If the tangenk drawn at intersects the curve again at `y=x^2` and the tangent at pt `(x_2,y_2)` intersects the curve again `(x_3,y_3 ` then-

If the tangent at (1,1) on y^2=x(2-x)^2 meets the curve again atpis

If the tangent to the curve x^(3)+y^(3)=a^(3) at the point (x_(1),y_(1)) intersects the curve again at the point (x_(2),y_(2)) , then show that, (x_(2))/(x_(1))+(y_(2))/(y_(1))+1=0 .

If the tangent at (1, 1) on y^2 =x (2-x)^2 meets the curve again at P then P is

Find the angle of intersection of the curves y^(2)=x and x^(2)=y

If the tangent at (1,1) on y^2=x(2-x)^2 meets the curve again at P , then find coordinates of P .