Converting to the standard normal random variable z, the probability statement P(x ≥ 43.5) is now P(z ≥ 3.90). Recall that the normal probability table gives area under the curve to the left of a given z value. Since we want the area to the right of z = 3.90 and the area under the entire curve is 1, the area to the left of z = 3.90 can be subtracted from 1. Use the table to find the probability that a student who has done their homework and attended lectures will obtain a grade of A on this test,
Converting to the standard normal random variable z, the probability statement P(x ≥ 43.5) is now P(z ≥ 3.90). Recall that the normal probability table gives area under the curve to the left of a given z value. Since we want the area to the right of z = 3.90 and the area under the entire curve is 1, the area to the left of z = 3.90 can be subtracted from 1. Use the table to find the probability that a student who has done their homework and attended lectures will obtain a grade of A on this test,
Managerial Economics: A Problem Solving Approach
5th Edition
ISBN:9781337106665
Author:Luke M. Froeb, Brian T. McCann, Michael R. Ward, Mike Shor
Publisher:Luke M. Froeb, Brian T. McCann, Michael R. Ward, Mike Shor
Chapter17: Making Decisions With Uncertainty
Section: Chapter Questions
Problem 2MC
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Question
Converting to the standard normal random variable z, the probability statement
P(x ≥ 43.5)
is now
P(z ≥ 3.90).
Recall that the normal probability table gives area under the curve to the left of a given z value.Since we want the area to the right of
z = 3.90
and the area under the entire curve is 1, the area to the left of
z = 3.90
can be subtracted from 1.Use the table to find the probability that a student who has done their homework and attended lectures will obtain a grade of A on this test,
P(z ≥ 3.90),
rounding the result to four decimal places.P(z ≥ 3.90) | = | 1 − P(z ≤ 3.90) |
= | 1 − | |
= |
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