Assume the average amount of precipitation in a town of Texas, during the month of April is 4.0 inches (the World Almanac, 2000). Assume that a normal distribution applies and that the standard deviation is 0.5 inches. A month is classified as extremely dry if the amount of rainfall is in the lower 2.5% for the month. How much precipitation must fall in April for it to be classified as extremely dry?
4.0 inches |
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3.36 inches |
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3.18 inches |
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3.02 inches |
Here in this scenario we have to use the Standerd normal distribution to compute the rain fall which is extremely dry.
Now here a month is classified as extremely dry if the amount of rainfall is in the lower 2.5% for the month.
Now,
The probability is calculated using Standerd normal z-table.
Therefore there is 3.02 inches precipitation must fall in April for it to be classified as extremely dry.
Thank you.
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