n=10
Probability of getting a correct answer is 15\frac {1}{5}51 =0.2
This is a binomial probability case
P(X=x) =(nx)pxqn−x{n \choose x } p^x q^{n-x}(xn)pxqn−x
P(X≥6)=∑i=6100.2x0.810−xP(X\geq 6)=\sum_{i=6}^{10} 0.2^x 0.8^{10-x}P(X≥6)=∑i=6100.2x0.810−x
=0.00637
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