Whakaoti i te 1^2+c^23

$$1 ^ { 2 } + c ^ { 23 }$$

Tauwehe

$$\left(c+1\right)\left(c^{22}-c^{21}+c^{20}-c^{19}+c^{18}-c^{17}+c^{16}-c^{15}+c^{14}-c^{13}+c^{12}-c^{11}+c^{10}-c^{9}+c^{8}-c^{7}+c^{6}-c^{5}+c^{4}-c^{3}+c^{2}-c+1\right)$$

Ngā Upane Otinga

Whakarea ka paheko i ngā kīanga tau ōrite.

$$c^{23}+1$$

Tā te Rational Root Theorem, ko ngā pūtake whakahau katoa o tētahi pūrau kei te āhua o \frac{p}{q}, ina wehea e p te kīanga pūmau 1, ā, ka wehea e q te whakarea arahanga 1. Ko tetahi pūtake pērā ko -1. Tauwehea te pūrau mā te whakawehe mā te c+1. Kāore te pūrau c^{22}-c^{21}+c^{20}-c^{19}+c^{18}-c^{17}+c^{16}-c^{15}+c^{14}-c^{13}+c^{12}-c^{11}+c^{10}-c^{9}+c^{8}-c^{7}+c^{6}-c^{5}+c^{4}-c^{3}+c^{2}-c+1 i whakatauwehea i te mea kāhore ōna pūtake whakahau.

$$\left(c+1\right)\left(c^{22}-c^{21}+c^{20}-c^{19}+c^{18}-c^{17}+c^{16}-c^{15}+c^{14}-c^{13}+c^{12}-c^{11}+c^{10}-c^{9}+c^{8}-c^{7}+c^{6}-c^{5}+c^{4}-c^{3}+c^{2}-c+1\right)$$

Aromātai

$$c^{23}+1$$

Ngā Upane Otinga

Tātaihia te 1 mā te pū o 2, kia riro ko 1.

$$1+c^{23}$$