Here is one of the problems I have, I got part a) already but Im confused about the rest, especially d) and e).
Problem:
1. Partial duration flows (flows greater than some arbitrary base value) have been treated as random variables with a shifted exponential distribution. From 23 years of records during which 56 flow in excess of 5,500 cfs, were observed in a region. The following distribution was found adequate:
a) Sketch and compute the probability that a flow exceeding 20,000 cfs will be observed, given that the flow exceeds the base value of 5,500. (My answer: 0.1074)
b) What is the probability of at least one flow exceeding 5,500 in one year?
c) Exactly two exceeding 5,500 in one year?
d) Return period of a 20,000 flow?
e) What is the size of the 100 yr flood?


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