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Help with Statistics?

Suppose the monthly demand for automobile tires at a tire dealer is normally distributed with a mean of 225 tires and a standard deviation of 50 tires. How many tires must the store have in inventory at the beginning of each month in order to meet demand 95% of the time?

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  • 1 decade ago
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    The z score for 95% of the area under the standard normal distribution curve is 1.645, so we have

    z = (x - µ)/σ

    1.645 = (x - 225)/50

    x = (1.645)(50) + 225 = 82.25+ 225 = 307.25

    So they need 307 tires.

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