Adjacent figure represents an equilateral `Delta ABC` of side length 2 units. Locus of vertex C as the side AB slides along the coordinate axes, is

The base AB of an equilateral Delta ABC of side 2p lies along the X-axis such that the midpoint of AB is at the origin and vertex C is above x-axis. Find coordinates of the vertices of Delta ABC.

The length of the sides of an equilateral Delta ABC is 2 a units.Find the height of the triangle.

In the adjacent figure 'P' is any interior point of the equilateral triangle ABC is side length 2 unit . If x_(a), x_(b) and x_(c) represent the distance of P from the sides BC, CA and AB respectively then x_(a)+x_(b)+x_(c) is equal to

In the adjacent figure 'P' is any interior point of the equilateral triangle ABC is side length 2 unit . If x_(a), x_(b) and x_(c) represent the distance of P from the sides BC, CA and AB respectively then x_(a)+x_(b)+x_(c) is equal to

If ‘a’ is the length of one of the sides of an equilateral triangle ABC, baseBC lies on x-axis and vertex B is at the origin, find the coordinates,of the vertices of the triangle ABC.

If a is the length of one of the sides of an equilateral triangle ABC, base BC lies on x -axis and vertex B Is at the origin,find the co- ordinates of the vertices of the triangle.

In the given figure, DeltaABC is an equilateral triangle of side 3 units. Find the coordinates of the other two vertices.

In the given figure, DeltaABC is an equilateral triangle of side 3 units. Find the coordinates of the other two vertices.

In the adjacent figure,/_ABC is right angled at B. If AB=4 and BC=3 and side AC slides along the coordinate axes in such a way that B always remains in the first quadrant, then B always lie on the straight line

The side BC of an equilateral Delta ABC is parallel to X - axis . Find the slopes of line along sides BC , CA and AB .