Construct a 99% confidence interval for H1 - H2 with the sample statistics for mean cholesterol content of a hamburger from two fast food chains and confide interval construction formula below. Assume the populations are approximately normal with unequal variances. Stats x, = 55 mg, s, = 3.94 mg, n, = 17 x2 = 46 mg, s2 = 2.23 mg, n2 s s3 s s3 Confidence interval when (X1 - X2) -t. variances are not equal n2 4+ (x- x) > Zl – > d.f. is the smaller of n, - 1 or n2 - 1 Enter the endpoints of the interval. O<41 - P2

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Construct a 99% confidence interval for μ1−μ2 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.
Stats
x1=55 mg, s1=3.94 mg, n1=17
 
Construct a 99% confidence interval for µ1 - 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.
Stats
X1 = 55 mg, s1 = 3.94 mg, n, = 17
x2 = 46 mg, s2 = 2.23 mg, n2 = 15
Confidence interval when (x1 - X2) - te +
variances are not equal
n2
*+ (2x - x) > 71 - >
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 99% confidence interval for µ1 - 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. Stats X1 = 55 mg, s1 = 3.94 mg, n, = 17 x2 = 46 mg, s2 = 2.23 mg, n2 = 15 Confidence interval when (x1 - X2) - te + variances are not equal n2 *+ (2x - x) > 71 - > 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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