If the annual precipitation X in a city is a normal variate with a mean of 50 in, and a coefficient of variation (CoV) of 0.2, determine the following; a. P(40 < X ≤ 60). b. Probability that X is within 5 in. from the mean annual precipitation. c. The value of x0 such that the probability of annual precipitation exceeding x0 is only 1/4 that of not exceeding x0.
If the annual precipitation X in a city is a normal variate with a mean of 50 in, and a coefficient of variation (CoV) of 0.2, determine the following; a. P(40 < X ≤ 60). b. Probability that X is within 5 in. from the mean annual precipitation. c. The value of x0 such that the probability of annual precipitation exceeding x0 is only 1/4 that of not exceeding x0.
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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2. If the annual precipitation X in a city is a normal variate with a mean of 50 in, and a coefficient
of variation (CoV) of 0.2, determine the following;
a. P(40 < X ≤ 60).
b. Probability that X is within 5 in. from the mean annual precipitation.
c. The value of x0 such that the probability of annual precipitation exceeding x0 is only 1/4 that of not exceeding x0.

Transcribed Image Text:2. If the annual precipitation X in a city is a normal variate with a mean of 50 in, and a coefficient
of variation (CoV) of 0.2, determine the following:
a. P(40 <X< 60)
b. Probability that X is within 5 in. from the mean annual precipitation
c. The value of xo such that the probability of annual precipitation exceeding xo is only 1/4
that of not exceeding xo
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