a) Ta có:
x3−14x=0⇒x(x2−14)=0⇒x(x2−(12)2)=0⇒x(x−12)(x+12)=0⇒⎡⎢ ⎢⎣x=0(x−12)=0⇒x=12(x+12)=0⇒x=−12x3−14x=0⇒x(x2−14)=0⇒x(x2−(12)2)=0⇒x(x−12)(x+12)=0⇒[x=0(x−12)=0⇒x=12(x+12)=0⇒x=−12
Vậy x=0,x=12,x=−12x=0,x=12,x=−12
c) Ta có:
x2(x−3)+12−4x=0⇒x2(x−3)−4(x−3)=0⇒(x−3)(x2−4)=0⇒(x−3)(x−2)(x+2)=0⇒⎡⎢⎣x=3x=2x=−2x2(x−3)+12−4x=0⇒x2(x−3)−4(x−3)=0⇒(x−3)(x2−4)=0⇒(x−3)(x−2)(x+2)=0⇒[x=3x=2x=−2
Vậy x=3,x=2,x=−2