You may need to draw a diagram. The area you need to calculate is from 1.82 standard deviates left of the mean to +infinity which is .5 + the area from the mean to 1.82 s.d. out, which according to my table is .4656. That is almost 97% of people spend more than $500.
Sarah C.
asked 07/01/18Standard Normal Probability ANSWER CHECK
A group of retailers models that the amount of dollars X that an individual will spend in christmas
shopping has a normal distribution with mean μ = $1100 and standard deviation σ = $330. What
proportion (probability) of shoppers will spend more than $500?
shopping has a normal distribution with mean μ = $1100 and standard deviation σ = $330. What
proportion (probability) of shoppers will spend more than $500?
P(500 < X) =
I plugged in 500 for the lower and 5 for upper, along with the mean and standard deviation.
When I used my calculator I got -0.0340650325 and I'm not sure if it is possible to get a negative so I wanted to check.
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