What capacity must the tank in Prob. II have in order that the probability that the tank
Chapter 24, Problem 24.1.108(choose chapter or problem)
If the mileage (in multiples of 1000 mi) after which a tire must be replaced is given by the random variable X with density \(f(x)=\theta e^{-i x x}(x>0)\), what mileage can you expect to get on one of these tires? Let e = 0.04 and find the probability that a tire will last at least 40000 mi.
Text Transcription:
f(x) = theta e^-theta x (x > 0)
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