(Question 9) answer A=75.02
since the test score is approximately bell shaped, so A and B will be equi-distant from mean.
and we have to find A and B such that P(A<78.3<B)=0.68 and
corresponding P(z1<Z<z2)=0.68
or, P(Z<z2)-P(Z<z1)=0.68
or, 1-P(Z<z1)-P(Z<z1)=0.68 ( since the the score is bell shaped and symmetrical)
or, P(Z<z1)=(1-0.68)/2=0.16
or z1=-0.9945 and A=mean-0.9945*sd=78.3-0.9945*3.3=75.02 and
z2=0.9945 and B=mean-0.9945*sd=78.3+0.9945*3.3=81.58 and
(Question 10)
answer B=58.2
since the test score is approximately bell shaped, so A and B will be equi-distant from mean.
and we have to find A and B such that P(A<19<B)=0.95 and
corresponding P(z1<Z<z2)=0.95
or, P(Z<z2)-P(Z<z1)=0.95
or, 1-P(Z<z1)-P(Z<z1)=0.95( since the the score is bell shaped and symmetrical)
or, P(Z<z1)=(1-0.95)/2=0.025
or z1=-1.96 and A=mean-1.96*sd=19-1.96*20=-20.2 and
z2=1.96 and B=mean-1.96*sd=19+1.96*20=58.2 and
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