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D
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Difficulty:
65%
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Question Stats:
62% (02:14) correct
38%
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wrong
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Each of the four identical containers (A, B, C and D) contains ‘b’ balls. When some of the balls from container A are moved to the other 3 containers, the ratio of the number of the balls in A,B,C and D are in the ratio 1:4:4:3. How many balls are moved from the first container in terms of ‘b’?
A. \((\frac{5}{6})b\)
B. \((\frac{1}{6})b\)
C. \((\frac{1}{3})b\)
D. \((\frac{2}{3})b\)
E. \((\frac{1}{2})b\)
Are You Up For the Challenge: 700 Level Questions
A. \((\frac{5}{6})b\)
B. \((\frac{1}{6})b\)
C. \((\frac{1}{3})b\)
D. \((\frac{2}{3})b\)
E. \((\frac{1}{2})b\)
Are You Up For the Challenge: 700 Level Questions
29 Jan 2022, 23:08
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Bunuel
A B C D
b b b b ---- Initial
1 4 4 3 ---- Final
\(\frac{b}{3} \frac{4b}{3} \frac{4b}{3}b\) ---- Final
So if we remove \(\frac{2b}{3}\) and distribute them equally to B and C, we will get the required ratio
Ans - D
03 Nov 2024, 00:27
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Each of the four identical containers (A, B, C and D) contains ‘b’ balls.
Total number of balls in four container=4b
Let we remove x ball from A container, Now container A contain: (b-x) balls
We know, the ratio of the number of the balls in A,B,C and D are in the ratio 1:4:4:3.
so, (b-x)/4b = 1/12
x= 2b/3
Answer:D
Total number of balls in four container=4b
Let we remove x ball from A container, Now container A contain: (b-x) balls
We know, the ratio of the number of the balls in A,B,C and D are in the ratio 1:4:4:3.
so, (b-x)/4b = 1/12
x= 2b/3
Answer:D
