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the odds theoretically are almost infinity to 1 as they could be any color. -------------------------------------------------------------------------------------------
2nd opinion

Let's say we have 3 boxes with 4 balls each.

Box A has 4 white balls.

Box B has 3 white balls.

Box C has 2 white balls.

The probability of drawing 2 W balls from;

Box A, P(2W│A)=

(4/4)∙(3/3)=

1

Box B, P(2W│B)=

(3/4)∙(2/3)=

1/2

Box C, P(2W│C)=

(2/4)∙(1/3)=

1/6

Say the probability of picking any of the 3 boxes is the same, we have;

P(A)=

1/3

P(B)=

1/3

P(C)=

1/3

Question is, given the event of drawing 2 W balls from a box taken blindly

from the 3 choices, what is the probability that the balls came from box A,

P(A│2W).

Recurring to Bayes Theorem:

P(A│2W)=

[P(A)P(2W│A)]/[P(A)P(2W│A)+P(B)P(2W│B)+P(C)P(2W│C)]=

[(1/3)(1)]/[(1/3)(1)+(1/3)(1/2)+(1/3)(1/6)]=

6/10=

0.60=

60%

P(A│2W)=

0.60=

60%



Read more:Solution_to_a_bag_contains_4_balls_Two_balls_are_drawn_at_random_and_are_found_to_be_white_What_is_the_probability_that_all_balls_are_white

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Q: A bag contains 4balls two balls are drawn at random and are found to be white what is the probability that all balls are white?
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