The perpendicular distance of the point c from the line joining a and b is

Show that the perpendicular distance of the point vecc from the line joining veca and vecb is : (|vecbxxvecc+veccxxveca+vecaxxvecb|)/(|vecb-veca|) .

Show that perpendicular distance of the point vec c from the line joining vec a and vec b is (| vec bxx vec c+ vec cxx vec a+ vec axx vec b|)/(| vec b- vec a|)

The perpendicular distance of the point vecc from the joining veca and vecb is

The perpendicular distance of the point vecc from the joining veca and vecb is

The perpendicular distance of the point (6,-4,4) on to the line joining the points A(2,1,2),B(3,-1,4) is

A : The perpendicular distance from (1,4 -2) to the line joining (2,1,-2) (0,-5,1) is 3 sqrt(26)//7 R : The perpendicular distance from a point P to the line joining the point A,B is (|vec(AP) xx vec(AB)|)/(|vec(AB)|)

The perpendicular distance from the point (1,pi) to the line joining (1,0^@) and (1, (pi)/(2)) , (in polar coordinates) is

Show that distance of the point vec c from the line joining vec a and vec b is (|vec b xxvec c+vec c xxvec a+vec a xxvec b)/(|vec b-vec a|)