Find the distance of the point `P` from the line `l` in that : `l: x/a - y/b = 1 and P-= (b, a)`

Find the distance of the point P from the line l in that : l: 12x-7=0 -= (3, -1)

Find the distance of the point P from the line l in that : l: 12x-7=0, P-= (3, -1)

Find the distance of the point P from the line l in that : l : 12 (x+6) = 5 (y-2) and P-= (-1, 1)

Find the distance of the point P from the line l in that : l : 12 (x+6) = 5 (y-2) and P-= (-1, 1)

Find the distance of the point P from the line l in that : l:12(x+6)=5 (y-2) and P-=(-3, -4)

Find the distance of the point P from the line l in that : l:12(x+6)=5 (y-2) and P-=(-3, -4)

Find the distance of the point P(a,b,c) from x-y plane.

Show that the distance of the point P from the line l with equation vec(r)=vec(a)+vec(tb) is given by (|vec(b)xxvec(PQ)|)/(|vec(b)|) , where Q is any point on line l.

Consider two lines L_1a n dL_2 given by x-y=0 and x+y=0 , respectively, and a moving point P(x , y)dot Let d(P , L_1),i=1,2, represents the distance of point P from the line L_idot If point P moves in a certain region R in such a way that 2lt=d(P , L_1)+d(P , L_2)lt=4 , find the area of region Rdot

Consider two lines L_1a n dL_2 given by x-y=0 and x+y=0 , respectively, and a moving point P(x , y)dot Let d(P , L_1),i=1,2, represents the distance of point P from the line L_idot If point P moves in a certain region R in such a way that 2lt=d(P , L_1)+d(P , L_2)lt=4 , find the area of region Rdot