Given a standard normal distribution, find the value of k such that
(a)P(Z>k)=0.2877;
(b) P(Z<k)=0.0375;
(c) P(−0.82<Z<k)=0.6749
Answer :-
a)
P(Z>k)=0.2877
By using inverse normal table
k = 0.56
b)
P(Z<k)=0.0375
By using inverse normal table
k = -1.78
c)
P(−0.82<Z<k)=0.6749
P(Z < k) - P(Z < -0.82) = 0.6749
P(Z < k ) - 0.2061= 0.6749
P( Z < k ) = 0.4688
By using inverse normal table
k = -0.078
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