Wildcat Electronics sells audio and video equipment. Its billing division has information on the age of its accounts receivables. The data collected indicate that the age of the accounts follows a normal distribution with a mean of 12 days and a standard deviation of 9 days.
(A1) The billing division is sending reminder emails to its oldest 25% of accounts. How many days old should an account at least be to receive a reminder?
(A2) Wildcat Electronics charges a late fee of $50 when an account is 30 days or older. What percentage of the accounts will receive this late fee?
(A3) Wildcat Electronics wants to give a discount to those accounts that pay their balance within 7 days. What percentage of the accounts will receive the discount?
1). we have
mean u=12 days
std deviation σ =9 days
a. oldest 25% means top 25%
so
P(X>x)=0.25 or
P(X<x)=0.75 or
P(Z<z)=0.75
z=0.68
so
0.68=(x-12)/9 or
x=18.12 days old,so it should be 18.12 days old to get a reminder.
b.
P(X>30)=P(Z>(30-12)/9)
=P(Z>2)=0.0228
so, 2.28% accounts will be charged with a fine of $50.
c.
within 7 days means
P(X<7)=P(Z<(7-12)/9)
=P(Z<-0.56)=0.2877
so, 28.77% accounts will be given a discount.
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