(18x^2)/(x^4+81)-1

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Solution for (18x^2)/(x^4+81)-1 equation:


D( x )

x^4+81 = 0

x^4+81 = 0

x^4+81 = 0

1*x^4 = -81 // : 1

x^4 = -81

x in (-oo:+oo)

(18*x^2)/(x^4+81)-1 = 0

(18*x^2)/(x^4+81)+(-1*(x^4+81))/(x^4+81) = 0

18*x^2-1*(x^4+81) = 0

18*x^2-x^4-81 = 0

18*x^2-x^4-81 = 0

18*x^2-x^4-81 = 0

{ 1, -1, 3, -3, 9, -9, 27, -27, 81, -81 }

1

x = 1

18*x^2-x^4-81 = -64

1

-1

x = -1

18*x^2-x^4-81 = -64

-1

3

x = 3

18*x^2-x^4-81 = 0

3

x-3

9*x-x^3-3*x^2+27

18*x^2-x^4-81

x-3

x^4-3*x^3

18*x^2-3*x^3-81

3*x^3-9*x^2

9*x^2-81

27*x-9*x^2

27*x-81

81-27*x

0

9*x-x^3-3*x^2+27 = 0

{ 1, -1, 3, -3, 9, -9, 27, -27 }

1

x = 1

9*x-x^3-3*x^2+27 = 32

1

-1

x = -1

9*x-x^3-3*x^2+27 = 16

-1

3

x = 3

9*x-x^3-3*x^2+27 = 0

3

x-3

-x^2-6*x-9

9*x-x^3-3*x^2+27

x-3

x^3-3*x^2

9*x-6*x^2+27

6*x^2-18*x

27-9*x

9*x-27

0

-x^2-6*x-9 = 0

DELTA = (-6)^2-(-9*(-1)*4)

DELTA = 0

x = 6/(-1*2)

x = -3 or x = -3

x in { -3, -3, 3, 3}

(x+3)^2*(x-3)^2 = 0

((x+3)^2*(x-3)^2)/(x^4+81) = 0

((x+3)^2*(x-3)^2)/(x^4+81) = 0 // * x^4+81

(x+3)^2*(x-3)^2 = 0

( x+3 )

x+3 = 0 // - 3

x = -3

( x-3 )

x-3 = 0 // + 3

x = 3

x in { -3, -3, 3, 3 }

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