For an initial screening of an admission test, a candidate is given fifty problems to solve. If the probability that the candidate can solve any problem is 4/5, then the probability that he is unable to solve less than two problems is :
(A) 164/25(1/5)⁴⁸
(B) 201/5(1/5)⁴⁹
(C) 54/5(4/5)⁴⁹
(D) 316/25(4/5)⁴⁸
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Answer:
Total problems = 50
P(Solving) = 4/5
P(Not solving) = 1/5
P(unable to solve less than two problems) = P(not solving one problem) + P(not solving zero problem)
( 4 /5 )^ 50 + 50 C 1 *( 1/ 5 )*
.54/5(4/5)⁴⁹
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