6. CI for Differences in Means: Randomly sample 100 observations from N(2,200) and 100 observations from N(2.2,121) and assume you did not know the true populations of N(2,200) and N(2.2,121). Using the difference your first and second sample means, X, - X, and the standard deviations of the difference, find a 95% confidence n2 interval (upper and lower bounds) for the difference between the first and the second pop- ulation means, µj - H2.

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
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ISBN:9780079039897
Author:Carter
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Chapter10: Statistics
Section10.3: Measures Of Spread
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6. CI for Differences in Means: Randomly sample 100 observations from N(2,200) and
100 observations from N(2.2,121) and assume you did not know the true populations of
N(2,200) and N(2.2,121). Using the difference your first and second sample means,
X - X, and the standard deviations of the difference,
find a 95% confidence
n2
+
interval (upper and lower bounds) for the difference between the first and the second
pop-
ulation means, µj - H2.
Transcribed Image Text:6. CI for Differences in Means: Randomly sample 100 observations from N(2,200) and 100 observations from N(2.2,121) and assume you did not know the true populations of N(2,200) and N(2.2,121). Using the difference your first and second sample means, X - X, and the standard deviations of the difference, find a 95% confidence n2 + interval (upper and lower bounds) for the difference between the first and the second pop- ulation means, µj - H2.
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