Two sides of a square lie on the lines `x+y=1a n dx+y+2=0.` What is its area?

Two sides of a parallelogram are along the lines x+y=3 and x=y+3. If its diagonals intersect at (2, 4) , then one of its vertices is

One side of square ABCD is on the line y=2x-17 and other two vertices are on parabola y=x^(2) , if the minimum area of square is A then find A/16 .

Equations of diagonals of the square formed by the lines x=0,y=0,x=1 and y=1 are

One side of a rectangle lies along the line 4x+7y+5=0. Two of its vertices are (-3,1)a n d(1,1)dot Find the equations of the other three sides.

One side of a rectangle lies along the line 4x+7y+5=0. Two of its vertices are (-3,1)a n d(1,1)dot Find the equations of the other three sides.

One side of a rectangle lies along the line 4x+7y+5=0. Two of its vertices are (-3,1) a n d (1,1)dot Find the equations of the other three sides.

If one of the diagonals of a square is along the line x=2y and one of its vertices is (3, 0), then its sides through this vertex are given by the equations (A) y-3x+9=0, 3y+x-3=0 (B) y+3x+9=0, 3y+x-3=0 (C) y-3x+9=0, 3y-x+3=0 (D) y-3x+9=0, 3y+x+9=0

One diagonal of a square is along the line 8x-15 y=0 and one of its vertex is (1, 2). Then the equations of the sides of the square passing through this vertex are (a)23 x+7y=9,7x+23 y=53 (b)23 x-7y+9=0,7x+23 y+53=0 (c)23 x-7y-9=0,7x+23 y-53=0 (d)none of these

One diagonal of a square is along the line 8x-15 y=0 and one of its vertex is (1, 2). Then the equations of the sides of the square passing through this vertex are (A) 23 x+7y=9,7x+23 y=53 (B) 23 x-7y+9=0,7x+23 y+53=0 (C) 23 x-7y-9=0,7x+23 y-53=0 (D) none of these

In a Delta ABC the bisector of angles B and C lie along the lines x = y and y = 0 . If A is (1, 2) , then sqrt10d(A,BC) where d (A, BC)represents distance of point A from side BC