R2 = 0.5754 and n = 425. The chi-square statistic for testing the overall regression effect H0 for both slopes is 0. 575.9421:
How many degrees of freedom are there for the chi-square test statistic?
Answer:
Given data
n = 425
R2 = 0.5754
We have to find the How many degrees of freedom are there for the chi-square test statistic:
We know that
The formula of degrees of freedom is given by
Degrees of freedom (df) = n-1
Degrees of freedom (df) = 425-1
Degrees of freedom (df) = 424
Therefore the "424" degrees of freedom are there for the chi-square test statistic.
R2 = 0.5754 and n = 425. The chi-square statistic for testing the overall regression effect...
R2 = 0.5754 and n = 425. The chi-square statistic for testing the overall regression effect H0 for both slopes is 0. 575.9421: How many degrees of freedom are there for the chi-square test statistic?
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