P( Blood type AB) =0.03
Sample size, n= 315
Let X be the number of people with Blood Type AB
X~ Binomial( 315, 0.03)
Now, since the sample size is large and np >5 , we will use
normal approximation to the Binomial distribution
X~ Normal ( np, np(1-p))
X~ Normal ( 9.15, 8.8755)
a) P(X >= 5) = P( X >4.5 ) ; Using continuity correction
= P( > )
= P( z > -1.56)
= P( z < 1.56)
= 0.94062
b) P( 5 < X < 10) = P( 5.5 < X < 9.5) ; Using the continuity correction
= P( < < )
= P( -1.22< z < 0.12)
= P( z < 0.12) - P(z < -1.22)
= P( z < 0.12) -1 + P(z < 1.22)
= 0.54776 - 1 + 0.88877
= 0.4365
5. [-/4.7 points) DETAILS BBUNDERSTAT126.8.015. ASK YOUR TEACHE Blood type AB is found in only 3%...
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