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1: In inferential statistics, we study: A) The methods to make decisions about population based on sample results B) how to make decisions about mean, median, or mode

1: In inferential statistics, we study: A) The methods to make decisions about population based on sample results B) how to make decisions about mean, median, or mode

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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(.Q1) Chose the right answer: 1: In inferential statistics, we study: A) The methods to make decisions about population based on sample results B) how to make decisions about mean, median, or mode C) how a sample is obtained from a population D) None of the above 2: Is the measure of average which can have more than one value A) Mean B) Median C) Variance D) Mode 3: The height of a student is 60 inches. This is an example of: A) Qualitative data B) Categorical data C) Continuous data D) Discrete data 4: If mean is 25 and standard deviation is 5 then C.V (Coefficient of variation) is A) 100% B) 25% C) 20% D) None of these 5: If two variables oppose each other, then the correlation will be A) Positive Correlation B) Zero C) Negative Correlation Correlation
Transcribed Image Text:(.Q1) Chose the right answer: 1: In inferential statistics, we study: A) The methods to make decisions about population based on sample results B) how to make decisions about mean, median, or mode C) how a sample is obtained from a population D) None of the above 2: Is the measure of average which can have more than one value A) Mean B) Median C) Variance D) Mode 3: The height of a student is 60 inches. This is an example of: A) Qualitative data B) Categorical data C) Continuous data D) Discrete data 4: If mean is 25 and standard deviation is 5 then C.V (Coefficient of variation) is A) 100% B) 25% C) 20% D) None of these 5: If two variables oppose each other, then the correlation will be A) Positive Correlation B) Zero C) Negative Correlation Correlation
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