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If the vectors are non-coplanar , then the minimum number of vectors whose resultant can be zero is four. Explain.

If the vectors are non-coplanar , then the minimum number of vectors whose resultant can be zero is four. Explain.

Grade:12

1 Answers

Vikas TU
14149 Points
4 years ago
Considering two non –  linear vectors A and B which defines a plane.
Considering another non – linear vector suppose C could be written as 
C = A + B
that means C is the vector in A+B plane.
thus it is the linear combination of vectors A and B.
THus A fourth vector must be introduces as:
D = A +B +C that is noth the combination of any two pair vectors.

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