In a binomial distribution X denotes a random variable so that it's mean and variance are 4 and 2 respectively then P(X=1) equal to
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Answer:
Given mean=4
Variance=2
∴np=4
and npq=2
∴4q=2,q=42=21
p=1−q=21
∴n(1/2)=4;n=8
Thus
p(X=1)=8C1(21)(21)7
=8(21)8=2568=321
Answered by
0
Answer:
Answer:
Given mean=4
Variance=2
∴np=4
and npq=2
∴4q=2,q=42=21
p=1−q=21
∴n(1/2)=4;n=8
Thus
p(X=1)=8C1(21)(21)7
=8(21)8=2568=321
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