he probability that a river flow exceeds 2,000 cubic meters per second is 15%. The coefficient of variation of these flows is 20%. Assuming a normal distribution, calculate. a. The mean of the flow. b. The standard deviation of the flow. c. The probability that the flow will be between 1300 and 1900 m^3/s.
he probability that a river flow exceeds 2,000 cubic meters per second is 15%. The coefficient of variation of these flows is 20%. Assuming a normal distribution, calculate. a. The mean of the flow. b. The standard deviation of the flow. c. The probability that the flow will be between 1300 and 1900 m^3/s.
Sustainable Energy
2nd Edition
ISBN:9781337551663
Author:DUNLAP, Richard A.
Publisher:DUNLAP, Richard A.
Chapter13: Tidal Energy
Section: Chapter Questions
Problem 10P
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The probability that a river flow exceeds 2,000 cubic meters per second is 15%. The coefficient of variation of these flows is 20%. Assuming a normal distribution, calculate.
a. The mean of the flow.
b. The standard deviation of the flow.
c. The probability that the flow will be between 1300 and 1900 m^3/s.
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