8\% \) of \( 500 \). So, \( 24\% \) is equal to \( 4.8\% \) of \( 500 \). To visualize percentages better, think of it like slices of a pie. If your pie has \( 500 \) slices and you take \( 24 \) slices, you just took a tiny piece—only about \( 4.8 \) slices out of every \( 100 \)! So, when dealing with percentages, it’s all about how many pieces you’re talking about compared to the whole!
