(#2) (Short answer: based on material that will be covered in Lecture 17) Suppose that you have a multiple regression model with two explanatory variables. Both are statistically insignificant in the regression (i.e., you do not reject that either slope is equal to zero at a 5% level). Your R-squared value, however, is extremely high (0.95), so you overwhelmingly reject the null hypothesis that the variables are jointly insignificant (the null would be written Ho: Bi-B2=0). How could this be possible?

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
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Chapter4: Equations Of Linear Functions
Section4.6: Regression And Median-fit Lines
Problem 22PFA
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(#2) (Short answer: based on material that will be covered in Lecture 17)
Suppose that you have a multiple regression model with two explanatory variables. Both are
statistically insignificant in the regression (i.e., you do not reject that either slope is equal to zero at a
5% level). Your R-squared value, however, is extremely high (0.95), so you overwhelmingly reject the
null hypothesis that the variables are jointly insignificant (the null would be written Ho: Bi=B2=0). How
could this be possible?
Transcribed Image Text:(#2) (Short answer: based on material that will be covered in Lecture 17) Suppose that you have a multiple regression model with two explanatory variables. Both are statistically insignificant in the regression (i.e., you do not reject that either slope is equal to zero at a 5% level). Your R-squared value, however, is extremely high (0.95), so you overwhelmingly reject the null hypothesis that the variables are jointly insignificant (the null would be written Ho: Bi=B2=0). How could this be possible?
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