The vertex P of an equilateral triangle `trianglePQR` is at `(2,3)` and the equation of the opposite side QR is given by `x+y=2`. Find the possible equations of the side PQ.

The vertex of an equilateral triangle is (2,3) and the equation of the opposite side is x+y=2 . Then, the other two sides are y-3=(2pmsqrt3)(x-2) .

A vertex of an equilateral triangle is 2,3 and the opposite side is x+y=2. Find the equations of other sides.

A vertex of an equilateral triangle is (2,3) and the opposite side is x+y=2. Find the equations of other sides.

Equation of the base of an equilateral triangle is 3x + 4y = 9 and its vertex is at point (1,2) .Find the equations of the other sides and the length of each side of the triangle .

The co-ordinates of the vertex of an equilateral triangle are (2,-1) and equation of its base is x+y-1=0 . Find the equations of its other two sides.

If one vertex of an equilateral triangle is at (2.-1) 1base is x + y -2 = 0 , then the length of each side, is

The equation of the base of an equilateral triangle is x+y=2 and its vertex is (2,-1)dot Find the length and equations of its sides.

The equation of the base of an equilateral triangle is x+y=2 and its vertex is (2,-1)dot Find the length and equations of its sides.

Find the coordinates of one vertex of an equilateral triangle with centroid at the origin and the opposite side x +y-2 =0 .

Statement - 1 : Equations (2 pm sqrt3) x - y = 1 pm 2sqrt3 represent two sides of an equilateral triangle having one vertex (2 , 3) and x + y - 2 = 0 as the opposite side . Statement - 2 : The equation of the lines passing through (x_(1) , y_(1)) and making constant angle alpha with the line y = mx + c are given by y - y_(1) = (m pm tan alpha)/( 1 pm tan alpha) ( x - x_(1))