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Bunuel
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Bunuel
Ten colored marbles are placed in a bowl. Each of the marbles is one of three colors—blue, red, or green. How many of the ten marbles are green?

(1) The probability of selecting a red marble from the bowl is 1 out of 5.
(2) The probability of selecting a blue marble is twice that of selecting a red marble.


­
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There are a total of 10 marbles in a bowl , which are of red , green and blue.

We need to find : number of green marbles in the bowl ?

Statement 1:

(1) The probability of selecting a red marble from the bowl is 1 out of 5.

Probabilty of red marble = (Red/ Total ) = red/ 10 = 1/5

red marble = 2. We don’t know the exact number of Blue and Green marbles.

Hence, Insufficient.

Statement 2:

(2) The probability of selecting a blue marble is twice that of selecting a red marble.

Sum of total probability = 1 = r+ g+ b

1 = r + g + 2r

1-3r = g

Without knowing the values of r, we cannot find the values of green marble.

Hence, Insufficient.

Combining both statements, we get

1-3*(r) = g

1-3*(1/5) = g = 2/5

Number of green marbles = 4.

Option C
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