\(\cos^2\gamma=1-\sin^2\gamma=(1-\sin\gamma)(1+\sin\gamma)\).
Сондықтан:
\[\frac{\cos^2\gamma}{1-\sin\gamma}-\sin\gamma=\frac{(1-\sin\gamma)(1+\sin\gamma)}{1-\sin\gamma}-\sin\gamma=1+\sin\gamma-\frac{}{}\sin\gamma=1.\]
Мұнда \(1-\sin\gamma
e0\).
Жауабы: \(1\).