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Let and be distinct non-negative numbers. If the vectors , and lie in a plane, then is:

  1. A
    the Geometric Mean of and
  2. B
    the Arithmetic Mean of and
  3. C
    equal to zero
  4. D
    the Harmonic Mean of and

Solution & Step-by-step Explanation

If three vectors are coplanar, their scalar triple product is zero.

Expanding along the second row: Since , is the Geometric Mean of and .

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Let and be distinct non-negative numbers. If the vectors , and lie in a plane, then is:
A
the Geometric Mean of and
B
the Arithmetic Mean of and
C
equal to zero
D
the Harmonic Mean of and

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