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Below is a correlation matrix. The independent variables are X and Z and the dependent variable is Y in a sample size of n =
Below is a correlation matrix. The independent variables are X and Z and the dependent variable is Y in a sample size of n = 4.
CORRELATION MATRIX
X | Z | Y | |
X | 1 | ||
Z | 0.802 | 1 | |
Y | 0.837 | 0.894 | 1 |
SSY = 20
What is ry(x.z)2?
What is the variation in Y uniquely explained by X?
What is ry(z.x)2?
What is the variation in Y uniquely explained by Z?
What is the proportion of variation in Y redundantly explained by X and Z?
What is the variation in Y that is redundantly explained by X and Z?
What is the obtained F when testing the addition of the Z variable?
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