Whakaoti i te cosA/1+sinA+1+sinA/cosA=2operatorname{sic}A

$$\frac { \cos A } { 1 + \sin A } + \frac { 1 + \sin A } { \cos A } = 2 \operatorname { sic } A$$

Whakaoti mō c

$$c=\frac{-i}{As\cos(A)}$$

$$s\neq 0\text{ and }\nexists n_{1}\in \mathrm{Z}\text{ : }A=\pi n_{1}+\frac{\pi }{2}\text{ and }A\neq 0$$

Ngā Upane mō te Whakaoti Whārite Rārangi

Whakareatia te 2 ki te i, ka 2i.

$$\frac{\cos(A)}{1+\sin(A)}+\frac{1+\sin(A)}{\cos(A)}=2iscA$$

Whakawhitihia ngā taha kia puta ki te taha mauī ngā kīanga tau taurangi katoa.

$$2iscA=\frac{\cos(A)}{1+\sin(A)}+\frac{1+\sin(A)}{\cos(A)}$$

He hanga arowhānui tō te whārite.

$$2iAsc=\frac{\cos(A)}{\sin(A)+1}+\frac{\sin(A)+1}{\cos(A)}$$

Whakawehea ngā taha e rua ki te 2isA.

$$\frac{2iAsc}{2iAs}=\frac{2}{\cos(A)\times \left(2i\right)As}$$

Mā te whakawehe ki te 2isA ka wetekia te whakareanga ki te 2isA.

$$c=\frac{2}{\cos(A)\times \left(2i\right)As}$$

Whakawehe \frac{2}{\cos(A)} ki te 2isA.

$$c=\frac{-i}{As\cos(A)}$$