The equation of the plane contaiing the lines `vecr=veca_(1)+lamda vecb` and `vecr=veca_(2)+muvecb` is

The lies vecr=veca_(1)+lamdavecb_(1) and vecr-veca_(2)+muvecb_(2) are coplanar if

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

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

The plane contaning the two straight lines vecr=veca+lamda vecb and vecr=vecb+muveca is (A) [vecr vecas vecb]=0 (B) [vecr veca veca xxvecb]=0 (C) [vecr vecb vecaxxvecb]=0 (D) [vecr veca+vecb vecaxxvecb]=0

The plane contaning the two straight lines vecr=veca+lamda vecb and vecr=vecb+muveca is (A) [vecr veca vecb]=0 (B) [vecr veca veca xxvecb]=0 (C) [vecr vecb vecaxxvecb]=0 (D) [vecr veca+vecb vecaxxvecb]=0

Lines vecr = veca_(1) + lambda vecb and vecr = veca_(2) + svecb_ will lie in a Plane if

The shortest destance between vecr = veca_1 + lambdavecb and vecr = veca_2 + muvecb is abs((vecbxx(veca_2-veca_1))/absvecb)

Find the equation a plane containing the line vecr =t veca and perpendicular to the plane containing the line vecr = u vecb and vecr = v vec c.

The equation of the plane which contains the origin and the line of intersectio of the plane vecr.veca=d_(1) and vecr.vecb=d_(2) is