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Question

Resultant of three non-coplanar non-zero vectors ¯¯¯a,¯¯b and ¯¯c :

A
always lies in the plane containing ¯¯¯a+¯¯b
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B
always lies in the plane containing ¯¯¯a¯¯b
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C
can be zero
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D
cannot be zero
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Solution

The correct option is D cannot be zero
Let the resultant of a and b be x,it lies in the plane which contains a and b vectors.
Now for the resultant of x and c to become zero, x and c vectors must be equal in magnitude and opposite in direction
But as a,b and c are non coplanar vectors, x and c can't be in the same direction
So their resultant can never be zero

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