Let and be distinct non-negative numbers. If the vectors , and lie in a plane, then is:
- Athe Geometric Mean of and
- Bthe Arithmetic Mean of and
- Cequal to zero
- Dthe 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 .
Expanding along the second row: Since , is the Geometric Mean of and .