a particle in equilibrium under the action of three vectors acting simultaneously . prove : vectorA× vectorB=vectorB×vectorC=vector C×VectorA
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Explanation:
An algebraic argument: start with the given information:- −A+B+C=0.
cross with one of the vectors, sayA. Note that A×A=0.
Note that B×A=−A×B.
conclude that A×B=C×A.
Similarly for the other equations.
A geometric argument:- The three vectors are the sides of a triangle in order. The area of the triangle is half the cross product of two of them in that order.
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