A department store receives an average of 5 returned items per day. The probability that a returned item has an available replacement is 0.65. [Hint: there are two separate distributions here.] a. Calculate the probability that there are more than 5 returned items in a certain day. b. Calculate the probability that there are 4 returned items in a certain day. c. Calculate the probability that there are 4 returned items and at least three have available replacements in a certain day.

A First Course in Probability (10th Edition)
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Author:Sheldon Ross
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Chapter1: Combinatorial Analysis
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A department store receives an average of 5 returned items per day. The probability that a returned item has an
available replacement is 0.65. [Hint: there are two separate distributions here.]
a. Calculate the probability that there are more than 5 returned items in a certain day.
b. Calculate the probability that there are 4 returned items in a certain day.
c. Calculate the probability that there are 4 returned items and at least three have available replacements
in a certain day.
d. Calculate the probability that there are 4 returned items and none has available replacements in a
certain day.
e. Calculate the variance and the mean of the returned items.
1. Calculate the variance and the mean of the replaced items.
Transcribed Image Text:A department store receives an average of 5 returned items per day. The probability that a returned item has an available replacement is 0.65. [Hint: there are two separate distributions here.] a. Calculate the probability that there are more than 5 returned items in a certain day. b. Calculate the probability that there are 4 returned items in a certain day. c. Calculate the probability that there are 4 returned items and at least three have available replacements in a certain day. d. Calculate the probability that there are 4 returned items and none has available replacements in a certain day. e. Calculate the variance and the mean of the returned items. 1. Calculate the variance and the mean of the replaced items.
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