Suppose a study was performed to assess the feasibility of a national random digit dialing cellular phone survey among young adults age 18-34. It was reported that 3.4% of respondents were eligible to participate and that 53% of eligible respondents agreed to participate. (Round your answers to four decimal places.) LAUSE SALT (a) Suppose the survey is given to 100 subjects. What is the probability of obtaining at least 2 eligible responders who agree to participate? (b) Suppose 1,000 potential participants are contacted to participate in the survey. What is the probability that at least 10 of the 1,000 participants will be eligible and agree to participate? (Hint: Use a computer program to answer this question.)

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Suppose a study was performed to assess the feasibility of a national random digit dialing cellular phone survey among young adults age 18-34. It was reported that 3.4% of respondents were eligible
to participate and that 53% of eligible respondents agreed to participate. (Round your answers to four decimal places.)
LUSE SALT
(a) Suppose the survey is given to 100 subjects. What is the probability of obtaining at least 2 eligible responders who agree to participate?
(b) Suppose 1,000 potential participants are contacted to participate in the survey. What is the probability that at least 10 of the 1,000 participants will be eligible and agree to participate? (Hint:
Use a computer program to answer this question.)
Transcribed Image Text:Suppose a study was performed to assess the feasibility of a national random digit dialing cellular phone survey among young adults age 18-34. It was reported that 3.4% of respondents were eligible to participate and that 53% of eligible respondents agreed to participate. (Round your answers to four decimal places.) LUSE SALT (a) Suppose the survey is given to 100 subjects. What is the probability of obtaining at least 2 eligible responders who agree to participate? (b) Suppose 1,000 potential participants are contacted to participate in the survey. What is the probability that at least 10 of the 1,000 participants will be eligible and agree to participate? (Hint: Use a computer program to answer this question.)
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