Plz explain it yaa...rr...!!!!
How 4 vectors are required in different planes to give a 0 resultant??
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Answer:
In any space of one dimension or more, the minimum number of nonzero vectors that can be added to give a zero resultant is two. The two vectors would have equal magnitude and opposite direction. If collinear vectors are not allowed then the minimum is three for any space of two dimensions or more.
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Step-by-step explanation:
In any space of one dimension or more, the minimum number of nonzero vectors that can be added to give a zero resultant is two. The two vectors would have equal magnitude and opposite direction. If collinear vectors are not allowed then the minimum is three for any space of two dimensions or more.
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