A producer of new corn seed guarantees that 85% of the seeds will germinate. A gardener plants 10 of the seeds. What is the probability that;
a) None will grow
b) Six will grow
c) At least nine will grow
Let "X=" the number of corn seed which growed: "X\\sim Bin (n, p)."
Given "p=0.85, q=1-p=0.15, n=10."
a)
"\\approx5.7665\\times10^{-9}"
b)
"\\approx0.0401"
c)
"=\\dbinom{10}{9}(0.85)^9(0.15)^{10-9}+\\dbinom{10}{10}(0.85)^{10}(0.15)^{10-10}"
"\\approx0.5443"
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