Whakaoti i te (-m^2)^3div(-m^2)=

$$( - m ^ { 2 } ) ^ { 3 } \div ( - m ^ { 2 } ) =$$

Aromātai

$$m^{4}$$

Ngā Upane mō te Hua o ngā Pānga Taupū e Rua

Whakamahia ngā ture taupū hei whakarūnā i te kīanga.

$$\left(-m^{2}\right)^{3}\times \frac{1}{-m^{2}}$$

Hei hiki i te hua o ngā tau e rua, neke atu rānei ki tētahi pū, hīkina ia tau ki te pū ka tuhi ko tāna hua.

$$-\left(m^{2}\right)^{3}\left(-1\right)\times \frac{1}{m^{2}}$$

Whakamahia te Āhuatanga Kōaro o te Whakareanga.

$$-\left(-1\right)\left(m^{2}\right)^{3}\times \frac{1}{m^{2}}$$

Hei hiki pū ki tētahi pū anō, me whakarea ngā taupū.

$$-\left(-1\right)m^{2\times 3}m^{2\left(-1\right)}$$

Whakareatia 2 ki te 3.

$$-\left(-1\right)m^{6}m^{2\left(-1\right)}$$

Whakareatia 2 ki te -1.

$$-\left(-1\right)m^{6}m^{-2}$$

Hei whakarea pū o te pūtake ōrite, tāpiri ana taupū.

$$-\left(-1\right)m^{6-2}$$

Tāpirihia ngā taupū 6 me -2.

$$-\left(-1\right)m^{4}$$

Hei whakarea pū o te pūtake ōrite, tāpiri ana taupū.

$$m^{4}$$

Whakaroha

$$m^{4}$$

Ngā Upane mō te Hua o ngā Pānga Taupū e Rua

Whakamahia ngā ture taupū hei whakarūnā i te kīanga.

$$\left(-m^{2}\right)^{3}\times \frac{1}{-m^{2}}$$

Hei hiki i te hua o ngā tau e rua, neke atu rānei ki tētahi pū, hīkina ia tau ki te pū ka tuhi ko tāna hua.

$$-\left(m^{2}\right)^{3}\left(-1\right)\times \frac{1}{m^{2}}$$

Whakamahia te Āhuatanga Kōaro o te Whakareanga.

$$-\left(-1\right)\left(m^{2}\right)^{3}\times \frac{1}{m^{2}}$$

Hei hiki pū ki tētahi pū anō, me whakarea ngā taupū.

$$-\left(-1\right)m^{2\times 3}m^{2\left(-1\right)}$$

Whakareatia 2 ki te 3.

$$-\left(-1\right)m^{6}m^{2\left(-1\right)}$$

Whakareatia 2 ki te -1.

$$-\left(-1\right)m^{6}m^{-2}$$

Hei whakarea pū o te pūtake ōrite, tāpiri ana taupū.

$$-\left(-1\right)m^{6-2}$$

Tāpirihia ngā taupū 6 me -2.

$$-\left(-1\right)m^{4}$$

Hei whakarea pū o te pūtake ōrite, tāpiri ana taupū.

$$m^{4}$$