Решить систему уравнений \(\begin{cases}2\cdot16^{\sin{x}}-3\cdot4^{\sin{x}}-2=0\\2\cos{x}-\sqrt{4y^2+y}=0\end{cases}\) \(\left(\frac{\pi}{6}+2{\pi}{n}; -1\right); n\in{Z}\) \(\left(\frac{\pi}{6}+2{\pi}{n}; \frac{3}{4}\right); n\in{Z}\) \(\left(\frac{5\pi}{6}+2{\pi}{n}; -1\right); n\in{Z}\) \(\left(\frac{5\pi}{6}+2{\pi}{n}; \frac{3}{4}\right); n\in{Z}\) \(\left(\frac{\pi}{6}+2{\pi}{n}; 1\right); n\in{Z}\) \(\left(\frac{\pi}{3}+2{\pi}{n}; -1\right); n\in{Z}\) \(\left(-\frac{\pi}{3}+2{\pi}{n}; -1\right); n\in{Z}\) \(\left(\frac{\pi}{6}+2{\pi}{n}; -0,75\right); n\in{Z}\) \(\left(\frac{\pi}{6}+2{\pi}{n}; -2\right); n\in{Z}\) \(\left(\frac{\pi}{6}+2{\pi}{n}; 1,5\right); n\in{Z}\) \(\left(\frac{5\pi}{6}+2{\pi}{n}; -2\right); n\in{Z}\) \(\left(\frac{5\pi}{6}+2{\pi}{n}; \frac{3}{2}\right); n\in{Z}\)

Задание

Решить систему уравнений \(\begin{cases}2\cdot16^{\sin{x}}-3\cdot4^{\sin{x}}-2=0\\2\cos{x}-\sqrt{4y^2+y}=0\end{cases}\)

\(\left(\frac{\pi}{6}+2{\pi}{n}; -1\right); n\in{Z}\)
\(\left(\frac{\pi}{6}+2{\pi}{n}; \frac{3}{4}\right); n\in{Z}\)
\(\left(\frac{5\pi}{6}+2{\pi}{n}; -1\right); n\in{Z}\)
\(\left(\frac{5\pi}{6}+2{\pi}{n}; \frac{3}{4}\right); n\in{Z}\)
\(\left(\frac{\pi}{6}+2{\pi}{n}; 1\right); n\in{Z}\)
\(\left(\frac{\pi}{3}+2{\pi}{n}; -1\right); n\in{Z}\)
\(\left(-\frac{\pi}{3}+2{\pi}{n}; -1\right); n\in{Z}\)
\(\left(\frac{\pi}{6}+2{\pi}{n}; -0,75\right); n\in{Z}\)
\(\left(\frac{\pi}{6}+2{\pi}{n}; -2\right); n\in{Z}\)
\(\left(\frac{\pi}{6}+2{\pi}{n}; 1,5\right); n\in{Z}\)
\(\left(\frac{5\pi}{6}+2{\pi}{n}; -2\right); n\in{Z}\)
\(\left(\frac{5\pi}{6}+2{\pi}{n}; \frac{3}{2}\right); n\in{Z}\)