Tangent to the curve `y^2=x^3` at `(1/4,1/8)` again touches the curve at

Show that the tangent to the curve 3xy^(2)-2x^(2)y=1 at (1,1) meets the curve again at the point (-(16)/(5),-(1)/(20))

If line T_1 touches the curve 8y=(x-2)^2 at (-6,8) and line T_2 touches the curve y=x+3/x at (1,4), then

If line T_1 touches the curve 8y=(x-2)^2 at (-6,8) and line T_2 touches the curve y=x+3/x at (1,4), then

Show that the tangent to the curve 3xy^(2) - 2x^(2)y = 1 at (1, 1) meets the curve again at the point (-16//5, - 1//20) .

Statement 1: The tangent at x=1 to the curve y=x^(3)-x^(2)-x+2 again meets the curve at x=0. Statement 2: When the equation of a tangent is solved with the given curve,repeated roots are obtained at point of tangency.

Show that the tangent to the curve 3x y^2-2x^2y=1a t(1,1) meets the curve again at the point (-(16)/5,-1/(20))dot

Show that the tangent to the curve 3x y^2-2x^2y=1a t(1,1) meets the curve again at the point (-(16)/5,-1/(20))dot

Show that the tangent to the curve 3x y^2-2x^2y=1a t(1,1) meets the curve again at the point (-(16)/5,-1/(20))dot

Statement 1: The tangent at x=1 to the curve y=x^3-x^2-x+2 again meets the curve at x=0. Statement 2: When the equation of a tangent is solved with the given curve, repeated roots are obtained at point of tangency.

Statement 1: The tangent at x=1 to the curve y=x^3-x^2-x+2 again meets the curve at x=0. Statement 2: When the equation of a tangent is solved with the given curve, repeated roots are obtained at point of tangency.