All of the following are correct formulae for the homoskedasticity-only F-statistic, with the exception of
A)

F = \frac { \left( S S R _ { \text {restricted } } - S S R _ { \text {unrestricted } } \right) / q } { S S R _ { \text {unrestricted} } / \left( n - k _ { \text {unrestricted } } - 1 \right) }

F = \frac { \left( S S R _ { \text {unrestricted } } - S S R _ { \text {restictad } } \right) / q } { S S R _ { \text {restricted} } / \left( n - k _ { \text {restricted } } - 1 \right) }

C) $All of the following are correct formulae for the homoskedasticity-only F-statistic, with the exception of A) F = \frac { \left( S S R _ { \text {restricted } } - S S R _ { \text {unrestricted } } \right) / q } { S S R _ { \text {unrestricted} } / \left( n - k _ { \text {unrestricted } } - 1 \right) } B) F = \frac { \left( S S R _ { \text {unrestricted } } - S S R _ { \text {restictad } } \right) / q } { S S R _ { \text {restricted} } / \left( n - k _ { \text {restricted } } - 1 \right) } C) D) F = \left( \frac { S S R _ { \text {restricted } } } { S S R _ { \text {unrestricted } } } - 1 \right) \times \frac { \left( n - k _ { \text {unrestricted} } - 1 \right) } { q }$
D)

F = \left( \frac { S S R _ { \text {restricted } } } { S S R _ { \text {unrestricted } } } - 1 \right) \times \frac { \left( n - k _ { \text {unrestricted} } - 1 \right) } { q }

To Test Joint Linear Hypotheses in the Multiple Regression Model

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