Whakaoti i te {l}{1sqrt{169}+sqrt{121}}{sqrt[3]{125}+sqrt{144}}

$$\left. \begin{array} { l } { 1 \sqrt { 169 } + \sqrt { 121 } } \\ { \sqrt[ 3 ] { 125 } + \sqrt { 144 } } \end{array} \right.$$

Kōmaka

$$17,24$$

Ngā Upane Otinga

Tātaitia te pūtakerua o 169 kia tae ki 13.

$$sort(1\times 13+\sqrt{121},\sqrt[3]{125}+\sqrt{144})$$

Whakareatia te 1 ki te 13, ka 13.

$$sort(13+\sqrt{121},\sqrt[3]{125}+\sqrt{144})$$

Tātaitia te pūtakerua o 121 kia tae ki 11.

$$sort(13+11,\sqrt[3]{125}+\sqrt{144})$$

Tāpirihia te 13 ki te 11, ka 24.

$$sort(24,\sqrt[3]{125}+\sqrt{144})$$

Tātaitia te \sqrt[3]{125} kia tae ki 5.

$$sort(24,5+\sqrt{144})$$

Tātaitia te pūtakerua o 144 kia tae ki 12.

$$sort(24,5+12)$$

Tāpirihia te 5 ki te 12, ka 17.

$$sort(24,17)$$

Hei kōmaka i te rārangi, me tīmata mai i tētahi huānga 24 kotahi.

$$24$$

Me kōkuhu te 17 ki te tauwāhi tika i te rārangi hōu.

$$17,24$$

Aromātai

$$24,\ 17$$