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14 May 2024, 01:30
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B
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74% (00:43) correct
26%
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An urn contains only two kinds of marbles: red and blue. If a marble is picked at random from the urn, what is the probability that the marble is blue?
(1) There are four red marbles in the urn.
(2) The ratio of blue to red marbles in the urn is 3/4
(1) There are four red marbles in the urn.
(2) The ratio of blue to red marbles in the urn is 3/4
14 May 2024, 04:23
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It'll be B.
We need to find P(blue) = n(blue)/n(total)
Statement 1). No. of blue marbles = 4. But we don't know the number of red marbles. Hence, we can't calculate the total.
Not sufficient.
Statement 2). Blue:Red = 3:4. Let's take blue marbles to be 3x and red marbles to be 4x.
n(blue) = 3x; total = 3x +4x = 7x
then P(blue) = 3x/7x = 3/7
Sufficient
We need to find P(blue) = n(blue)/n(total)
Statement 1). No. of blue marbles = 4. But we don't know the number of red marbles. Hence, we can't calculate the total.
Not sufficient.
Statement 2). Blue:Red = 3:4. Let's take blue marbles to be 3x and red marbles to be 4x.
n(blue) = 3x; total = 3x +4x = 7x
then P(blue) = 3x/7x = 3/7
Sufficient
14 May 2024, 23:50
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Bunuel
An urn contains only two kinds of marbles: red and blue. If a marble is picked at random from the urn, what is the probability that the marble is blue?
(1) There are four blue marbles in the urn.
(2) The ratio of blue to red marbles in the urn is 3/4
(1) There are four blue marbles in the urn.
(2) The ratio of blue to red marbles in the urn is 3/4
Bunuel
There is a error in the given two statement above, as second statement says that the number of blue marble is a multiple of 3, However statement 1 state its value as 4. Both statement shows different possible outcomes.
