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Suppose that at your favorite restaurant to-go orders arrive at the rate of 10 per hour. Assume that the numbers of to-go orders on different hours are independent. The distribution of the average number of to-go orders per hour over 700 random hours is a) Poisson with λ = 700. b) Exponential with λ = 700. c) Approximately Normal with = 10 and σ = 0.120. d) Approximately Normal with u = 700 and o = 83.666. e) Approximately Normal with = 10 and o = 3.173.

Suppose that at your favorite restaurant to-go orders arrive at the rate of 10 per hour. Assume that the numbers of to-go orders on different hours are independent. The distribution of the average number of to-go orders per hour over 700 random hours is a) Poisson with λ = 700. b) Exponential with λ = 700. c) Approximately Normal with = 10 and σ = 0.120. d) Approximately Normal with u = 700 and o = 83.666. e) Approximately Normal with = 10 and o = 3.173.

MATLAB: An Introduction with Applications
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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Suppose that at your favorite restaurant to-go orders arrive at the rate of 10 per hour. Assume that the numbers of to-go orders on different hours are independent. The distribution of the average number of to-go orders per hour over 700 random hours is a) Poisson with X = 700. b) Exponential with λ = 700. c) Approximately Normal with u = 10 and σ = 0.120. d) Approximately Normal with µ = 700 and σ = 83.666. e) Approximately Normal with μ = 10 and o = 3.173.
Transcribed Image Text:Suppose that at your favorite restaurant to-go orders arrive at the rate of 10 per hour. Assume that the numbers of to-go orders on different hours are independent. The distribution of the average number of to-go orders per hour over 700 random hours is a) Poisson with X = 700. b) Exponential with λ = 700. c) Approximately Normal with u = 10 and σ = 0.120. d) Approximately Normal with µ = 700 and σ = 83.666. e) Approximately Normal with μ = 10 and o = 3.173.
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