MathematicsMedium175×since 2002Q2788If the tangent at the point (x₁, y₁) on the curve y=x3+3x2+5y = {x^3} + 3{x^2} + 5y=x3+3x2+5 passes through the origin, then (x₁, y₁) does NOT lie on the curve :Ax2+y281=2{x^2} + {{{y^2}} \over {81}} = 2x2+81y2=2By29−x2=8{{{y^2}} \over 9} - {x^2} = 89y2−x2=8Cy=4x2+5y = 4{x^2} + 5y=4x2+5Dx3−y2=2{x \over 3} - {y^2} = 23x−y2=2Check answerSkip