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1. The population distribution requirement for this test is: O None since this is a Z-test O Need a normally distributed population since n, and n2 < 30 O Need a normally distributed population since this is a T-test O None since n, and n2 > 30 The hypotheses are: O Ho:p1 = p2; Ha:p1 + p2 O Ho:µ1 2 µ2; Ha:µ1 < µ2 O Ho:pi 2 pz; Ha:p1 < p2 O Ho:µ1 = µ2; Ha:µ1 # µ2 O Ho:P1 < Pz; Ha:p1 > P2 O Ho:H P2i Ha: > 2 2. This is a O twoO leftO right tailed test and the distribution used is OT since both o values are not known OZ since testing two proportions OZ since both o values are known

1. The population distribution requirement for this test is: O None since this is a Z-test O Need a normally distributed population since n, and n2 < 30 O Need a normally distributed population since this is a T-test O None since n, and n2 > 30 The hypotheses are: O Ho:p1 = p2; Ha:p1 + p2 O Ho:µ1 2 µ2; Ha:µ1 < µ2 O Ho:pi 2 pz; Ha:p1 < p2 O Ho:µ1 = µ2; Ha:µ1 # µ2 O Ho:P1 < Pz; Ha:p1 > P2 O Ho:H P2i Ha: > 2 2. This is a O twoO leftO right tailed test and the distribution used is OT since both o values are not known OZ since testing two proportions OZ since both o values are known

Linear Algebra: A Modern Introduction
Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter4: Eigenvalues And Eigenvectors
Section4.6: Applications And The Perron-frobenius Theorem
Problem 22EQ
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HW 10.1,10.2 A Ideas for Literature Review , Search Results instructure.com/courses/2177802/assignments/13744575 A Maps Terrier weight (lbs) 11.7 11.6 5.6 11.1 7.4 9. 9.9 9.7 10.3 11.1 11.1 12.3 13.5 Dashund weight (Ibs) 12.3 9.9 11.1 8.9 12.7 11.4 12.2 13.5 8.8 13.2 11.4 13.4 12.1 Use the sample data shown above to decide whether the mean weight of terriers is less than than the mean weight of daschunds at a = 0.01. Make sure you are looking at ALL the data. 1. The population distribution requirement for this test is: O None since this is a Z-test ONeed a normally distributed population since n, and n2 < 30 O Need a normally distributed population since this is a T-test O None since n¡ and n2 > 30 The hypotheses are: O Ho:p1 = p2; Ha:p1 # p2 O Ho:µ1 > µ2; Ha:µ1 < µ2 O Ho:p1 > p2; Ha:pi < p2 O Ho: µ1 = µ2; Ha:µ1 # µ2 O Ho:p1 < P2; Ha:p1 > P2 O Ho:µ1 < Hzi Ha:µ > µ2 2. This is a O twoO leftO right tailed test and the distribution used is OT since both o values are not known O Z since testing two proportions OZ since both o values are known
Transcribed Image Text:HW 10.1,10.2 A Ideas for Literature Review , Search Results instructure.com/courses/2177802/assignments/13744575 A Maps Terrier weight (lbs) 11.7 11.6 5.6 11.1 7.4 9. 9.9 9.7 10.3 11.1 11.1 12.3 13.5 Dashund weight (Ibs) 12.3 9.9 11.1 8.9 12.7 11.4 12.2 13.5 8.8 13.2 11.4 13.4 12.1 Use the sample data shown above to decide whether the mean weight of terriers is less than than the mean weight of daschunds at a = 0.01. Make sure you are looking at ALL the data. 1. The population distribution requirement for this test is: O None since this is a Z-test ONeed a normally distributed population since n, and n2 < 30 O Need a normally distributed population since this is a T-test O None since n¡ and n2 > 30 The hypotheses are: O Ho:p1 = p2; Ha:p1 # p2 O Ho:µ1 > µ2; Ha:µ1 < µ2 O Ho:p1 > p2; Ha:pi < p2 O Ho: µ1 = µ2; Ha:µ1 # µ2 O Ho:p1 < P2; Ha:p1 > P2 O Ho:µ1 < Hzi Ha:µ > µ2 2. This is a O twoO leftO right tailed test and the distribution used is OT since both o values are not known O Z since testing two proportions OZ since both o values are known
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