Giả sử \(g=\pi^2=10\)
\(\omega=\sqrt{\dfrac{g}{l}}=\sqrt{\dfrac{\pi^2}{1}}=\pi\left(rad\right)\)
\(\left|v_{max}\right|=\alpha_0gl=5\cdot\pi^2\cdot1=5\pi^2\)
\(\alpha_0=\alpha^2+\dfrac{v^2}{gl}=5^2+\dfrac{\left(5\pi^2\right)^2}{\pi^2\cdot1}=25+25\cdot10=275\)
Phương trình dao động theo góc lệch: \(\alpha=275\cdot cos\left(\pi t\right)\)