(a) What is the probability that if you draw one ball, it will be blue? (b) If you draw two balls without replacement, what is the probability that you draw a red and then a blue? (c) If you draw two balls with replacement, what is the probability that you draw a red and then a blue?

A First Course in Probability (10th Edition)
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Chapter1: Combinatorial Analysis
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6. There are 15 balls in an urn. 7 of the balls are red, and 8 of the balls are blue. Drawing a ball
with replacement means that you take a ball out, note its color, and then return it. Drawing without
replacement means that you take a ball out and do not put it back.
1
(a) What is the probability that if you draw one ball, it will be blue?
(b) If you draw two balls without replacement, what is the probability that you draw a red and then
a blue?
(c) If you draw two balls with replacement, what is the probability that you draw a red and then a
blue?
(d) If you draw three balls without replacement, what is the probability that you draw at least two
red balls?
(e) If you draw three balls with replacement, what is the probability that you draw at least two red
balls?
Transcribed Image Text:6. There are 15 balls in an urn. 7 of the balls are red, and 8 of the balls are blue. Drawing a ball with replacement means that you take a ball out, note its color, and then return it. Drawing without replacement means that you take a ball out and do not put it back. 1 (a) What is the probability that if you draw one ball, it will be blue? (b) If you draw two balls without replacement, what is the probability that you draw a red and then a blue? (c) If you draw two balls with replacement, what is the probability that you draw a red and then a blue? (d) If you draw three balls without replacement, what is the probability that you draw at least two red balls? (e) If you draw three balls with replacement, what is the probability that you draw at least two red balls?
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