In ANOVA the Relative Contribution of a Factor X Is $\mathrm { m } _ { x } ^ { 2 } = \frac { S S _ { \underline { X } } / ( \mathrm { c } - 1 ) } { \mathrm { SSerror } / ( \mathrm { N } - c ) }$

Short Answer

In ANOVA the relative contribution of a factor X is calculated as . A) $\mathrm { m } _ { x } ^ { 2 } = \frac { S S _ { \underline { X } } / ( \mathrm { c } - 1 ) } { \mathrm { SSerror } / ( \mathrm { N } - c ) }$

B) $m ^ { 2 } x = \frac { S S x / d f x } { S S _ { e r r o r } }$

C) $m ^ { 2 } x = \frac { S S x } { \left. S S _ { \text {total } } + M M _ { \text {error } } x \times S _ { \text {error } } \right) }$

D) $\mathrm { m } ^ { 2 } \times = \frac { \left( S S _ { \chi 1 } + S S _ { \chi 2 } + S S _ { \chi 1 \times 2 } \right) / d f _ { \chi 1 } } { S S _ { \text {total } } + M S _ { \text {error } } }$