Suppose a random variable is normally distributed. The probabilities for a85 and 142 are 10% and 65%, respectively. Find the mean and standard deviation to the nearest whole number.
Mean=xf(x)
=(85*0.1)+(142*0.65)
=100.8
≈101
Variance="\\sum (x-\\mu)^2f(x)"
=(85-100.8)².01+(142-100.8)².0.65
=1128.3
sd=33.59
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