Home
Class 11
MATHS
Show that the normal to the curve 5x^5 -...

Show that the normal to the curve `5x^5 - 10x^3 + x + 2y + 6 = 0` at `P(0, -3)` meets the curve again at two points. Find the equations of the tangents to the curve at these points.

Promotional Banner

Similar Questions

Explore conceptually related problems

The normal to the curve 5x^(5)-10x^(3)+x+2y+6 =0 at P(0, -3) meets the curve again at the point

The normal to the curve 5x^(5)-10x^(3)+x+2y+6 =0 at P(0, -3) meets the curve again at the point

Show that the normal to the curve 5x^(5)-10x^(3)+x+2y+6=0 at P(0,-3) intersects the curve again in two points. Also find these points.

The normal to the curve 5x^5-10x^(3)+x+2y+6=0 at the point P(0,-3) meets the curve again at n number of distinct points (other than P then n=

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