If `x-2y+4=0 and 2x+y-5=0` are the sides of an isosceles triangle having area `10sq dot units` , the equation of the third side is (a) `3x-y=-9` (b) `3x-y+11=0` (c) `x-3y=19` (d) `3x-y+15=0`

Two equal sides of an isosceles triangle are given by the equations 7x-y+3=0 and x+y-3=0. The slope of the third side is

Two equal sides of an isosceles triangle are 7x-y+3=0,x-y-3=0 and its third side passes through the point (1,0) the equation of the third side is (A) 3x+y+7=0 (B) x-3y+29=0 (C) 3x+y+3=0( D) 3x+y-3=0

. If 2x^(2)-5xy+2y^(2)=0 represents two sides of triangle whose centroid is (1,1) then the equation of the third side is (A)x+y-3=0 (B) x-y-3=0 (C) x+y+3=0 (D) x-y+3=0

If the lines x+y=0,x-y=0 and 2x+3y=6=0 are the sides of a triangle and (-2,a) is an interior point of the triangle then a lies

x+8y-22=0,5x+2y-34=0,2x-3y+13=0 are the three sides of a triangle.The area of the triangle is

Find the area of the triangle, the equations of whose sides are y=x, y=2x and y-3x=4.

The sides of a triangle are 3x + 4y, 4x + 3y and 5x+5y units, where x gt 0, y gt 0 . The triangle is

If (-2,1) is the centroid of the triangle having its vertices at (x,0),(5,-2),(-8,y), then x,y satisfy the relation 3x+8y=0 (b) 3x-8y=0( c) 8x+3y=0 (d) 8x=3y

The equations of two sides of a triangle are 3x-2y+6=0 and 4x+5y-20 and the orthocentre is (1,1). Find the equation of the third side.

Two equal sides of an isosceles triangle are given by equations 7x - y + 3 = 0 and x + y - 3 = 0 . It's third side passes through the point (1, -10) . Determine the equation of the third side. (A) x - 3y - 31 = 0 (B) 3x + y + 7 = 0 (C) Both (A), (B) (D) Neither (A), nor (B)