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A bowl contains 25 balls numbered 1 to 25. A ball is drawn and its number is noted. Without replacing the first ball, another ball is drawn

The probability that the numbers on both balls are odd numbers is

User Jack White
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2 Answers

5 votes

Explanation:

n(S) = 25

Assume that O : odd numbers and E : even numbers,

n(O) = 13

n(E) = 25-13 = 12

P(OO) = P(O) x P(O)

= 13/25 x 12/24

(because without replacing so the number of balls left decreases)

= 13/25 x 1/2

= 13/50

User Pablo Halpern
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5.9k points
6 votes

Answer:

13/50 for all edmentum users

Explanation:

A bowl contains 25 balls numbered 1 to 25. A ball is drawn and its number is noted-example-1