A continuous random variable (Y) has (p d f) a. Sketch the (p d f). b. Find
Question:
A continuous random variable \(Y\) has \(p d f\)
a. Sketch the \(p d f\).
b. Find the \(c d f, F(y)=P(Y \leq y)\) and sketch it.
c. Use the \(p d f\) and a geometric argument to find the probability \(P(Y \leq 1 / 2)\).
d. Use the \(c d f\) from part (b) to compute \(P(Y \leq 1 / 2)\).
e. Using the \(p d f\) and a geometric argument find the probability \(P(1 / 4 \leq Y \leq 3 / 4)\).
f. Use the \(c d f\) from part (b) to compute \(P(1 / 4 \leq Y \leq 3 / 4)\).
Step by Step Answer:
Related Book For
Principles Of Econometrics
ISBN: 9781118452271
5th Edition
Authors: R Carter Hill, William E Griffiths, Guay C Lim
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