解
因数 a3−2a22a−4
解
−332(33a+34)(a−6336+i−3⋅43233+8⋅93232)(a−6336−i−3⋅43233+8⋅93232)
解答ステップ
a3−2a2⋅2a−4
2a2⋅2a=4a3
=a3−4a3−4
類似した元を足す:a3−4a3=−3a3=−3a3−4
共通項をくくり出す −1=−(3a3+4)
因数 3a3+4:(33)2(33a+34)a−2334+3939(34)32−832a−2334−3939(34)32−832
=−(33)2(33a+34)a−2334+3939(34)32−832a−2334−3939(34)32−832
改良=−332(33a+34)a−2334+3939(34)32−832a−2334−3939(34)32−832
2334+3939(34)32−832=2334+3i−3⋅43233+8⋅93232
=−332(33a+34)a−2334+3i8⋅93232−3⋅43233a−2334−3939(34)32−832
2334−3939(34)32−832=2334−3i−3⋅43233+8⋅93232
=−332(33a+34)a−2334+3i8⋅93232−3⋅43233a−2−3i8⋅93232−3⋅43233+334
2334+3i−432⋅333+8⋅93232=6336+i−3⋅43233+8⋅93232
=−332(33a+34)(a−6336+i8⋅93232−3⋅43233)a−2−3i8⋅93232−3⋅43233+334
2334−3i−432⋅333+8⋅93232=6336−i−3⋅43233+8⋅93232
=−332(33a+34)(a−6336+i8⋅93232−3⋅43233)(a−6336−i8⋅93232−3⋅43233)