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It is known that approximately 20% of the population is colour blind. In a sample of 270 people, use the normal approximation t...Asked by Jenna
It is known that approximately 20% of the population is colour blind. In a sample of 270 people, use the normal approximation to find probability that:
a)at least 90 people are colour blind
b)exactly 50 people are colour blind
Thanks
a)at least 90 people are colour blind
b)exactly 50 people are colour blind
Thanks
Answers
Answered by
bobpursley
mean=54
variance=.2(1-.2)270=.16*270=43.2
standard deviation:sqrt(43.2)=6.8
does that help?
variance=.2(1-.2)270=.16*270=43.2
standard deviation:sqrt(43.2)=6.8
does that help?
Answered by
Jenna
Thanks.
My solution is:
n=270
p=0.2
np=54
np(1-p)=43.2
sqrt(np(1-p))=sgrt43.2=6.57
z=90-54/6.57=5.479
I don't know how to find the probability that at least 90 people are colour blind, and probability that exactly 50 people are colour blind.
P[x>90]
P[x=50]
Thanks.
My solution is:
n=270
p=0.2
np=54
np(1-p)=43.2
sqrt(np(1-p))=sgrt43.2=6.57
z=90-54/6.57=5.479
I don't know how to find the probability that at least 90 people are colour blind, and probability that exactly 50 people are colour blind.
P[x>90]
P[x=50]
Thanks.