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The multiple correlation coefficient R1,23 as compared to any simple correlation coefficients between the distinct variable X1 ,X2, and X3 is
  • a)
    always equal to the product of r12, r13 and r23
  • b)
    less than any r12, r23, r13
  • c)
    not less than any r12, r13 and r23
  • d)
    always equal to the sum of r12, r13 and r23
Correct answer is option 'C'. Can you explain this answer?
Most Upvoted Answer
The multiple correlation coefficient R1,23as compared to any simple co...
Given
Multiple correlation coefficient = R1.23
Explanation
For multiple correlation coefficient,
⇒ R1.23 ≥ r12 × r13 × r23
From given expression we can say that
 The multiple correlation coefficient R1,23 as compared to any simple correlation coefficients between the distinct variable X1 ,X2, and X3 is not less than any r12, r13 and r23
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The multiple correlation coefficient R1,23as compared to any simple correlation coefficients between the distinct variable X1,X2, and X3isa)always equal to the product of r12, r13and r23b)less than any r12, r23, r13c)not less than any r12, r13and r23d)always equal to the sum of r12, r13and r23Correct answer is option 'C'. Can you explain this answer?
Question Description
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