Three vectors `veca,vecb` and `vecc` satisfy the relation `veca.vecb=0` and `veca.vecc=0`. The vector `veca` is parallel to

If three vectors vecA, vecB and vecC satisfy the relation vecA.vecB = 0 & vecA.vecC = 0 then the vector vecA is parallel to vecB xx vecC . Statement-2 : vecA _|_vecB and vecA_|_vecC hence A is perpendicular to plane formed by vecB and vecC .

Assertion: If three vectors vecA,vecB and vecC satisfy the relation vecA.vecB=0 & vecA.veC=0 then the vector vecA may be parallel to

Assertion: If three vectors vecA,vecB and vecC satisfy the relation vecA.vecB=0 & vecA.veC=0 then the vector vecA may be parallel to vecBxxvecC .

Three vectors satisfyi the relation vecA*vecB=0 and vecA*vecC=0 then vecA is parallel to

Three vectors veca, vecb and vecc satisfy the condition veca + vecb + vecc = 0 . Find the value of veca.vecb + vecb.vecc + vecc.veca if |veca| = 1, |vecb|= 4, |vecc|= 2 .

Vectors vecA, vecB and vec C are such that vecA.vecB =0 and vecA. vecC = 0 . Then the vectors parallel to vec A

If the vectors veca,vecb and vecc satisfy the condition veca+vecb+vecc=vec0 and |veca|=2,|vecb|=4 and |vecc|=3 , then find the value of veca*vecb+vecb*vecc+vecc*veca .

Three vectors veca , vecb and vecc satisfy the condition veca+ vecb+ vecc= vec0 . Evaluate the quantity mu= veca* vecb+vecb* vecc+vecc* veca , if | veca|=3,| vecb|=4 and |vecc|=2 .

If veca, vecb, vecc are vectors such that veca.vecb=0 and veca + vecb = vecc then:

If veca, vecb, vecc are vectors such that veca.vecb=0 and veca + vecb = vecc then: