4 Suppose the president has a 60% approval rating among voters. Twelve voters are randomly selected and asked if they approve of the president. The population is so large that, while sampling is not done with replacement, this does little to affect the independence of the trials. We want to know the probability that seven of the 12 voters approve of the president. A Explain why this is a binomial experiment.

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Binomial distribution and probability help 

What is n?
C
What is p?
D What is x?
E
What is „C.?
n
F
What is the probability that x = 7, or P(7)?
Transcribed Image Text:What is n? C What is p? D What is x? E What is „C.? n F What is the probability that x = 7, or P(7)?
4 Suppose the president has a 60% approval rating among voters. Twelve voters are randomly selected and
asked if they approve of the president. The population is so large that, while sampling is not done with
replacement, this does little to affect the independence of the trials. We want to know the probability
that seven of the 12 voters approve of the president.
A
Explain why this is a binomial experiment.
Transcribed Image Text:4 Suppose the president has a 60% approval rating among voters. Twelve voters are randomly selected and asked if they approve of the president. The population is so large that, while sampling is not done with replacement, this does little to affect the independence of the trials. We want to know the probability that seven of the 12 voters approve of the president. A Explain why this is a binomial experiment.
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Binomial distribution: A discrete r.v. X taking values 0,1,2,3, …., n is said to follow a binomial distribution with parameters n and p if it's p.m.f is given by,

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