\(\frac{1-\cos^2 t}{1-\sin^2 t}+\tg t\cdot\ctg t\) \(\frac{\sin^2 t+\cos^2 t}{tg^2 t\cdot\cos^2 t}-\frac{\cos^2 t}{1-\cos^2 t}-1\) \(\frac{\cos^2 t}{1-\sin t}-\sin^2 t-\cos^2 t\) \(\frac{\sin^2 t}{1+\cos t}+\sin t\cdot\ctg t\) \(\frac{1}{\cos^2 t}\) \(0\) \(\sin t\) \(1\)

Задание

Установите соответствие.

Объекты 1
- \(\frac{1-\cos^2 t}{1-\sin^2 t}+\tg t\cdot\ctg t\)
- \(\frac{\sin^2 t+\cos^2 t}{tg^2 t\cdot\cos^2 t}-\frac{\cos^2 t}{1-\cos^2 t}-1\)
- \(\frac{\cos^2 t}{1-\sin t}-\sin^2 t-\cos^2 t\)
- \(\frac{\sin^2 t}{1+\cos t}+\sin t\cdot\ctg t\)
Объекты 2
- \(\frac{1}{\cos^2 t}\)
- \(0\)
- \(\sin t\)
- \(1\)