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At a store A, 3/4 of the apples are red. At store B, which h
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12 Jul 2019, 11:20
12 Jul 2019, 11:20
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At a store A, \(\frac{3}{4}\) of the apples are red. At store B, which has twice as many apples, 0.375 of them are red.
A)The quantity in Column A is greater.
B)The quantity in Column B is greater.
C)The two quantities are equal.
D)The relationship cannot be determined from the information given.
Quantity A |
Quantity B |
The number of red apples at store A |
The number of red apples at store B |
A)The quantity in Column A is greater.
B)The quantity in Column B is greater.
C)The two quantities are equal.
D)The relationship cannot be determined from the information given.
Re: At a store A, 3/4 of the apples are red. At store B, which h
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20 Jul 2019, 23:11
20 Jul 2019, 23:11
2
Answer should be C. The number of red apples is the same in both groups.
Let use numbers of apples for each shop. The first shop has (let s say) 12 x 3/4 which equals 9. So 9 apples are red.
The second shop has 2 x 12 apples, so 24. 24 x 0.375 is a number of red apples. Same result 9.
Both quantities of red apples in both shops are the same. C
Let use numbers of apples for each shop. The first shop has (let s say) 12 x 3/4 which equals 9. So 9 apples are red.
The second shop has 2 x 12 apples, so 24. 24 x 0.375 is a number of red apples. Same result 9.
Both quantities of red apples in both shops are the same. C
Re: At a store A, 3/4 of the apples are red. At store B, which h
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05 Mar 2024, 20:16
05 Mar 2024, 20:16
Pick a number, say 100 to solve this problem
Store A
Number of apples = 100
\(3/4\) apples are red
\(3/4 \times 100 = 75\) apples are red
Store B
Number of apples = 200
0.375 apples are red
\(0.375 \times 200 = 75\) apples are red
BOTH quantities are EQUAL
The answer is C.
Store A
Number of apples = 100
\(3/4\) apples are red
\(3/4 \times 100 = 75\) apples are red
Store B
Number of apples = 200
0.375 apples are red
\(0.375 \times 200 = 75\) apples are red
BOTH quantities are EQUAL
The answer is C.
