Формулаҳои мувофиқоварӣ · 2/2. Ҷадвал ва қоидаи мувофиқоварӣ - Алгебра — синфи 9

Формулаҳои мувофиқоварӣ · 2/2. Ҷадвал ва қоидаи мувофиқоварӣ - Алгебра — синфи 9

Аргумент	$\sin$	$\cos$
$-\alpha$	$-\sin\alpha$	$\cos\alpha$
$90^\circ + \alpha$	$\cos\alpha$	$-\sin\alpha$
$90^\circ - \alpha$	$\cos\alpha$	$\sin\alpha$
$270^\circ = \dfrac{3\pi}{2},$	$-\sin\alpha$	$-\cos\alpha$
$180^\circ - \alpha$	$\sin$	$-\cos\alpha$
$270^\circ + \alpha$	$-\cos\alpha$	$\sin\alpha$
$270^\circ - \alpha$	$-\cos\alpha$	$-\sin\alpha$
$\cos\alpha$	$\sin\alpha$	$\cos\alpha$
$-\sin\alpha$	$-\sin\alpha$	$\cos\alpha$

Аргумент	$\tg$	$-\cos\alpha$
$-\alpha$	$-\tg\alpha$	$-\ctg\alpha$
$90^\circ + \alpha$	$-\ctg\alpha$	$-\tg\alpha$
$90^\circ - \alpha$	$\ctg\alpha$	$\tg\alpha$
$180^\circ + \alpha$	$\tg\alpha$	$\ctg\alpha$
$180^\circ - \alpha$	$-\tg\alpha$	$-\ctg\alpha$
$270^\circ + \alpha$	$-\ctg\alpha$	$-\tg\alpha$
$270^\circ - \alpha$	$\ctg\alpha$	$\tg\alpha$
$360^\circ + \alpha$	$\tg\alpha$	$\ctg\alpha$
$360^\circ - \alpha$	$-\tg\alpha$	$-\ctg\alpha$