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Easy, the fourth vector (D) be opposite the sum of the other three non-coplanar vectors (A , B, C).

0=A + B + C + D where D = -(A + B + C).

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Q: How can four non coplanar vectors give a resultant zero?
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Related questions

How many minimum of vectors are required in space to get resultant zero?

Assuming you want non-zero vectors, two opposing vectors will give a resultant of zero.


Can two vectors having different magnitudes be combined to give a zero resultant can three vectors?

Yes, two vectors of different magnitudes can be combined to give a zero resultant if they are equal in magnitude but opposite in direction. For three vectors to give a zero resultant, they must form a closed triangle or meet at a common point where the sum of the vectors equals zero.


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Yes.


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Yes, three vectors that do not lie in the same plane can give a zero resultant if they form a closed triangle. This can happen when the vectors cancel each other out due to their directions and magnitudes.


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Two vectors: no. Three vectors: yes.


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No.


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Two vectors, no; three vectors yes.


Can two vectors having different magnitudes be combined to give a zero resultant?

No.


What is the least number of non-zero vectors that can be added to give a resultant equal to zero?

Two - if you add two vectors of equal magnitude but in opposite directions, the resultant vector is zero.


What is the smallest number of vectors that can be added to give a zero resultant?

Two vectors can be added to result in a zero resultant if they are equal in magnitude and opposite in direction.


Can two vectors of different magnitudes give a zero resultant?

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