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)`

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 :

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

Find the condition in a,b such that the portion of the line ax+by=1, intercepted between the lines ax+y=0 and x + by=0 sustains a right angle at origin.

The extremities of a diagonal of a rectangle are (0.0) and (4, 4). The locus of the extremities of the other diagonal is equal to

One diagonal of a square is 3x-4y+8=0 and one vertex is (-1,1), then the area of square is

Find the slope and y intercept of the straight line 2x-3y+5=0 . Also find the length of the portion of the line intercepted between the coordinate axes.

A square has one vertex at the vertex of the parabola y^2=4a x and the diagonal through the vertex lies along the axis of the parabola. If the ends of the other diagonal lie on the parabola, the coordinates of the vertices of the square are (a) (4a ,4a) (b) (4a ,-4a) (c) (0,0) (d) (8a ,0)

The sides of a rhombus are parallel to the lines x+y-1=0 and 7x-y-5=0. It is given that the diagonals of the rhombus intersect at (1, 3) and one vertex, A of the rhombus lies on the line y=2x . Then the coordinates of vertex A are (8/5,(16)/5) (b) (7/(15),(14)/(15)) (6/5,(12)/5) (d) (4/(15),8/(15))