2xx−2>x+4\frac{2x}{x-2}>x+4x−22x>x+4
If x>2: 2x>(x−2)(x+4)x>2:\;\;2x>(x-2)(x+4)x>2:2x>(x−2)(x+4) or x2<8x^2<8x2<8 or 2<x<222<x<2\sqrt{2}2<x<22 .
If x<2: 2x<(x−2)(x+4)x<2:\;\;2x<(x-2)(x+4)x<2:2x<(x−2)(x+4) or x2>8x^2>8x2>8 or −∞<x<−22-\infty<x<-2\sqrt{2}−∞<x<−22
Answer: 2<x<22 or −∞<x<−222<x<2\sqrt{2}\;\;or\;\;-\infty<x<-2\sqrt{2}2<x<22or−∞<x<−22
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