Whakaoti i te S_{2}=frac{A_{n}}{min(A_{0})}

$$S _ { 2 } = \frac { A _ { n } } { \min ( A _ { 0 } ) }$$

Whakaoti mō A_n

$$A_{n}=A_{0}S_{2}$$

$$A_{0}\neq 0$$

Ngā Upane mō te Whakaoti Whārite Rārangi

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

$$\frac{A_{n}}{min(A_{0})}=S_{2}$$

He hanga arowhānui tō te whārite.

$$\frac{1}{A_{0}}A_{n}=S_{2}$$

Whakawehea ngā taha e rua ki te A_{0}^{-1}.

$$\frac{\frac{1}{A_{0}}A_{n}A_{0}}{1}=\frac{S_{2}A_{0}}{1}$$

Mā te whakawehe ki te A_{0}^{-1} ka wetekia te whakareanga ki te A_{0}^{-1}.

$$A_{n}=\frac{S_{2}A_{0}}{1}$$

Whakawehe S_{2} ki te A_{0}^{-1}.

$$A_{n}=A_{0}S_{2}$$

Whakaoti mō A_0

$$\left\{\begin{matrix}A_{0}=\frac{A_{n}}{S_{2}}\text{, }&A_{n}\neq 0\text{ and }S_{2}\neq 0\\A_{0}\neq 0\text{, }&S_{2}=0\text{ and }A_{n}=0\end{matrix}\right.$$