MathematicsMedium57×since 2003Q3955Let the tangent drawn to the parabola y2=24xy^{2}=24 xy2=24x at the point (α,β)(\alpha, \beta)(α,β) is perpendicular to the line 2x+2y=52 x+2 y=52x+2y=5. Then the normal to the hyperbola x2α2−y2β2=1\frac{x^{2}}{\alpha^{2}}-\frac{y^{2}}{\beta^{2}}=1α2x2−β2y2=1 at the point (α+4,β+4)(\alpha+4, \beta+4)(α+4,β+4) does NOT pass through the point :A(25, 10)B(20, 12)C(30, 8)D(15, 13)Check answerSkip