(25x^3-11x+2)/(5x-4)

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Solution for (25x^3-11x+2)/(5x-4) equation:


D( x )

5*x-4 = 0

5*x-4 = 0

5*x-4 = 0

5*x-4 = 0 // + 4

5*x = 4 // : 5

x = 4/5

x in (-oo:4/5) U (4/5:+oo)

(25*x^3-(11*x)+2)/(5*x-4) = 0

(25*x^3-11*x+2)/(5*x-4) = 0

25*x^3-11*x+2 = 0

25*x^3-11*x+2 = 0

{ 1, -1, 2, -2 }

1

x = 1

25*x^3-11*x+2 = 16

1

-1

x = -1

25*x^3-11*x+2 = -12

-1

2

x = 2

25*x^3-11*x+2 = 180

2

-2

x = -2

25*x^3-11*x+2 = -176

-2

{ 1/5, -1/5, 1/25, -1/25, -1/5, 1/5, -1/25, 1/25, 2/5, -2/5, 2/25, -2/25, -2/5, 2/5, -2/25, 2/25 }

1/5

x

1/5

25*x^3-11*x+2 = 0

1/5

x-1/5

25*x^2+5*x-10

25*x^3-11*x+2

x-1/5

5*x^2-25*x^3

5*x^2-11*x+2

x-5*x^2

2-10*x

10*x-2

0

25*x^2+5*x-10 = 0

DELTA = 5^2-(-10*4*25)

DELTA = 1025

DELTA > 0

x = (1025^(1/2)-5)/(2*25) or x = (-1025^(1/2)-5)/(2*25)

x = (5*41^(1/2)-5)/50 or x = (-5*41^(1/2)-5)/50

x in { (-5*41^(1/2)-5)/50, (5*41^(1/2)-5)/50, 1/5}

(x-((-5*41^(1/2)-5)/50))*(x-((5*41^(1/2)-5)/50))*(x-1/5) = 0

((x-((-5*41^(1/2)-5)/50))*(x-((5*41^(1/2)-5)/50))*(x-1/5))/(5*x-4) = 0

( x-((-5*41^(1/2)-5)/50) )

x-((-5*41^(1/2)-5)/50) = 0 // + (-5*41^(1/2)-5)/50

x = (-5*41^(1/2)-5)/50

( x-((5*41^(1/2)-5)/50) )

x-((5*41^(1/2)-5)/50) = 0 // + (5*41^(1/2)-5)/50

x = (5*41^(1/2)-5)/50

( x-1/5 )

x-1/5 = 0 // + 1/5

x = 1/5

x in { (-5*41^(1/2)-5)/50, (5*41^(1/2)-5)/50, 1/5 }

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