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22. (8 points) Test the claim that the variance of heights of tall buildings in Denver is equal to the variance of heights of

For One Population: Show your work for finding Test value, Critical value(s), or P-value. For Two Populations: Use your calcu

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Answer #1

22.

Given that,
sample 1
s1^2=17029.3365, n1 =7
sample 2
s2^2 =5360.494, n2 =8
null, Ho: σ^2 = σ^2
alternate, H1: σ^2 != σ^2
level of significance, α = 0.1
from standard normal table, two tailed f α/2 =3.866
since our test is two-tailed
reject Ho, if F o < -3.866 OR if F o > 3.866
we use test statistic fo = s1^1/ s2^2 =17029.3365/5360.494 = 3.177
| fo | =3.177
critical value
the value of |f α| at los 0.1 with d.f f(n1-1,n2-1)=f(6,7) is 3.866
we got |fo| =3.177 & | f α | =3.866
make decision
hence value of |fo | < | f α | and here we do not reject Ho
ANSWERS
---------------
null, Ho: σ^2 = σ^2
alternate, H1: σ^2 != σ^2
test statistic: 3.177
critical value: -3.866 , 3.866
decision: do not reject Ho
we do not have enough evidence to support the claim that the variance of heights of tall building in Denver is equal to the variance of heights of tall buildings
in Detroit.

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