What is the answer to 2t+(16)/(t^2)=0 ?

The answer to 2t+(16)/(t^2)=0 is t=-2,t=1-sqrt(3)i,t=1+sqrt(3)i

Solve for t: 2t+(16)/(t^2)=0

The solution is t=-2,t=1-sqrt(3)i,t=1+sqrt(3)i

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2 t + \frac{16}{t ^{2}} = 0

t = - 2, t = 1 - 3 i, t = 1 + 3 i

Solution steps

2 t + \frac{16}{t ^{2}} = 0

Multiply both sides by

t^{2}

2 t^{3} + 16 = 0

Solve

2 t^{3} + 16 = 0 : t = - 2, t = 1 - 3 i, t = 1 + 3 i

t = - 2, t = 1 - 3 i, t = 1 + 3 i

Verify Solutions

Find undefined (singularity) points:

t = 0

Combine undefined points with solutions:

t = - 2, t = 1 - 3 i, t = 1 + 3 i

2 = \frac{x + 12}{x - 3}

16 = \frac{18000}{18000 - h}

\frac{- 1.54}{z} = - 2.11

\frac{100}{x} = \frac{30}{27.5}

15 x - \frac{4}{x} = 4

What is the answer to 2t+(16)/(t^2)=0 ?
The answer to 2t+(16)/(t^2)=0 is t=-2,t=1-sqrt(3)i,t=1+sqrt(3)i
Solve for t: 2t+(16)/(t^2)=0
The solution is t=-2,t=1-sqrt(3)i,t=1+sqrt(3)i