4/t+5+1=15/t^2-25

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Solution for 4/t+5+1=15/t^2-25 equation:


D( t )

t^2 = 0

t = 0

t^2 = 0

t^2 = 0

1*t^2 = 0 // : 1

t^2 = 0

t = 0

t = 0

t = 0

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

4/t+1+5 = 15/(t^2)-25 // - 15/(t^2)-25

4/t-(15/(t^2))+1+5+25 = 0

4/t-15*t^-2+1+5+25 = 0

4*t^-1-15*t^-2+31 = 0

t_1 = t^-1

4*t_1^1-15*t_1^2+31 = 0

4*t_1-15*t_1^2+31 = 0

DELTA = 4^2-(-15*4*31)

DELTA = 1876

DELTA > 0

t_1 = (1876^(1/2)-4)/(-15*2) or t_1 = (-1876^(1/2)-4)/(-15*2)

t_1 = (2*469^(1/2)-4)/(-30) or t_1 = (-2*469^(1/2)-4)/(-30)

t_1 = (2*469^(1/2)-4)/(-30)

t^-1-((2*469^(1/2)-4)/(-30)) = 0

1*t^-1 = (2*469^(1/2)-4)/(-30) // : 1

t^-1 = (2*469^(1/2)-4)/(-30)

-1 < 0

1/(t^1) = (2*469^(1/2)-4)/(-30) // * t^1

1 = ((2*469^(1/2)-4)/(-30))*t^1 // : (2*469^(1/2)-4)/(-30)

-30*(2*469^(1/2)-4)^-1 = t^1

t = -30*(2*469^(1/2)-4)^-1

t_1 = (-2*469^(1/2)-4)/(-30)

t^-1-((-2*469^(1/2)-4)/(-30)) = 0

1*t^-1 = (-2*469^(1/2)-4)/(-30) // : 1

t^-1 = (-2*469^(1/2)-4)/(-30)

-1 < 0

1/(t^1) = (-2*469^(1/2)-4)/(-30) // * t^1

1 = ((-2*469^(1/2)-4)/(-30))*t^1 // : (-2*469^(1/2)-4)/(-30)

-30*(-2*469^(1/2)-4)^-1 = t^1

t = -30*(-2*469^(1/2)-4)^-1

t in { -30*(2*469^(1/2)-4)^-1, -30*(-2*469^(1/2)-4)^-1 }

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