The lifetime, in years, of a certain type of fuel cell is a random variable with probability density function k x>0 S(x) ={(x+4)' Using ii. Using cumulative distribution function (CDF) method finds the probability that a fuel cell lasts more than 5 years? Find the coefficient of variation of x+4 P(X>20 | X<40). iii. iv.

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i. Using cumulative distribution function (CDF) method finds the probability
that a fuel cell lasts more than 5 years?
ii. Find the coefficient of variation of x + 4
iii. P(X>20 | X<40). 

The lifetime, in years, of a certain type of fuel cell is a random variable with probability
density function
k
x>0
S(x) = {(x+4)'
Using
ii.
Using cumulative distribution function (CDF) method finds the probability
that a fuel cell lasts more than 5 years?
iii.
Find the coefficient of variation of x +4
iv.
P(X>20|X<40).
Transcribed Image Text:The lifetime, in years, of a certain type of fuel cell is a random variable with probability density function k x>0 S(x) = {(x+4)' Using ii. Using cumulative distribution function (CDF) method finds the probability that a fuel cell lasts more than 5 years? iii. Find the coefficient of variation of x +4 iv. P(X>20|X<40).
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