A basketball recruiter from a certain college knows the probability that an athlete he contacts will go to the college is 0.75. (D) What is the minimal number of players he should contact so that the probability of at leastsix(≥6)successful recruitments is 90% or higher(≥90%)? Please help with this! Thank you (If you can only do one problem that is fine, but I added another I need help with just incase) To qualify for security officers’ training, recruits are tested for stress tolerance. The scores are normally distributed, with a mean of 62 and a standard deviation of 8. (a)For a randomly selected recruit, find the probability that the recruit’s test scoreis between 65and 75

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A basketball recruiter from a certain college knows the probability that an athlete he contacts will go to the college is 0.75.

(D) What is the minimal number of players he should contact so that the probability of at leastsix(≥6)successful recruitments is 90% or higher(≥90%)?

Please help with this! Thank you

(If you can only do one problem that is fine, but I added another I need help with just incase)

To qualify for security officers’ training, recruits are tested for stress tolerance. The scores are normally distributed, with a mean of 62 and a standard deviation of 8.

(a)For a randomly selected recruit, find the probability that the recruit’s test scoreis between 65and 75

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