there's:
$$\int^{2\pi}_{0} \frac{dx}{\mathrm{sin}^4x+ \mathrm{cos}^4x}$$
I was always confused if it is possible to solve this integral not using Tangent half-angle substitution? Because it takes much time for calculus only, is there another way?
there's:
$$\int^{2\pi}_{0} \frac{dx}{\mathrm{sin}^4x+ \mathrm{cos}^4x}$$
I was always confused if it is possible to solve this integral not using Tangent half-angle substitution? Because it takes much time for calculus only, is there another way?