The line `vec r = veca+lambda vec b` will not meet the plane `vecr. vecn= vecq`, if___

The line vecr= veca + lambda vecb will not meet the plane vecr cdot n =q, if

The line vecr= veca + lambda vecb will not meet the plane vecr cdot n =q, if

The line vecr= veca + lambda vecb will not meet the plane vecr cdot vecn =q, if a. vecb.vecn=0,veca.vecn=q b. vecb.vecn" "ne0,veca.vecn" "ne q c. vecb.vecn=0,veca.vecn" "ne q d. vecb.vecn" "ne0,veca.vecn" "ne q

State the condition for which the line vecr=veca+lambda vecb is parallel to the plane vecr. vecn=d . Prove that the line vecr=(hati+ hatj)+ lambda (2 hati+ hat j+4 hatk) is parallel to the plane vec r.(-2 hati+ hatk)=5 . Also , find the distance between the line and the plane.

State when the line vec(r) = vec(a) + lambda vec(b) is parallel to the plane vec(r).vec(n) = d. Show that the line vec(r) = hat(i) + hat(j) lambda (3 hat(i) - hat(j) + 2 hat(k)) is parallel to the plane vec(r).(2 hat(i) + hat(k) ) = 3. Also, find the distance between the line and the plane.

Write the position vector of the point where the line vec r= vec a+lambda vec b meets the plane vec r dot (vec n)=0.

Write the position vector of the point where the line vec r= vec a+lambda vec b meets the plane vec r dot (vec n)=0.

A straight line vecr=veca+lambda vecb meets the plane vecr. vec n=0 at p. Then position vector of P is

The equation of the plane containing the line vecr= veca + k vecb and perpendicular to the plane vecr . vecn =q is :