(9x)/(2x-1)x

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Solution for (9x)/(2x-1)x equation:


D( x )

2*x-1 = 0

2*x-1 = 0

2*x-1 = 0

2*x-1 = 0 // + 1

2*x = 1 // : 2

x = 1/2

x in (-oo:1/2) U (1/2:+oo)

(9*x)/(2*x-1) < x // - x

(9*x)/(2*x-1)-x < 0

(9*x)/(2*x-1)+(-x*(2*x-1))/(2*x-1) < 0

9*x-x*(2*x-1) < 0

10*x-2*x^2 < 0

10*x-2*x^2 = 0

2*x*(5-x) = 0

5-x = 0 // - 5

-x = -5 // * -1

x = 5

2*x*(x-5) = 0

(2*x*(x-5))/(2*x-1) < 0

(2*x*(x-5))/(2*x-1) < 0 // * (2*x-1)^2

2*x*(x-5)*(2*x-1) < 0

( 2*x-1 )

2*x-1 < 0 // + 1

2*x < 1 // : 2

x < 1/2

( 2*x )

2*x+0 < 0 // - 0

2*x < 0 // : 2

x < 0/2

x < 0

( x-5 )

x-5 < 0 // + 5

x < 5

(-oo:0) (0:1/2) (1/2:5) (5:+oo) 2*x-1 - - + + 2*x - + + + x-5 - - - +

x in (-oo:0) U (1/2:5)

(-oo:0) U (1/2:5)

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