An equilateral triangle PQR is formed where P (1, 3) is fixed point and Q is moving point on line x = 3. Find the locus of R. 9.

The base QR of an equilateral triangle PQR lies on x-axis.The coordinates of the point Q are (-4,0) and origin is the midpoint of the base.Find the coordinates of the points P and R.

The base QR of an equilateral triangle PQR lies on X-axis. The co-ordinates of the point Q are (-4,0) and origin is the mid-point of the base. Find the co-ordinates of the points P and R.

The base QR of an equilateral triangle PQR lies on X-axis. The co-ordinates of the point Q are (-4,0) and origin is the mid-point of the base. Find the co-ordinates of the points P and R.

The base QR of an equilateral triangle PQR lies on x-axis. The coordinates of the point Q are (-4, 0) and origin is the midpoint of the base. Find the coordinates of the points P and R.

Let P (2 , -3) , Q (-2 , 1) be the vertices of the triangle PQR . If the centroid of Delta PQR lies on the line 2x + 3y = 1 , then the locus of R is _

A point moves such that the area of the triangle formed by it with the points (1, 5) and (3,-7) is 21 s qdotu n i t sdot Then, find the locus of the point.

A point moves such that the area of the triangle formed by it with the points (1, 5) and (3,-7) is 21 s qdotu n i t sdot Then, find the locus of the point.

OX and OY are two coordinate axes.On OY is taken a fixed point P(0,c) and on OX any point Q. On PQ, an equilateral triangle is described,its vertex R being on the side of PQ away from O. Then prove that the locus of R is y=sqrt(3)x-c.

A(2, 5), B(4, -11) are two fixed points and C is a point which moves on the line 3x+4y+5=0 . Find the locus of the centroid of the triangle ABC.

P is a variable point on a circle C and R is a fixed point on PQ dividing it in the ratio p:q where p>0 and q>0 are fixed.Then the locus of R is