An urn contains 6 red, 4 blue, 2 green and 3 yellow marbles. If four marbles are picked up at random, what is the probability that 1 is green, 2 are blue and 1 is red?
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Answered by
76
Answer:
Step-by-step explanation:
Prob of getting at least one blue = 1 - Prob of getting NO blue balls.
Prob of getting NO Blue ball => Getting a ball from 6 Red or 2 Green or 3 Yellow.
No of ways of selecting 4 ball from 6R or 2 G or 3Y = (2+3+6)C1 = 11C4 = 330
Getting any 4 ball from bag = 15C4 = 1365
Prob of getting NO Blue ball = Possible Outcomes ÷ Total Outcomes = 330÷1365
Prob of getting at least one blue = 1 - (330÷ 1365) = 1035 ÷ 1365 = 69/91
Hence 69÷91 is the required probability.
Answered by
1
Total number of marbles=6+4+2+3=15
Number of green=2
Number of yellow=3
p(both green or both yellow) =(2/15)(1/14) +(3/15)(2/14) =1/105+1/35=4/105
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