A point moves such teat its distance from the point `(4,0)` is half that of its distance from the line `x=16 ,` find its locus.

A point moves such that its distance from the point (4,0) is half that of its distance from the line x=16 . The locus of the point is

A point moves so that its distance from the point (2,0) is always (1)/(3) of its distances from the line x-18. If the locus of the points is a conic, then length of its latus rectum is

A point moves so that its distance from the point (2,0) is always (1)/(3) of its distances from the line x-18 . If the locus of the points is a conic, then length of its latus rectum is

A point moves so that its distance from the point (2,0) is always (1)/(3) of its distances from the line y=x-18 . If the locus of the points is a conic, then length of its latus rectum is

A point moves such that the distance from the point (2,0) is always 1/3 of its distance from the line x-18=0 . If the locus of a point is conic its length of latus rectum.

A point moves on a plane such that its distance from the point (3,0) is 3/2 times its distance from the line 3x-4=0, then the locus of the moving point is a/an-

A point moves such that its distance from the y-axes is equal to its distance from the point (2,0). Find its locus and identify the nature of the conic .

Find the locus of a point , which moves such that its distance from the point (0,-1) is twice its distance from the line 3x+4y+1=0