[1] Test using independent and dependent t-test. (Show complete steps). May encode or handwritten. (Choose one t-test that is fit for the problem. Refer to the photo below) The average amount of time boys and girls ages 7 through 11 spend playing sports each day is believed to be the same. An experiment is done; data is collected, resulting in the table below: Sample Size Average No. of hours playing sports per day Sample Standard deviation Girls 9 2 hours 0.75 Boys 16 3.2 hours 1.00 Is there a difference in the average amount of time boys and girls ages 7 through 11 play sports each day? Test at a 5% level of significance
[1] Test using independent and dependent t-test. (Show complete steps). May encode or handwritten. (Choose one t-test that is fit for the problem. Refer to the photo below) The average amount of time boys and girls ages 7 through 11 spend playing sports each day is believed to be the same. An experiment is done; data is collected, resulting in the table below: Sample Size Average No. of hours playing sports per day Sample Standard deviation Girls 9 2 hours 0.75 Boys 16 3.2 hours 1.00 Is there a difference in the average amount of time boys and girls ages 7 through 11 play sports each day? Test at a 5% level of significance
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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[1] Test using independent and dependent t-test. (Show complete steps). May encode or handwritten. (Choose one t-test that is fit for the problem. Refer to the photo below)
The average amount of time boys and girls ages 7 through 11 spend playing sports each day is believed to be the same. An experiment is done; data is collected, resulting in the table below:
Average No. of hours playing sports per day | Sample Standard deviation | ||
Girls | 9 | 2 hours | 0.75 |
Boys | 16 | 3.2 hours | 1.00 |
Is there a difference in the average amount of time boys and girls ages 7 through 11 play sports each day? Test at a 5% level of significance.
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