Find the distance from the origin to the point (6,6,7).

Find perpendicular distance from the origin to the line joining the points (cos theta, sin theta) and (cos phi, sin phi) .

Find the locus of a point whose sum of the distances from the origin and the line x = 2 is 4 units.

Find the equation of the plane determined by the points A(3,-1,2), B(5,2,4) and C(-1,-1,6) and hence find the distance between the plane and the point P(6,5,9).

Find the distance of the point (-1, 1) from the line 12(x + 6) = 5(y -2) .

Find the distance between the point (2,3,6) and (0,0,0).

Find the perpendicular distance from the point (1,2,3) to the line : vecr=6hati+7hatj+7hatk+lambda(3hati+2hatj-2hatk)

Find the distance of the points (2,3,4) from the plane vec(R)*(3hat(i)-6hat(j)+2hat(k))=-11 .

Find the distance between the line and the point of the following : 12(x+6)=5 (y-2),(-1,1) .

Find the distance between the point P(6,5,9) and the plane determined by the points A(3,-1,2), B(5,2,4), C(-1,-1,6)

Find the distance between the point P(6,5,9) and the plane determined by the points A(3,-1,2), B(5,2,5) and C(-1,-1,6).