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Which of the following options have the same value as
96% of 25 ?
Choose 2 answers:
A
(96)/(100)*25
B
0.96*25
c
0.96*0.25
D
(96)/(100)*(25)/(100)
E
96*25

Which of the following options have the same value as $96 \%$ of $25$ ? $\newline$ Choose $2$ answers: $\newline$ A $\frac{96}{100} \cdot 25$ $\newline$ B $0.96 \cdot 25$ $\newline$ c $0.96 \cdot 0.25$ $\newline$ D $\frac{96}{100} \cdot \frac{25}{100}$ $\newline$ E $96 \cdot 25$

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Mean, median, mode, and range: find the missing number

Full solution

Q. Which of the following options have the same value as

96 \%

of

25

?

\newline

Choose

2

answers:

\newline

A

\frac{96}{100} \cdot 25

\newline

B

0.96 \cdot 25

\newline

c

0.96 \cdot 0.25

\newline

D

\frac{96}{100} \cdot \frac{25}{100}

\newline

E

96 \cdot 25

Convert to Decimal: To find $96\%$ of $25$ , we need to convert the percentage to a decimal and multiply it by $25$ . $\newline$ $96\%$ as a decimal is $0.96$ . $\newline$ So, $96\%$ of $25$ is $0.96 \times 25$ .
Evaluate Option A: Now let's evaluate each option to see which ones are equivalent to $0.96 \times 25$ . $\newline$ Option A: $(\frac{96}{100}) \times 25$ $\newline$ This is the same as $0.96 \times 25$ because $\frac{96}{100}$ is the fraction form of $96\%$ .
Evaluate Option B: Option B: $0.96 \times 25$ $\newline$ This is exactly the same as our original expression, so it is also equivalent to $96\%$ of $25$ .
Evaluate Option C: Option C: $0.96 \times 0.25$ $\newline$ This is not equivalent to $0.96 \times 25$ because $0.25$ is $\frac{1}{100}$ th of $25$ , not the full $25$ .
Evaluate Option D: Option D: $(\frac{96}{100}) \times (\frac{25}{100})$ $\newline$ This is not equivalent to $0.96 \times 25$ because it is actually $0.96 \times 0.25$ , which we already determined is not correct.
Evaluate Option E: Option E: $96 \times 25$ $\newline$ This is not equivalent to $0.96 \times 25$ because it is $100$ times larger than the value we are looking for.

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