An um contains 8 red, 3 white and 9 blue balls. If three balls are drawn at random, determine the probability that
1)all three are red
2)all three are blue
3)none of the balls drawn is white
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Step-by-step explanation:
8 red, 3 white, 9 blue
total = 20
total no. of ways of drawing 3 balls = 20C3
1) 'e', be no. of ways of drawing 3 red balls = 8C3
p(e) = 8C3 / 20C3
= 8×7×6 / 20×19×18 = 0.05
2) 'a', be no. of ways of drawing 3 blue balls = 9C3
p(b) = 9C3 / 20 C 3
= 9×8×7/20×19×18 =0.074
3) b = none are white
= no. of ways of drawing 3 balls from mix of red and blue(8+9=17)
= 17c3
p(b) = 17c3 / 20c3
= 17×16×15/ 20×19×18 =0.6
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