If `P=(0,1,0) and Q=(0,0,1)` then the projection of `PQ` on the plane `x+y+z=3` is

If P=(0,1,0), Q=(0,0,1), then the projection of PQ on the plane x+y+z=3 is

P=(0,1,0),Q=(0,0,1) then projection of bar(PQ) on the plane x+y+z=3 is

If P=(3,-4,1), Q=(4,0,2) then find the projection of bar(PQ) on the plane 2x-y+2z=3 .

The projection of the line x+y=0,z=0 on the plane x-y+z=1 is

P(1,0,-1),Q(2,0,-3),R(-1,2,0) and S(,-2,-1) then find the projection length of vec PQ on vec RS

Consider the points P(p,0,0),Q(0,q,0) and R(0,0,r) where pqr!=0 then the equation of the plane PQR is (A) px+qy+r=1 (B) x/p+y/q+z/r=1 (C) x+y+z+1/p+1/q+1/r=0 (D) none of these

Consider the points P(p,0,0),Q(0,q,0) and R(0,0,r) where pqr!=0 then the equation of the plane PQR is (A) px+qy+r=1 (B) x/p+y/q+z/r=1 (C) x+y+z+1/p+1/q+1/r=0 (D) none of these

p(1,0,-1),Q(2,0,-3),R(-1,2,0) and S(,-2,-1) then find projection lrngth of vec PQ on vec RS