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Directions : There are 3 bags containing 3 colored balls – Red, Green and Yellow. Bag 1 contains: 24 green balls. Red balls are 4 more than blue balls. Probability of selecting 1 red ball is 4/13
Bag 2 contains: Total balls are 8 more than 7/13 of balls in bag 1. Probability of selecting 1 red ball is 1/3. The ratio of green balls to blue balls is 1 : 2
Bag 3 contains: Red balls equal total number of green and blue balls in bag 2. Green balls equal total number of green and red balls in bag 2. Probability of selecting 1 blue ball is 3/14.
1 ball each is chosen from bag 1 and bag 2, What is the probability that 1 is red and other blue?
15/128
21/115
17/135
25/117
Let red = x, so blue = x-4 So x/(24+x+(x-4)) = 4/13 Solve, x = 16 So bag 1: red = 16, green = 24, blue = 12 NEXT: bag 2: total = 8 + 7/13 * 52 = 36 green and blue = y and 2y. Let red balls = z So z + y + 2y = 36…………………(1) Now Prob. of red = 1/3 So z/36 = 1/3 Solve, z = 12 From (1), y = 8 So bag 2: red = 12, green = 8, blue = 16 NEXT: bag 3: red = 8+16 = 24, green = 12+8 = 20 Blue prob. = 3/14 So a/(24+20+a) = 3/14 Solve, a = 12 So bag 3: red = 24, green = 20, blue = 12 Now probability that 1 is red and other blue:: 16/52 * 16/36 + 12/52 * 12/36 = 25/117
Hence, option 4 is the correct answer.
By: Amit Kumar ProfileResourcesReport error
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