Bakery A X1 = 1872 cal Construct a 95% confidence interval for u, - 42 with the sample statistics for mean Bakery B X2 = 1705 cal calorie content of two bakeries' specialty pies and confidence interval construction formula below. Assume the populations are approximately normal with equal variances. s1 = 165 cal S2 = 190 cal n, = 11 n2 = 17 (*1 -*2) - tô + - 대- 내> n. Confidence interval when variances are equal (n, - 1) s? • (^2 - 1) s? where ô = and d.f. =n, +ng - 2 n, +n2 - 2 Enter the endpoints of the interval. (Round to the nearest integer as needed.) . 대 - 내>| |-|&

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Construct a 95% confidence interval for μ1−μ2 with the sample statistics for mean calorie content of two​ bakeries' specialty pies and confidence interval construction formula below. Assume the populations are approximately normal with equal variances.
Construct a 95% confidence interval for u, - 42 with the sample statistics for mean
Bakery A
Bakery B
calorie content of two bakeries' specialty pies and confidence interval construction
formula below. Assume the populations are approximately normal with equal variances.
X2 = 1705 cal
= 1872 cal
s, = 165 cal
S2 = 190 cal
n1 = 11
n2 = 17
(X1 - x2) - t,ô
1
+
<H1 - H2< (x1 - x2) +tô
1
+
Confidence interval when
variances are equal
(n, - 1) s? + (n2 - 1) s
where o =
and d.f. =n, +n2 - 2
n, +n2 -2
Enter the endpoints of the interval.
O<H1 - 42 < (Round to the nearest integer as needed.)
Transcribed Image Text:Construct a 95% confidence interval for u, - 42 with the sample statistics for mean Bakery A Bakery B calorie content of two bakeries' specialty pies and confidence interval construction formula below. Assume the populations are approximately normal with equal variances. X2 = 1705 cal = 1872 cal s, = 165 cal S2 = 190 cal n1 = 11 n2 = 17 (X1 - x2) - t,ô 1 + <H1 - H2< (x1 - x2) +tô 1 + Confidence interval when variances are equal (n, - 1) s? + (n2 - 1) s where o = and d.f. =n, +n2 - 2 n, +n2 -2 Enter the endpoints of the interval. O<H1 - 42 < (Round to the nearest integer as needed.)
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