If `vecx xxvecy=veca, vecy xx vecz=vecb, vecx.vecb=gamma, vecx.vecy=1 and vecy.vecz=1 ` then find x,y,z in terms of `veca,vecb and gamma`.

If vecx * xvecy=veca, vecy xx vecz=vecb, vecx.vecb=gamma, vecx.vecy=1 and vecy.vecz=1 then find x,y,z in terms of veca,vecb and gamma.

Vectors vecx,vecy,vecz each of magnitude sqrt(2) make angles of 60^0 with each other. If vecx xx (vecyxxvecz) = veca, vecy xx (veczxxvecx) = vecb and vecx xx vecy = vecc . Find vecx, vecy, vecz in terms of veca, vecb, vecc .

Vectors vecx,vecy,vecz each of magnitude sqrt(2) make angles of 60^0 with each other. If vecx xx (vecyxxvecz) = veca, vecy xx (veczxxvecx) = vecb and vecx xx vecy = vecc . Find vecx, vecy, vecz in terms of veca, vecb, vecc .

If vecr.veca=0, vecr.vecb=1and [vecr vecavecb]=1,veca.vecbne0,(veca.vecb)^(2)-|veca|^(2)|vecb|^(2)=1, then find vecr in terms of veca and vecb .

Four vectors veca, vecb, vecc and vecx satisfy the relation (veca.vecx)vecb=vecc+vecx where vecb.veca ne 1 . The value of vecx in terms of veca, vecb and vecc is equal to

Vectors vecx,vecy,vecz each of magnitude sqrt(2) make angles of 60^0 with each other. If vecxxx(vecyxx(veczxxvecx)=vecb nd vecxxxvecy=vecc, find vecx, vecy, vecz in terms of veca,vecb and vecc .

If |veca|=|vecb|=|veca+vecb|=1 then find the value of |veca-vecb|

If vecA=2veci+3vecj+4veck and vecB=4veci+3vecj+2veck, find vecAxxvecB .

If vecA=2veci-3vecj+7veck, vecB=veci+2veck and vecC=vecj-veck find vecA.(vecBxxvecC) .

If veca is unit vector and (vecx-a).(vecx+a)=12 then find |x| .