One diagonal of a square is the intercept of the line `x/a+y/b=1` between the axes. Find the coordinates of other two vertices

One diagonal of a square is the portion of the straight line 7x+5y=35 intercepted by the axes. Obtain the coordinates of the extremities of other diagonal.

One of the diagonals of a square is the portion of the line x/2+y/3=2 intercepted between the axes. Then the extremities of the other diagonal are: (a) (5,5),(-1,1) (b) (0,0),(4,6) (0,0),(-1,1) (d) (5,5),4,6)

One diagonal of a square is the portion of the line (x)/(a)+(y)/(b)=1 . Intercepte by the coordinate axe. Find the coordinates of the ends of its other diagonal.

If one diagonal of square is the portion of the line x/a+y/b=1 intercepted by the axes, then the extremities of the other diagonal of the square are :

Two straight lines , drawn through the origin , trisect the portion of the line 4x+3y=12 intercepted between the axes. Find the equations of the straight lines.

Find the length of the intercept of the staight line 3x +4y = 12 with the axes

Find the equation of a line, which has the y-intercept 4, and is parallel to the line 2x – 3y – 7 = 0. Find the coordinates of the point where it cuts the x-axis.

If the two vertices of a square are (3,4)and (1,-1,) then find the coordinate of other vertices.

The center of a square is at the origin and its one vertex is A(2,1)dot Find the coordinates of the other vertices of the square.

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.