v> Dr Mukonda has two cars, which he hires out day by day. The number of
demands follows poisson with mean 1.5. Calculate the probability that on
a day: (a) Neither car is used (b) Some demands is refused.
(a) "P(X=0)=\\frac{1.5^0e^{-1.5}}{0!}=0.2231."
(b) "P(X>2)=1-P(X=0)-P(X=1)-P(X=2)="
"=1-e^{-1.5}(\\frac{1.5^0}{0!}+\\frac{1.5^1}{1!}+\\frac{1.5^2}{2!})=0.1912."
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