-(1/(2x-4))6

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Solution for -(1/(2x-4))6 equation:


D( x )

2*x-4 = 0

2*x-4 = 0

2*x-4 = 0

2*x-4 = 0 // + 4

2*x = 4 // : 2

x = 4/2

x = 2

x in (-oo:2) U (2:+oo)

-(1/(2*x-4)) > 6 // - 6

-(1/(2*x-4))-6 > 0

-(2*x-4)^-1-6 > 0

-1/(2*x-4)-6 > 0

(-6*(2*x-4))/(2*x-4)-1/(2*x-4) > 0

-6*(2*x-4)-1 > 0

23-12*x > 0

(23-12*x)/(2*x-4) > 0

(23-12*x)/(2*x-4) > 0 // * (2*x-4)^2

(23-12*x)*(2*x-4) > 0

( 2*x-4 )

2*x-4 > 0 // + 4

2*x > 4 // : 2

x > 4/2

x > 2

( 23-12*x )

23-12*x > 0 // - 23

-12*x > -23 // : -12

x < -23/(-12)

x < 23/12

(-oo:23/12) (23/12:2) (2:+oo) 2*x-4 - - + 23-12*x + - -

x in (23/12:2)

(23/12:2)

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