If t is parameter then the locus of the point `P(t,(1)/(2t))` is _

If x=t+(1/t), y=t-(1/t) and t=parameter then the locus of the point (x, y) is __

If t is a parameter , then locus of a point P (a sin^(2) t, 2a sin t ) is

If t is a non-zero parameter , then the locus of the point of intersection of the lines (x)/(a) + (y)/(b) = t and (x)/(a) - (y)/(b) = (1)/(t) is

Find the locus of point (ct,(c)/(t)) where t is a parameter.

The locus of the point (a+bt,b-(a)/(t)) where t is the parameter is

Find the locus of the point (t^2-t+1,t^2+t+1),t in R .

Find the locus of the point (t^(2)-t+1,t^(2)+t+1),t in R

Find the locus of the point (t^2-t+1,t^2+t+1),t in R .

Find the locus of point (a+bt,b-(a)/(t)) where t is a parameter.