The aim is to find "P(X\\geq2)". Since "X" takes values from to "100" and "P(0\\leq\\! X\\!\\leq100)=1," we get the following formula for "P(X\\geq2)" :"P(X\\geq2)=1-P(X=0)-P(X=1)=1-C_{100}^0(1-p)^{100}-C_{100}^1(1-p)^{99}p="
"=1-(0.9999)^{100}-0.01\\cdot(0.9999)^{99}\\approx0.00005."
The latter is rounded to 5 decimal places.
Answer: 0.00005
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