The equation of normal to the curve `(x/a)^n+(y/b)^n=2(n in N)` at the point with abscissa equal to 'a can be

The equation of tangent to the curve (x/a)^n + (y/b)^n = 2at the point (a,b) is

The equation of normal to the curve y=x^(3)-x^(2)-1 at the point whose abscissa is -2, is

The equation of the tangent to the curve (x/a)^(n) + (y/b)^(n) = 2 at (a, b) is

Find the equation of the tangent and the normal to the curve (x/a)^n+(y/b)^n = 2 at the point (a,b)

Show that the equation of the tangent to the curve (x/a)^(n)+(y/b)^(n)=2(a ne 0, b ne 0) at the point (a,b) is x/a+y/b=2

The equation of the tangent to (x/a)^n + (y/b)^n = 2 at (a,b)

The equation of the tangent to the curve x^(n) + y^(n) = 2a^(n) at (a, a) is

For all values of n, the equation of the tangent to the curve ((x)/(a))^(n)+((y)/(b))^(n)=2 at the point (a,b) is (x)/(a)+(y)/(b)=k , find k.

Find the equations of the tangent and the normal to the curve y = x^2 + 4x + 1 at the point whose abscissa is 3.