2. In a Math test, the mean score is 45 and the standard deviation is 4. Assuming normality, what is the probability
that a score picked at random will lie
ve score 50?
b. below score 38?
a.
3.
Consider the normal distribution of IQs with a mean of 100 and a standard dev
"P(X>50)=1-P(X<50)=1-P(Z<\\frac{x-\\mu}{\\sigma})=1-P(Z<\\frac{50-45}{4})=1-(Z<1.25)=1-0.89435=0.10565"
b. "P(X<38)=P(Z<\\frac{x-\\mu}{\\sigma})=P(Z<\\frac{38-45}{4})=P(Z<-1.75)=0.04006"
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