(a). Which of the following distributions apply to discrete random variables? (Select all that apply.) Binomial Distribution Poisson Distribution Geometric Distribution Normal Distribution (b). Which apply to continuous random variables? (Select all that apply.) Binomial Distribution Poisson Distribution Geometric Distribution Normal Distribution (c). Under what conditions can the binomial distribution be approximated by the normal? Let n be the number of trials, p be the probability of success on each trial, and q = 1 − p. n ≥ 30 n ≥ 100 and np ≥ 10 n ≥ 100 and np < 10 np > 5 and nq > 5 np ≤ 5 and nq ≤ 5
(a). Which of the following distributions apply to discrete random variables? (Select all that apply.) Binomial Distribution Poisson Distribution Geometric Distribution Normal Distribution (b). Which apply to continuous random variables? (Select all that apply.) Binomial Distribution Poisson Distribution Geometric Distribution Normal Distribution (c). Under what conditions can the binomial distribution be approximated by the normal? Let n be the number of trials, p be the probability of success on each trial, and q = 1 − p. n ≥ 30 n ≥ 100 and np ≥ 10 n ≥ 100 and np < 10 np > 5 and nq > 5 np ≤ 5 and nq ≤ 5
MATLAB: An Introduction with Applications
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Author:Amos Gilat
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Chapter1: Starting With Matlab
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(a). Which of the following distributions apply to discrete random variables? (Select all that apply.)
Binomial Distribution
Poisson Distribution
Geometric Distribution
(b). Which apply to continuous random variables? (Select all that apply.)
Binomial Distribution
Poisson Distribution
Geometric Distribution
Normal Distribution
(c). Under what conditions can the binomial distribution be approximated by the normal? Let n be the number of trials, p be the probability of success on each trial, and
q = 1 − p.
n ≥ 30
n ≥ 100 and np ≥ 10
n ≥ 100 and np < 10
np > 5 and nq > 5
np ≤ 5 and nq ≤ 5

Transcribed Image Text:Under what conditions can the binomial distribution be approximated by the normal? Let n be the number of trials, p be the probability of success on each
trial, and q = 1 – p.
O n2 30
n 2 100 and np 2 10
On2 100 and np < 10
O np > 5 and ng > 5
O np < 5 and ng < 5
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