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15 Nov 2009, 12:11 AM ![]() | MATH1015 Assignment 1 You can hide this advertisement by registering. The distribution for scores of a particular IQ test for adults is approximately normalwith mean 100 and standard deviation 15. Show that for a randomly selected adult, the probability of IQ less than 106 is 0.6554. For 12 randomly selected adults, what is the probability that at least 5 will have IQ's less than 106? I'm having trouble with the part in bold. Any help would be appreciated. Thanks |
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Yesterday, 8:55 PM ![]() ![]() ![]() ![]() ![]() ![]() | Re: MATH1015 Assignment 1 You should use the normal approximation formula for the first bit and use binomial for the second bit. It should be a piece of cake from there. Remember, at least 5 people having IQ's less than 106 is the same as having at most 7 with IQ's above 106. Use the second statement in the binomial formula. Let me know if you have any further problems as im tutoring someone who has the same assignment
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