A person standing at a junction (crossing) of two straight paths represented by the equations `2x-3y+4=0 and 3x+4y-5=0` seek to reach the path whose equation is `6x-7y+8=0` in the least times. Find the equation of the path that he should follow.

A person standing at the junction (crossing) of two straight paths represented by the equations 2x-3y+4=0 and 3x+4y-5=0 wants to reach the path whose equation is 6x-7y+8=0 in the least time.Find equation of the path that he should follow.

A person standing at the junction (crossing) of two straight paths represented by the equations 2x" "+" "3y" "+4" "=" "0 and 3x" "+" "4y" "-" "5 = 0 wants to reach the path whose equation is 6x" "-" "7y" "+" "8" "=" "0 in the least time. Find

Two straight line paths are represented by the equation 2x-y=2 and -4x+2y=6 . Then the paths will

Two straight paths are represented by the equations x - 3y = 2 and -2x + 6y = 5 . Check whether the paths cross each other or not.

An elephant standing at the junction of two straight roads represented by the equations x − y+2 = 0 and y − 1 = 0 wants to reach another road whose equation is x − y − 3 = 0 . If the elephant can move in any direction and wants to cover the shortest distance to its destination road, then the equation of the path that the elephant should follow is:

The system of equations 3x + y -4=0 and 6x + 2y-8=0 has

Find the coordinates of the points of intersection whose equations are 2x-3y+5=0 and 7x+4y=3

The equations 2x-3y+6z=4, 5x+7y-14z=1 3x+2y-4z=0, have

Find the equation of a straight line through the intersection of 2x-3y+4=0 and 3x+4y-5=0 and parallel to Y -axis