Math, asked by 2353, 4 months ago

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

Answers

Answered by bson
0

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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