On the portion of the straight line, `x+ 2y = 4` intercepted between the axes, a square is constructed on the sideof the line away from the origin. Then the point of intersection of its diagonals has co-ordinates

The length of the portion of the straight line 3x + 4y = 12 intercepted between the axes is

On the portion of the line x+3y-3=0 which is intercepted between the coordinate axes, a square is constructed on the side of the line away from the origin. Find the coordinates of the point of intersection of its diagonals. Also, find the equations of its sides.

The length of the portion of the straight line 8x + 15 y = 120 intercepted between the axes is

On the portion of the line x + 3y - 3 = 0, which is intercepted between the co-ordinate axes, a square is constructed on the side of the line away from the Origin. Find the co-ordinates of the intersection of its diagonals. Also, find the equations of its sides.

On the portion of the line x+3y-3=0 which is intercepted between the coordinate axes,a square is constructed on the side of line away from the origin .Find co-ordinates of the intersection of its diagonals.Also find the equation of the opposite side of the given side.

On the portion of the straight Line from line x + y = 2 which is intercepted between the axes, a square is constructed away from the origin with this portion as on of its side. If p denotes the perpendicular distance of a side of this square from the origin, then the maximum value of p is

On the portion of the straight Straight Line from line xxx + y = 2xx which is intercepted between the axes, a square is constructed away from the origin with this portion as on of its side. If p denotes the perpendicular distance of a side of this square from the origin, then the maximum value of p is A) xxsqrt2 xx (B) xx2 sqrt2 xxC) xx3 sqrt2xx D) xx4 sqrt2xx

If the portion of a straight line intercepted between the axes of co-ordinates is bisected at (2p,2q) , write the equation of the straight line.