AB is a chord to the curve `S=x^2/9+y^2/16-1=0` with `A (3, 0) and C` is a point on line AB such that `AC :AB = 2 : 1` then find the locus of C.

From the point A (0,3) on the circle x^(2)+ 4x+(y-3)^(2) = 0 a chord AB is drawn and extended to a point M such that AM = 2 AB. Find the equation of the locus of M.

A variable straight line through A(-1,-1) is drawn to cut the circle x^(2)+y^(2)=1 at the point B and C.P is chosen on the line ABC, If AB,AP,AC are in A.P. then the locus of P is

From the point A(0,3) on the circle x^2 +4x + (y-3)^2 = 0 a chord AB is drawn to a point such that AM = 2AB. The equation of the locus of M is :-

From the point A (0,3) on the circle x ^(2) + 4x + (y -3) ^(2) = 0, a chord AB is drawn and extended to a point M such that AM = 2.AB. Then the locus of M is a :

From the point A(0, 3) on the circle x^(2)+9x+(y-3)^(2)=0, a chord AB is drawn and extended to a point M such that AM = 2AB (B lies between A & M). The locus of the point M is

From the point A(0, 3) on the circle x^(2)+9x+(y-3)^(2)=0, a chord AB is drawn and extended to a point M such that AM = 2AB (B lies between A & M). The locus of the point M is

Let A(2,-1,4) and B(0,2,-3) be the points and C be a point on AB produced such that 2AC=3AB , then the coordinates of C are

Let A(2,-1,4) and B(0,2,-3) be the points and C be a point on AB produced such that 2AC=3AB , then the coordinates of C are

From the point A(0,3) on the circle x^(2)+4x+(y-3)^(2)=0 a chord AB is drawn to a point such that AM=2AB. The equation of the locus of M is :-