x2+x−2=(x−1)(x+2)
x5+x4+x3+(a+1)x2+(a+1)x+(a+1)x−1) x6+ax3 bx6−x5x5x5−x4x4+ax3x4−x3(a+1)x3(a+1)x3−(a+1)x2(a+1)x2(a+1)x2−(a+1)x(a+1)x+b(a+1)x−(a+1)b+(a+1)
x5−2x4+4x3+(a−8)x2−2(a−8)x+4(a−8)x+2) x6+ax3 bx6+2x5−2x5−2x5−4x44x4+ax34x4+8x3(a−8)x3(a−8)x3+2(a−8)x2−2(a−8)x2−2(a−8)x2−4(a−8)x4(a−8)x+b4(a−8)x+8(a−8)b−8(a−8)
b+a+1=0
b−8a+64=0
これから a=7 b=−8