Розв'язування тригонометричних рівнянь методом розкладання на множники (2)

$\left(-1\right)^{n}\frac{\pi}{3}+\pi n,n\in Z$

$\left(-1\right)^{n}\frac{\pi}{6}+\pi n,n\in Z$

$$$ \left(-1\right)^{n}\frac{\pi}{3}+\pi n,n\in Z $$$, $$$ \frac{\pi}{2}+\pi n,n\in Z $$$

$\pi n,n\in Z$, $\left(-1\right)^{n}\frac{\pi}{6}+\pi n,n\in Z$

$\frac{\pi n}{7},n\in Z$, $\frac{\pi}{6}+\frac{\pi n}{3},n\in Z$

$\frac{\pi n}{3},n\in Z$, $\frac{\pi}{14}+\frac{\pi n}{7},n\in Z$

$\frac{\pi n}{7},n\in Z$, $\frac{\pi n}{3},n\in Z$

$\frac{\pi}{14}+\frac{\pi n}{7},n\in Z$, $\frac{\pi}{6}+\frac{\pi n}{3},n\in Z$

$\frac{\pi}{2}+\pi n,n\in Z$, $\left(-1\right)^{n}\arcsin2+\pi n,n\in Z$

$$$ \pi n,n\in Z $$$, $$$ \left(-1\right)^{n}\arcsin2+\pi n,n\in Z $$$

$$$ \frac{\pi}{2}+\pi n,n\in Z $$$

$\pi n,n\in Z$

$\frac{\pi}{18}+\frac{\pi n}{9},n\in Z$, $\left(-1\right)^{n+1}\frac{\pi}{36}+\frac{\pi n}{6},n\in Z$

$\frac{\pi}{18}+\frac{\pi n}{9},n\in Z$, $\left(-1\right)^{n}\frac{\pi}{36}+\frac{\pi n}{6},n\in Z$

$\frac{\pi n}{9},n\in Z$, $\left(-1\right)^{n+1}\frac{\pi}{36}+\frac{\pi n}{6},n\in Z$

$\frac{\pi n}{9},n\in Z$, $\left(-1\right)^{n}\frac{\pi}{36}+\frac{\pi n}{6},n\in Z$

Один

Два

Три

Чотири

$\frac{3\pi}{8}$

$\frac{\pi}{2}$

$\frac{5\pi}{8}$

$\frac{3\pi}{4}$