a mean crowd size of 345 wi e 0.05 significance level, can we conc ghts at the restaurant is less than 350

MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
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Real Shots Made vs. Goals Score X
Ans Key to Study Guide for MT 2 X
f004ba86b3b6e78004f/MyFiles/Downloads/MT%202-1.pdf
1 / 4
100%
facility on Friday nights is 350 people. But for the last 20 Friday nights, the data
produced a mean crowd size of 345 with a sample standard deviation of 3.5. At
the 0.05 significance level, can we conclude that the mean crowd size on Friday
nights at the restaurant is less than 350?
Section Two: Computing Areas Under the Normal Curve
Please draw a sèparate diagram for each lettered problem as
demonstrated in class.
Info.: The mean one-way commute to work in New York City is 35.2 minutes. The distribution
of the commutes is normally distributed with a standard deviation of 7 minutes.
What is the probability of randomly selecting one commute time and finding that:
a). P (x < 25 mins)
b). P (25 <x < 44 mins)
c). P (22 <x< 25 mins)
d). P (x < 40 mins)
e). P (x > 44 mins)
Transcribed Image Text:Real Shots Made vs. Goals Score X Ans Key to Study Guide for MT 2 X f004ba86b3b6e78004f/MyFiles/Downloads/MT%202-1.pdf 1 / 4 100% facility on Friday nights is 350 people. But for the last 20 Friday nights, the data produced a mean crowd size of 345 with a sample standard deviation of 3.5. At the 0.05 significance level, can we conclude that the mean crowd size on Friday nights at the restaurant is less than 350? Section Two: Computing Areas Under the Normal Curve Please draw a sèparate diagram for each lettered problem as demonstrated in class. Info.: The mean one-way commute to work in New York City is 35.2 minutes. The distribution of the commutes is normally distributed with a standard deviation of 7 minutes. What is the probability of randomly selecting one commute time and finding that: a). P (x < 25 mins) b). P (25 <x < 44 mins) c). P (22 <x< 25 mins) d). P (x < 40 mins) e). P (x > 44 mins)
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