On the joining `(1,0)a n d(3,0)` be and equilateral triangle is drawn, having its vertex in the first quadrant. Find the equation to the circles described on its sides as diameter.

On the joining (1,0) and (3,0) be and equilateral triangle is drawn,having its vertex in the first quadrant.Find the equation to the circles described on its sides as diameter.

On the line segment joining (1, 0) and (3, 0) , an equilateral triangle is drawn having its vertex in the fourth quadrant. Then the radical center of the circles described on its sides. (a) (3,-1/(sqrt(3))) (b) (3,-sqrt(3)) (c) (2,-1sqrt(3)) (d) (2,-sqrt(3))

On the line segment joining (1, 0) and (3, 0) , an equilateral triangle is drawn having its vertex in the fourth quadrant. Then the radical center of the circles described on its sides. (a) (3,-1/(sqrt(3))) (b) (3,-sqrt(3)) (c) (2,-1/sqrt(3)) (d) (2,-sqrt(3))

On the line segment joining (1, 0) and (3, 0) , an equilateral triangle is drawn having its vertex in the fourth quadrant. Then the radical center of the circles described on its sides. (a) (3,-1/(sqrt(3))) (b) (3,-sqrt(3)) (c) (2,-1/sqrt(3)) (d) (2,-sqrt(3))

Points (1,0) and (2,0) are taken on the axis of x. On the line joining these two points, an equilateral triangle is described, its vertex being in the positive quadrant . Find the equations of circles described on the side of the triangle as diameter.

Points (1,0) and (2,0) are taken on the axis of x. On the line joining these two points, an equilateral triangle is described, its vertex being in the positive quadrant . Find the equations of circles described on the side of the triangle as diameter.

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.

The base of an equilateral triangle x + y = 2 = 0 and opposite vertex is (2 , - 1). Find the equations of the remaining sides .