4) a) If X and Y are discrete random variable and k is aconstant, then prove that.
I. πΈ(π + πΎ) = πΈ(π) + πΎ
II. πΈ(π + π) = πΈ(π) + πΈ(π)
b) The probability density function of the continuous randomvariable X,
ππ₯(π) = { ππ β π₯/ 4, 0 β€ π₯ β€4
0, π/π
I. Value of π
II. πΈ(π)
III. πππ(π)
IV. πΉπ₯(π)
V. π(π < 3|π > 2)
4) a) If X and Y are discrete random variable and k is a constant, then prove that. I. 𝐸(𝑋 + 𝐾) = 𝐸(𝑋) + 𝐾 II. 𝐸(𝑋 + 𝑌)
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