原方程:mnc(x^2-2x-3)(x^2-2x-3)=0 条件:mnc ≠ 0
mnc[(x-1)^2-4]^2=0
这是4次方程有4个实根、且为双重根!
(x-1)^2=4 x-1 = ±2 x = 1 ± 2
即:
x1 = x3 = 3
x2 = x4 = -1
原方程:mnc(x^2-2x-3)(x^2-2x-3)=0 条件:mnc ≠ 0
mnc[(x-1)^2-4]^2=0
这是4次方程有4个实根、且为双重根!
(x-1)^2=4 x-1 = ±2 x = 1 ± 2
即:
x1 = x3 = 3
x2 = x4 = -1