(a) Using the common scale A = 4, B = 3, C = 2, D = 1, F = 0, take X to be the grade of a randomly chosen Math 118 student. Use the definitions of the mean (page 248) and standard deviation (page 256) for discrete random variables to find the meanu and the standard deviation o of grades in this course. (b) Math 118 is a large enough course that we can take the grades of an SRS of 25 students and not worry about the finite population correction factor. If x is the average of these 25 grades, what are the mean and standard deviation of x? (c) What is the probability that a randomly chosen Math 118 student gets a B or better, P(X 3)? a What is the approximate probability that the grade Pont average for 25 randomly chosen Math 118 student- point Is B or better, P(x2 3)?
(a) Using the common scale A = 4, B = 3, C = 2, D = 1, F = 0, take X to be the grade of a randomly chosen Math 118 student. Use the definitions of the mean (page 248) and standard deviation (page 256) for discrete random variables to find the meanu and the standard deviation o of grades in this course. (b) Math 118 is a large enough course that we can take the grades of an SRS of 25 students and not worry about the finite population correction factor. If x is the average of these 25 grades, what are the mean and standard deviation of x? (c) What is the probability that a randomly chosen Math 118 student gets a B or better, P(X 3)? a What is the approximate probability that the grade Pont average for 25 randomly chosen Math 118 student- point Is B or better, P(x2 3)?
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I need some help with my stats homework. It comes from introduction to the practice of Statistics Ninth edition exercise 5.36. I need to make a discrete probability model as a first step
Can you help me?

Transcribed Image Text:variables to find the mean u and the standard deviation o
and standard deviation (page 256) for discrete random
F = 0, take X to be the grade of a randomly chosen Math
(a) Using the common scale A = 4, B = 3, C = 2, D = 1,
esection of Math 118 in the fall semester received 18%
the grade distributions for its courses online." Students in
5.36 Grades in a math course. Indiana University posts
118 student. Use the definitions of the mean (page 248)
As, 31% B's, 26% C's, 13% D's and 12% F's.
sma
one
d standard deviation (page 256) for discrete random
variables to find the mean u and the standard deviation g
of grades in this course.
(b) Math 118 is a large enough course that we can take
the grades of an SRS of 25 students and not worry about
the finite population correction factor. If x is the average
of these 25 grades, what are the mean and standard
deviation of x?
(c) What is the probability that a randomly chosen Math
118 student gets a B or better, P(X 3)?
(a) What is the approximate probability that the grade
Point average for 25 randomly chosen Math 118 students
is B or better, P(x2 3)?
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