Which of the following options have the same value as 75% of 96 ? Choose 3 answers: A (3)/(4)*96 B (75)/(100)*96 c 0.75*96 D (4)/(3)*96 E 75*96

Understand the problem: Understand the problem. We need to find which options are equivalent to 75% of 96. To do this, we will calculate the value of 75% of 96 and compare it with each option.Calculate 75% of 96: Calculate 75% of 96. 75% of 96 can be written as (75/100) * 96. Now, calculate the value. (75/100) * 96 = 0.75 * 96 = 72Compare with option A: Compare the result with option A. Option A is (3/4) * 96. Since 3/4 is equivalent to 75/100, we can calculate it as follows: (3/4) * 96 = 0.75 * 96 = 72 This matches the value we calculated for 75% of 96.Compare with option B: Compare the result with option B. Option B is (75/100) * 96. This is the same expression we used to calculate 75% of 96, so it is also equal to 72.Compare with option C: Compare the result with option C. Option C is 0.75 * 96. This is the decimal form of 75%, and it is the same calculation we have already done, so it is also equal to 72.Compare with option D: Compare the result with option D. Option D is (4/3) * 96. This is not equivalent to 75%, as 4/3 is greater than 1. Therefore, this option will not have the same value as 75% of 96.Compare with option E: Compare the result with option E. Option E is 75 * 96. This is not 75% of 96; it is 75 times 96, which is much larger than 72.

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Which of the following options have the same value as
75% of 96 ?
Choose 3 answers:
A
(3)/(4)*96
B
(75)/(100)*96
c
0.75*96
D
(4)/(3)*96
E
75*96

Which of the following options have the same value as $75 \%$ of $96$ ? $\newline$ Choose $3$ answers: $\newline$ A $\frac{3}{4} \cdot 96$ $\newline$ B $\frac{75}{100} \cdot 96$ $\newline$ c $0.75 \cdot 96$ $\newline$ D $\frac{4}{3} \cdot 96$ $\newline$ E $75 \cdot 96$

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Math Problems

Grade 8

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

Full solution

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

75 \%

96

\newline

Choose

3

answers:

\newline

\frac{3}{4} \cdot 96

\newline

\frac{75}{100} \cdot 96

\newline

0.75 \cdot 96

\newline

\frac{4}{3} \cdot 96

\newline

75 \cdot 96

Understand the problem: Understand the problem. $\newline$ We need to find which options are equivalent to $75\%$ of $96$ . To do this, we will calculate the value of $75\%$ of $96$ and compare it with each option.
Calculate $75$ % of $96$ : Calculate $75\%$ of $96$ . $75\%$ of $96$ can be written as $(\frac{75}{100}) \times 96$ . Now, calculate the value. $(\frac{75}{100}) \times 96 = 0.75 \times 96 = 72$
Compare with option A: Compare the result with option A. $\newline$ Option A is $(\frac{3}{4}) \times 96$ . Since $\frac{3}{4}$ is equivalent to $\frac{75}{100}$ , we can calculate it as follows: $\newline$ $(\frac{3}{4}) \times 96 = 0.75 \times 96 = 72$ $\newline$ This matches the value we calculated for $75\%$ of $96$ .
Compare with option B: Compare the result with option B. $\newline$ Option B is $(75/100) \times 96$ . This is the same expression we used to calculate $75\%$ of $96$ , so it is also equal to $72$ .
Compare with option C: Compare the result with option C. Option C is $0.75 \times 96$ . This is the decimal form of $75\%$ , and it is the same calculation we have already done, so it is also equal to $72$ .
Compare with option D: Compare the result with option D. $\newline$ Option D is $(\frac{4}{3}) \times 96$ . This is not equivalent to $75\%$ , as $\frac{4}{3}$ is greater than $1$ . Therefore, this option will not have the same value as $75\%$ of $96$ .
Compare with option E: Compare the result with option E. $\newline$ Option E is $75 \times 96$ . This is not $75\%$ of $96$ ; it is $75$ times $96$ , which is much larger than $72$ .