a box containes 6 red ,4 white ,5black balls a person draws 4 balls from the box at random find the probablity that among the balls drawn is atleast one balls of each other
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Step-by-step explanation:
6 Red, 5 Black, 4 White
Total 1 5 balls out of which 4 balls to be drawn. Total combinations= 15c4 = 1365 ways There will be 3 possibilities.
1. Two red balls, 1 black, 1 white 2 Red.. 62 15, 1 black.. 5c1=5.1 wihi..... 4c1=4
Total= 15*5*4=300
1. Two black balls, 1 red, 1 white 2 Black.... 5c2 10, 1 red....66 = 6.1 wih...... 4c1-4
Total= 10*6*4: 240
1. Two white balls, 1 red, 1 black 2 White....442 =6, 1 black..... 5c1=5. 1 r...... 6c1-6
Total= 6*5*4 =180
So the required probability is (300+240+180)/1365 = 720/1365
48/91
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