Let `z=1-t+isqrt(t^2+t+2)`, where `t` is a real parameter.the locus of the z in argand plane is

Let z=1-t+i sqrt(t^(2)+t+2), where t is a real parameter.the locus of the z in argand plane is

Let z=1-t+isqrt(t^2+t+2) , where t is a real parameter.the locus of the z in arg and plane is

Let z=1-t+isqrt(t^2+t+2) , where t is real parameter. The locus of z in the argand plane is

Let z = 1 - t + isqrt(t^(2) + t + 2) , where t is a real parameter . The locus of z in the Argand plane is

Let z=t^2-1+sqrt(t^4-t^2),where t in R is a parameter. Find the locus of z depending upon t , and draw the locus of z in the Argand plane.

Let z=t^2-1+sqrt(t^4-t^2),where t in R is a parameter. Find the locus of z depending upon t , and draw the locus of z in the Argand plane.

Let z=t^2-1+sqrt(t^4-t^2),w h e r et in R is a parameter. Find the locus of z depending upon t , and draw the lous of z in the Argand plane.

A variable circle C has the equation x^2 + y^2 - 2(t^2 - 3t+1)x - 2(t^2 + 2t)y + t = 0 , where t is a parameter.The locus of the centre of the circle is

A variable circle C has the equation x^2 + y^2 - 2(t^2 - 3t+1)x - 2(t^2 + 2t)y + t = 0 , where t is a parameter.The locus of the centre of the circle is

If the co-ordinates of a point P are x = at^(2) , y = a sqrt(1 - t^(4)) , where t is a parameter , then the locus of P is a/an