Question: 1.5.4 Let V be a continuous random variable taking both positive and negative values and whose mean exists. Derive the formula 0 E[V] = [[1-Fv(v)]dvFv(v)dv.

1.5.4 Let V be a continuous random variable taking both positive and negative values and whose mean exists. Derive the formula

0 E[V] = [[1-Fv(v)]dvFv(v)dv. 0 -00

0 E[V] = [[1-Fv(v)]dvFv(v)dv. 0 -00

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