What is the answer to 3t+((4t-2)/(3t^3))=7 ?

The answer to 3t+((4t-2)/(3t^3))=7 is t\approx-0.54434…,t\approx 2.26586…

Solve for t: 3t+((4t-2)/(3t^3))=7

The solution is t\approx-0.54434…,t\approx 2.26586…

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3 t + (\frac{4 t - 2}{3 t ^{3}}) = 7

t \approx - 0.54434 \dots, t \approx 2.26586 \dots

Solution steps

3 t + (\frac{4 t - 2}{3 t ^{3}}) = 7

Simplify

(\frac{4 t - 2}{3 t ^{3}}) : \frac{4 t - 2}{3 t ^{3}}

3 t + \frac{4 t - 2}{3 t ^{3}} = 7

Multiply both sides by

3 t^{3}

9 t^{4} + 4 t - 2 = 21 t^{3}

Solve

9 t^{4} + 4 t - 2 = 21 t^{3} : t \approx - 0.54434 \dots, t \approx 2.26586 \dots

t \approx - 0.54434 \dots, t \approx 2.26586 \dots

Verify Solutions

Find undefined (singularity) points:

t = 0

Combine undefined points with solutions:

t \approx - 0.54434 \dots, t \approx 2.26586 \dots

\frac{x}{x + 1} - \frac{1}{x ^{2} + x} = - 3

c, c = \frac{0.05 q ^{2} + 5 q + 500}{q}

\frac{2 x}{x ^{2} + 7} = 0

10 = \frac{1 + 7 x}{7 + x}

\frac{2}{3 x} + \frac{1}{6 x} = \frac{1}{4}

What is the answer to 3t+((4t-2)/(3t^3))=7 ?
The answer to 3t+((4t-2)/(3t^3))=7 is t\approx-0.54434…,t\approx 2.26586…
Solve for t: 3t+((4t-2)/(3t^3))=7
The solution is t\approx-0.54434…,t\approx 2.26586…