The coordinates of a moving point P are `(ct+(c)/(t),ct-(c)/(T))`, where t is a variable parameter . Find the equation to the locus of P.

The coordinates of moving point P are ((2t+1)/(3t-2),(t-1)/(t+1)) , where t is a variable parameter . Find the equation to the locus of P.

The coordinates of a moving point P are (at^(2),2at) , where t is a variable parameter . Find the equation to the locus of P.

The coodinates of any position of a moving points P are given by ((7t-2)/(3t+2),(4t+5)/(t-1)) , where t is variable parameter Find the equation to the locus of P.

The coordinates of a moving point P are (at^(2),2at), whereis a variable parameter.Find the equation to the locus of P.

If the coordinates of a vartiable point P be (t+(1)/(t), t-(1)/(t)) , where t is the variable quantity, then the locus of P is

If the coordinates of a vartiable point P be (t+(1)/(t), t-(1)/(t)) , where t is the variable quantity, then the locus of P is

If the coordinates of a vartiable point P be (t+(1)/(t), t-(1)/(t)) , where t is the variable quantity, then the locus of P is

If the coordinates of a vartiable point P be (t+(1)/(t), t-(1)/(t)) , where t is the variable quantity, then the locus of P is

If the coordinates of a variable point P be (t+ 1/t , t- 1/t) , where t is a variable quantity, then find the locus of P .

The coordinates of a moving point P are (2t^(2)+4,4t+6); show that the locus of P is a parabola.