Construct a 90% confidence interval for H2 with the sample statistics for two mean calorie content for a bakery's pie. Assume the populations are approximately normal distributed. Given: sample 1 T = 3.63; s = 0.57 and n = 43 sample 2 = 2.67; s = 0.99 and n = 33 Claim: 41 > H2 Construct a confidence interval of 0.05 significance level O 0.63 < µ - 2 < 1.28 O-0.63 < p1 - p2 < 1.28 O(-0.64 , - 1.28)

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Construct a 90% confidence interval for u1
U2 with the sample statistics for two mean calorie content for a bakery's pie.
Assume the populations are approximately normal distributed.
Given: sample 1 = 3.63; s 0.57 andn 43
sample 2 = 2.67; s = 0.99 and n = 33
Claim: u1 > 2
Construct a confidence interval of 0.05 significance level
O 0.63 < H1 -
42 <1.28
O-0.63 < Pi
2 <1.28
O (-0.64 , - 1.28)
O (0.63, 1.59)
Transcribed Image Text:Construct a 90% confidence interval for u1 U2 with the sample statistics for two mean calorie content for a bakery's pie. Assume the populations are approximately normal distributed. Given: sample 1 = 3.63; s 0.57 andn 43 sample 2 = 2.67; s = 0.99 and n = 33 Claim: u1 > 2 Construct a confidence interval of 0.05 significance level O 0.63 < H1 - 42 <1.28 O-0.63 < Pi 2 <1.28 O (-0.64 , - 1.28) O (0.63, 1.59)
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