t^2-16/t^2-8t+16

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Solution for t^2-16/t^2-8t+16 equation:


D( t )

t^2 = 0

t^2 = 0

t^2 = 0

1*t^2 = 0 // : 1

t^2 = 0

t = 0

t in (-oo:0) U (0:+oo)

t^2-(8*t)-(16/(t^2))+16 = 0

t^2-8*t-16*t^-2+16 = 0

1*t^2-8*t^1-16*t^-2+16*t^0 = 0

(1*t^4-8*t^3+16*t^2-16*t^0)/(t^2) = 0 // * t^4

t^2*(1*t^4-8*t^3+16*t^2-16*t^0) = 0

t^2

t^4-8*t^3+16*t^2-16 = 0

{ 1, -1, 2, -2, 4, -4, 8, -8, 16, -16 }

1

t = 1

t^4-8*t^3+16*t^2-16 = -7

1

-1

t = -1

t^4-8*t^3+16*t^2-16 = 9

-1

2

t = 2

t^4-8*t^3+16*t^2-16 = 0

2

t-2

t^3-6*t^2+4*t+8

t^4-8*t^3+16*t^2-16

t-2

2*t^3-t^4

16*t^2-6*t^3-16

6*t^3-12*t^2

4*t^2-16

8*t-4*t^2

8*t-16

16-8*t

0

t^3-6*t^2+4*t+8 = 0

{ 1, -1, 2, -2, 4, -4, 8, -8 }

1

t = 1

t^3-6*t^2+4*t+8 = 7

1

-1

t = -1

t^3-6*t^2+4*t+8 = -3

-1

2

t = 2

t^3-6*t^2+4*t+8 = 0

2

t-2

t^2-4*t-4

t^3-6*t^2+4*t+8

t-2

2*t^2-t^3

4*t-4*t^2+8

4*t^2-8*t

8-4*t

4*t-8

0

t^2-4*t-4 = 0

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

DELTA = 32

DELTA > 0

t = (32^(1/2)+4)/(1*2) or t = (4-32^(1/2))/(1*2)

t = (4*2^(1/2)+4)/2 or t = (4-4*2^(1/2))/2

t in { (4-4*2^(1/2))/2, (4*2^(1/2)+4)/2, 2, 2}

t in { (4-4*2^(1/2))/2, (4*2^(1/2)+4)/2, 2, 2 }

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