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A recent study indicates that, on average, the typical American spends 2.57 hours per day surfing the internet on a mobile device. You are curious as to whether men and women spend differing amounts of time per day accessing the internet through a mobile device. To test this idea, you (a) selected a random sample of 30 men and 30 women, (b) collected times spent per day that each participant in your study spent accessing the internet through a mobile device (in hours), and (c) performed several analyses on the data. Results of these analyses appear below: t-Test: Two-Sample Assuming Equal Variances t-Test: Two-Sam ple Assuming Unequal Variances Men Women Men Women Mean 2.5523 1.9333 Mean 2.5523 1.9333 Variance 2.5232 1.1678 Variance 2.5232 1.1678 Observations 30 30 Observations 30 30 Pooled Variance 1.8455 Hypothesized Mean Difference Hypothesized Mean Difference df 51 df 58 t Štat 1.7647 P(T<=t) one-tail t Critical one-tail P(T<=t) two-tail t Critical two-tail t Stat 1.7647 0.0418 P(T<=t) one-tail t Critical one-tail 0.0414 1.6753 1.6716 0.0836 P(T<=t) two-tail t Critical two-tail 0.0829 2.0076 2.0017 F-Test Two-Sample for Variances z-Test: Two Sample for Means Men Women Men Women Mean 2.5523 1.9333 Mean 2.5523 1.9333 Variance 2.5232 1.1678 Known Variance 2.534 1.1678 Observations 30 30 Observations 30 30 df 29 29 Hypothesized Mean Difference F 2.1606 1.7622 P(F<=f) one-tail F Critical one-tail P(Z<=z) one-tail z Critical one-tail 0.0211 0.039 1.8608 1.6449 P(Z<=z) two-tail z Critical two-tail 0.078 1.96 What is the value of the test statistic you would use to test the correct hypothesis? t= 1.76 z= 1.762 t= 2.00 F = 1.861

A recent study indicates that, on average, the typical American spends 2.57 hours per day surfing the internet on a mobile device. You are curious as to whether men and women spend differing amounts of time per day accessing the internet through a mobile device. To test this idea, you (a) selected a random sample of 30 men and 30 women, (b) collected times spent per day that each participant in your study spent accessing the internet through a mobile device (in hours), and (c) performed several analyses on the data. Results of these analyses appear below: t-Test: Two-Sample Assuming Equal Variances t-Test: Two-Sam ple Assuming Unequal Variances Men Women Men Women Mean 2.5523 1.9333 Mean 2.5523 1.9333 Variance 2.5232 1.1678 Variance 2.5232 1.1678 Observations 30 30 Observations 30 30 Pooled Variance 1.8455 Hypothesized Mean Difference Hypothesized Mean Difference df 51 df 58 t Štat 1.7647 P(T<=t) one-tail t Critical one-tail P(T<=t) two-tail t Critical two-tail t Stat 1.7647 0.0418 P(T<=t) one-tail t Critical one-tail 0.0414 1.6753 1.6716 0.0836 P(T<=t) two-tail t Critical two-tail 0.0829 2.0076 2.0017 F-Test Two-Sample for Variances z-Test: Two Sample for Means Men Women Men Women Mean 2.5523 1.9333 Mean 2.5523 1.9333 Variance 2.5232 1.1678 Known Variance 2.534 1.1678 Observations 30 30 Observations 30 30 df 29 29 Hypothesized Mean Difference F 2.1606 1.7622 P(F<=f) one-tail F Critical one-tail P(Z<=z) one-tail z Critical one-tail 0.0211 0.039 1.8608 1.6449 P(Z<=z) two-tail z Critical two-tail 0.078 1.96 What is the value of the test statistic you would use to test the correct hypothesis? t= 1.76 z= 1.762 t= 2.00 F = 1.861

MATLAB: An Introduction with Applications
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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A recent study indicates that, on average, the typical American spends 2.57 hours per day surfing the internet on a mobile device. You are curious as to whether men and women spend differing amounts of time per day accessing the internet through a mobile device. To test this idea, you (a) selected a random sample of 30 men and 30 women, (b) collected times spent per day that each participant in your study spent accessing the internet through a mobile device (in hours), and (c) performed several analyses on the data. Results of these analyses appear below: t-Test: Two-Sample Assuming Equal Variances t-Test: Two-Sample Assuming Unequal Variances Men Women Men Women Mean 2.5523 1.9333 Mean 2.5523 1.9333 Variance 2.5232 1.1678 Variance 2.5232 1.1678 Observations 30 30 Observations 30 30 Pooled Variance 1.8455 Hypothesized Mean Difference Hypothesized Mean Difference df 51 df 58 t Štat 1.7647 P(T<=t) one-tail t Critical one-tail P(T<=t) two-tail t Critical two-tail t Stat 1.7647 0.0418 P(T<=t) one-tail t Critical one-tail 0.0414 1.6753 1.6716 0.0836 P(T<=t) two-tail t Critical two-tail 0.0829 2.0076 2.0017 F-Test Two-Sample for Variances z-Test: Two Sample for Means Men Women Men Women Mean 2.5523 1.9333 Mean 2.5523 1.9333 Variance 2.5232 1.1678 Known Variance 2.534 1.1678 Observations 30 30 Observations 30 30 df 29 29 Hypothesized Mean Difference F 2.1606 1.7622 P(F<=f) one-tail F Critical one-tail P(Z<=z) one-tail z Critical one-tail 0.0211 0.039 1.8608 1.6449 P(Z<=z) two-tail z Critical two-tail 0.078 1.96 What is the value of the test statistic you would use to test the correct hypothesis? t= 1.76 z= 1.762 t= 2.00 F = 1.861
Transcribed Image Text:A recent study indicates that, on average, the typical American spends 2.57 hours per day surfing the internet on a mobile device. You are curious as to whether men and women spend differing amounts of time per day accessing the internet through a mobile device. To test this idea, you (a) selected a random sample of 30 men and 30 women, (b) collected times spent per day that each participant in your study spent accessing the internet through a mobile device (in hours), and (c) performed several analyses on the data. Results of these analyses appear below: t-Test: Two-Sample Assuming Equal Variances t-Test: Two-Sample Assuming Unequal Variances Men Women Men Women Mean 2.5523 1.9333 Mean 2.5523 1.9333 Variance 2.5232 1.1678 Variance 2.5232 1.1678 Observations 30 30 Observations 30 30 Pooled Variance 1.8455 Hypothesized Mean Difference Hypothesized Mean Difference df 51 df 58 t Štat 1.7647 P(T<=t) one-tail t Critical one-tail P(T<=t) two-tail t Critical two-tail t Stat 1.7647 0.0418 P(T<=t) one-tail t Critical one-tail 0.0414 1.6753 1.6716 0.0836 P(T<=t) two-tail t Critical two-tail 0.0829 2.0076 2.0017 F-Test Two-Sample for Variances z-Test: Two Sample for Means Men Women Men Women Mean 2.5523 1.9333 Mean 2.5523 1.9333 Variance 2.5232 1.1678 Known Variance 2.534 1.1678 Observations 30 30 Observations 30 30 df 29 29 Hypothesized Mean Difference F 2.1606 1.7622 P(F<=f) one-tail F Critical one-tail P(Z<=z) one-tail z Critical one-tail 0.0211 0.039 1.8608 1.6449 P(Z<=z) two-tail z Critical two-tail 0.078 1.96 What is the value of the test statistic you would use to test the correct hypothesis? t= 1.76 z= 1.762 t= 2.00 F = 1.861
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