Construct a 90% confidence interval for u, - u, With the sample statistics for mean cholesterol content of a hamburger from two fast fööd chalns and cohfidence THIUIval construction formula below. Assume the populations are approximately normal with unequal variances. X, =91 mg, s, = 3.67 mg, n, = 10 X, = 78 mg, s, = 2.02 mg, n, = 16 Stats s s3 s? s3 Confidence interval when (X1 - X2) - variances are not equal - x) > ZrH - t> n2 n2 d.f. is the smaller of n,-1 or n2- 1 Enter the endpoints of the interval.

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Construct a 90% confidence interval for u, - H2 with the sample statistics for mean cholesterol content of a hamburger from two fast food chains and confidence interval
construction formula below. Assume the populations are approximately normal with unequal variances.
X2 = 78 mg, sɔ = 2.02 mg, nɔ = 16
Stats
X1 = 91 mg, s1 = 3.67 mg, n1 = 10
%3D
s s3
Confidence interval when (X1 -X2)-t
variances are not equal
<H1 -H2< (xq - X2) +to
n2
n2
d.f. is the smaller of n -1 or n2 - 1
Enter the endpoints of the interval.
<H1 -H2 < (Round to the nearest integer as needed.)
Transcribed Image Text:Construct a 90% confidence interval for u, - H2 with the sample statistics for mean cholesterol content of a hamburger from two fast food chains and confidence interval construction formula below. Assume the populations are approximately normal with unequal variances. X2 = 78 mg, sɔ = 2.02 mg, nɔ = 16 Stats X1 = 91 mg, s1 = 3.67 mg, n1 = 10 %3D s s3 Confidence interval when (X1 -X2)-t variances are not equal <H1 -H2< (xq - X2) +to n2 n2 d.f. is the smaller of n -1 or n2 - 1 Enter the endpoints of the interval. <H1 -H2 < (Round to the nearest integer as needed.)
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