Global insurance has found that 20% (1 in 5) of all insurance policies are surrendered (cashed in) before their maturity date. Assume that 10 policies are randomly selected from the policies data base
What is the probability that:
4 of the 10 insurance policies will have been surrendered before their maturity date?
Let "X=" the numbers of insurance policies surrendered (cashed in) before their maturity date: "X\\sim Bin (n, p)."
Given "n=10, p=0.2,q=0.8"
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