Question

6
consider the statements given in the first column.
match these statements with their corresponding solutions.
100% of 7
25% of 8
90% of 80
50% of 74
drag & drop the answer
37
4
7
75
72
2

Explanation:

Step1: Calculate 100% of 7

100% of a number is the number itself, so \( 100\% \times 7 = 7 \).

Step2: Calculate 25% of 8

25% is \( \frac{1}{4} \), so \( 25\% \times 8 = \frac{1}{4} \times 8 = 2 \)? Wait, no, wait. Wait, 25% of 8: \( 0.25 \times 8 = 2 \)? Wait, no, the options have 4. Wait, maybe I made a mistake. Wait, 25% of 8: \( 0.25 \times 8 = 2 \)? But the options have 4. Wait, maybe 25% of 16? No, the problem is 25% of 8. Wait, no, 25% of 8 is 2, but the options have 4. Wait, maybe I miscalculated. Wait, 25% is 1/4, 8 times 1/4 is 2. But the options have 4. Wait, maybe the problem is 25% of 16? No, the problem says 25% of 8. Wait, maybe the options are different. Wait, the options are 37,4,7,75,72,2. Oh, 2 is an option. Wait, but let's check again.

Wait, 100% of 7 is 7 (matches the option 7).

25% of 8: \( 0.25 \times 8 = 2 \) (option 2).

90% of 80: \( 0.9 \times 80 = 72 \) (option 72).

50% of 74: \( 0.5 \times 74 = 37 \) (option 37).

Wait, but the user's options: the drag and drop options are 37,4,7,75,72,2. Wait, maybe I made a mistake with 25% of 8. Wait, 25% of 16 is 4, but the problem is 25% of 8. Wait, maybe the problem has a typo, but according to the problem, 25% of 8 is 2. But let's proceed.

Step1: 100% of 7

\( 100\% \times 7 = 7 \), so match with 7.

Step2: 25% of 8

\( 25\% = \frac{1}{4} \), so \( \frac{1}{4} \times 8 = 2 \), match with 2.

Step3: 90% of 80

\( 90\% = 0.9 \), so \( 0.9 \times 80 = 72 \), match with 72.

Step4: 50% of 74

\( 50\% = 0.5 \), so \( 0.5 \times 74 = 37 \), match with 37.

Wait, but the options include 4. Maybe I made a mistake with 25% of 8. Wait, maybe the problem is 25% of 16? No, the problem says 8. Alternatively, maybe 50% of 8 is 4. But the problem is 25% of 8. Wait, maybe the user made a typo, but according to the given problem, let's proceed with the calculations.

So:

100% of 7 → 7

25% of 8 → 2

90% of 80 → 72

50% of 74 → 37

But the options include 4. Maybe the problem is 25% of 16? No, the problem says 8. Alternatively, maybe the 25% of 8 is 2, which is an option. So the matches are:

100% of 7 → 7

25% of 8 → 2

90% of 80 → 72

50% of 74 → 37

But let's check again.

Wait, 100% of 7: 7 (correct, option 7).

25% of 8: 2 (option 2).

90% of 80: 72 (option 72).

50% of 74: 37 (option 37).

Yes, that's correct.

Answer:

100% of 7 → 7
25% of 8 → 2
90% of 80 → 72
50% of 74 → 37

(So the matches are: 100% of 7 with 7, 25% of 8 with 2, 90% of 80 with 72, 50% of 74 with 37)