IV) When a current X amperes flows through a resistance Y ohms, the power generated is given by w=x²y watts. Suppose the current and resistance are independent random variables with densities If the CDF of Wis F₁ (w) = wª +6w - 8w3/2, b ≤w ≤c, where a, b W and care constants then a = b= f(x)=6x (1-x), 0≤x≤1 X fy(y) = 2y, 0≤ y ≤1 C=

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IV) When a current X amperes flows through a
resistance Y ohms, the power generated is given
by w=x²y watts. Suppose the current and
resistance are independent random variables
with densities
b =
f(x)=6x (1-x), 0≤x≤1
X
If the CDF of Wis
Fw (w) = wª +6w - 8w 3/2, b ≤w ≤c, where a, b
and care constants then
a =
C=
fy(y)=2y, 0≤x≤1
Transcribed Image Text:IV) When a current X amperes flows through a resistance Y ohms, the power generated is given by w=x²y watts. Suppose the current and resistance are independent random variables with densities b = f(x)=6x (1-x), 0≤x≤1 X If the CDF of Wis Fw (w) = wª +6w - 8w 3/2, b ≤w ≤c, where a, b and care constants then a = C= fy(y)=2y, 0≤x≤1
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