A line with direction cosines proportional to `1,-5, a n d-2` meets lines `x=y+5=z+1a n dx+5=3y=2zdot` The coordinates of each of the points of the intersection are given by a. `(2,-3,1)` b. `(1,2,3)` c. `(0,5//3,5//2)` d. `(3,-2,2)`

A line with direction consines proportional to 1, -5 and -2 meets lines x = y + 5 =z + 1 and x + 5 = 3y = 2z. The coordinates of each of the points of the intersection are given by

A line with direction cosines proportional to 1,-5, and -2 meets lines x=y+5=z+1 and x+5=3y=2z .The coordinates of each of the points of the intersection are given by a.(2,-3,1) b.(1,2,3) c.(0,5/3,5/2) d.(3,-2,2)

A line with direction cosines proportional to 2,1,2 meets each of the lines x=y+a=z and x+a=2y=2z. The coordinates of each of the points of intersection are given by

A line with direction cosines proportional to 2,1,2 meet each of the lines x=y+a=z and x+a=2y=2z . The coordinastes of each of the points of intersection are given by (A) (3a,2a,3a),(a,a,2a) (B) (3a,2a,3a),(a,a,a) (C) (3a,3a,3a),(a,a,a) (D) (2a,3a,3a),(2a,a,a)

A line with cosines proportional to 2,7-5 drawn to intersect the lines (x-5)/3=(y-7)/-1=(z+2)/1 ; (x+3)/-3=(y-3)/2=(z-6)/4 .Find the co- ordinates of the points of intersection and the length intercepted on it.

A line with cosines proportional to 2,7-5 drawn to intersect the lines (x-5)/(3)=(y-7)/(-1)=(z+2)/(1);(x+3)/(-3)=(y-3)/(2)=(z-6)/(4) .Find the co- ordinates of the points of intersection and the length intercepted on it.

Show that the two lines x+1/3=y+3/5=z+5/7 and x-2/1=y-4/3=z-6/5 intersect each other. Find also the point of intersection.