The F-statistic tests for your whole regression
tells us whether all the variables we are using as a group should be discarded |
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tells us the sum of the t-tests of all the variables we are using |
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tells us the singificance of the constant/intercept |
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the concept of an F-test of the regression does not exist |
Suppose you run a regression of test scores against parking lot area per pupil. Is the R2 likely to be high or low?
A. |
Low, because parking lot area is correlated with student teacher
ratio, with whether the school |
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B. |
Low, Because the relationship between test scores and parking
lot area per pupil is a causal |
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C. |
High, Because the relationship between test scores and parking
lot area per pupil is a causal |
|
D. |
High, because parking lot area is correlated with student
teacher ratio, with whether the |
With the F-test we can check
whether two variables are a linear combination of each other
Whether the model's RMSE is positive
Whether the adj R^2 is close to 1
Whether the model's RMSE is negative
Question 1
The F - statistic test for whole regression is "tells us whether all the variables we are using as a group should be discarded". Option A is correct.
Question 2
It will be low, because parking lot area is correlated with
student teacher ratio, with whether the school
is in a suburb or a city, and possibly with district income, it is
not related with test scores.
Qustion 3
Here with F - test we check that whether two variables are a linear combination of each other.
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