Because not all students who are offered admission would like to have an entering class of 900 students. (d) Based on your answers to parts (b) and (c), should Use the Normal approximation to find the probability (c) If the college decides to decrease the number of 5.32 Admitting students to college. A selective college the college admit 1100 or 1150 students? Explain your admission offers to 1100, what is the probability that accept, the college admits more than 900 students Past experience shows that about 78% of the students admitted will accept. The college decides to admit 1150 students. Assuming that students make their decisions independently, the number who accept has the B(1150, 0.78) distribution. If this number is less than 900, the college will admit students from its waiting list. (a) What are the mean and the standard deviation of the number X of students who accept? (b) The college does not want more than 900 students. that more than 900 students accept. more than 900 will accept? ei nogelos answer.
Because not all students who are offered admission would like to have an entering class of 900 students. (d) Based on your answers to parts (b) and (c), should Use the Normal approximation to find the probability (c) If the college decides to decrease the number of 5.32 Admitting students to college. A selective college the college admit 1100 or 1150 students? Explain your admission offers to 1100, what is the probability that accept, the college admits more than 900 students Past experience shows that about 78% of the students admitted will accept. The college decides to admit 1150 students. Assuming that students make their decisions independently, the number who accept has the B(1150, 0.78) distribution. If this number is less than 900, the college will admit students from its waiting list. (a) What are the mean and the standard deviation of the number X of students who accept? (b) The college does not want more than 900 students. that more than 900 students accept. more than 900 will accept? ei nogelos answer.
A First Course in Probability (10th Edition)
10th Edition
ISBN:9780134753119
Author:Sheldon Ross
Publisher:Sheldon Ross
Chapter1: Combinatorial Analysis
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I need help with part D please!
![would like to have an entering class of 900 students.
(d) Based on your answers to parts (b) and (c). should
5.32 Admitting students to college. A selective college
admission offers to 1100, what is the probability that
the college admit 1100 or 1150 students? Explain your
ovuLui lnan 4 in
unes 40 digits long?
Because not all students who are offered admission
accept, the college admits more than 900 students
Past experience shows that about 78% of the students
admitted will accept. The college decides to admit.
1150 students. Assuming that students make their
decisions independently, the number who accept has the
B(1150, 0.78) distribution. If this number is less than
900, the college will admit students from its waiting list.
odel the daily
n campus.
-P/n.
al
large.
(a) What are the mean and the standard deviation of the
number X of students who accept?
mation of
ve draw an
students.
(b) The college does not want more than 900 students.
Use the Normal approximation to find the probability
that more than 900 students accept.
tion? In
ple to use
le X? Give
omial
(c) If the college decides to decrease the number of
more than 900 will accept? oniaa nole
er or not you
number who
morning
answer.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F3c0fe20e-2967-4e24-9b97-4b83c60be721%2F04e51706-a2f1-45fb-9ab2-730551507bfd%2Fqkz7yx_processed.jpeg&w=3840&q=75)
Transcribed Image Text:would like to have an entering class of 900 students.
(d) Based on your answers to parts (b) and (c). should
5.32 Admitting students to college. A selective college
admission offers to 1100, what is the probability that
the college admit 1100 or 1150 students? Explain your
ovuLui lnan 4 in
unes 40 digits long?
Because not all students who are offered admission
accept, the college admits more than 900 students
Past experience shows that about 78% of the students
admitted will accept. The college decides to admit.
1150 students. Assuming that students make their
decisions independently, the number who accept has the
B(1150, 0.78) distribution. If this number is less than
900, the college will admit students from its waiting list.
odel the daily
n campus.
-P/n.
al
large.
(a) What are the mean and the standard deviation of the
number X of students who accept?
mation of
ve draw an
students.
(b) The college does not want more than 900 students.
Use the Normal approximation to find the probability
that more than 900 students accept.
tion? In
ple to use
le X? Give
omial
(c) If the college decides to decrease the number of
more than 900 will accept? oniaa nole
er or not you
number who
morning
answer.
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