1. Short Answer. Describe how a Type I error and a Type II error is committed under the following hypotheses: 1a. Ho: I will pass Stat 101. 1b. Ha: I will not pass Stat 101. 2. A random number generator software outputs a number from 0 to 1. If the numbers are truly randomly-generated then the population mean must be 0.5. Suppose you ran a command to generate 150 numbers and you obtained a mean of 0.536 and a standard deviation of 0.312. At 1% level of significance, test the hypothesis that the numbers are not truly randomly-generated. 2a. Test Stat: 2b. Critical Region: Select one: a. T>abs(2.326) b. T>2.567 c. Tabs(2.567) 2c. Conclusion: At 1% level of significance… Select one: a. the numbers are truly randomly generated b. no evidence that the numbers are truly randomly-generated
1. Short Answer. Describe how a Type I error and a Type II error is committed under the following hypotheses: 1a. Ho: I will pass Stat 101. 1b. Ha: I will not pass Stat 101. 2. A random number generator software outputs a number from 0 to 1. If the numbers are truly randomly-generated then the population mean must be 0.5. Suppose you ran a command to generate 150 numbers and you obtained a mean of 0.536 and a standard deviation of 0.312. At 1% level of significance, test the hypothesis that the numbers are not truly randomly-generated. 2a. Test Stat: 2b. Critical Region: Select one: a. T>abs(2.326) b. T>2.567 c. Tabs(2.567) 2c. Conclusion: At 1% level of significance… Select one: a. the numbers are truly randomly generated b. no evidence that the numbers are truly randomly-generated
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
Related questions
Question
1. Short Answer. Describe how a Type I error and a Type II error is committed under the following hypotheses:
1a. Ho: I will pass Stat 101.
1b. Ha: I will not pass Stat 101.
2. A random number generator software outputs a number from 0 to 1. If the numbers are truly randomly-generated then the population mean must be 0.5. Suppose you ran a command to generate 150 numbers and you obtained a mean of 0.536 and a standard deviation of 0.312. At 1% level of significance, test the hypothesis that the numbers are not truly randomly-generated.
2a. Test Stat:
2b. Critical Region:
Select one:
a. T>abs(2.326)
b. T>2.567
c. Tabs(2.567)
2c. Conclusion: At 1% level of significance…
Select one:
a. the numbers are truly randomly generated
b. no evidence that the numbers are truly randomly-generated
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