Whakaoti i te frac{2^{-6}m^{13}n^7}{5^-2m^7n^13}

$$\frac { 2 ^ { - 6 } m ^ { 13 } n ^ { 7 } } { 5 ^ { - 2 } m ^ { 7 } n ^ { 13 } }$$

Aromātai

$$\frac{25\times \left(\frac{m}{n}\right)^{6}}{64}$$

Ngā Upane e Whakamahi ana i te Āhuatanga o te Otinga o ngā Pū

Whakamahia ngā ture taupū hei whakarūnā i te kīanga.

$$\frac{2^{-6}m^{13}n^{7}}{5^{-2}m^{7}n^{13}}$$

Hei whakawehe i ngā pū o te pūtake kotahi, tangohia te taupū o te tauraro mai i te taupū o te taurunga.

$$\frac{2^{-6}}{5^{-2}}m^{13-7}n^{7-13}$$

Tango 7 mai i 13.

$$\frac{2^{-6}}{5^{-2}}m^{6}n^{7-13}$$

Tango 13 mai i 7.

$$\frac{2^{-6}}{5^{-2}}m^{6}n^{-6}$$

Whakawehe \frac{1}{64} ki te \frac{1}{25} mā te whakarea \frac{1}{64} ki te tau huripoki o \frac{1}{25}.

$$\frac{25}{64}m^{6}\times \frac{1}{n^{6}}$$

Kimi Pārōnaki e ai ki n

$$-\frac{75m^{6}}{32n^{7}}$$