Question: Can I have help with this? It is estimated that 3% of the general population will live past their 90th birthday. In a study, a

 Can I have help with this? It is estimated that 3%

Can I have help with this?

of the general population will live past their 90th birthday. In astudy, a graduating class of 760 high school seniors are surveyed. Let

It is estimated that 3% of the general population will live past their 90th birthday. In a study, a graduating class of 760 high school seniors are surveyed. Let X be a binomial random variable corresponding to the number of people who live past their 90*\" birthday. a. (1.5 points) Is the above experiment a binomial experiment? Why ? b. (1.5 points) List the n, p, and q values. Find up and nq values. (1 point) Here, is it appropriate to use the normal approximation to the binomial? Why ? c. (1 point) Find parameters u and a of the approximate distribution of X. #= _ d. (2 point) Find the probability that 15 or more students will live beyond their goth birthday. e. (3 pts) Find probability that between 25 and 35 students will live past their goth birthday

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