What is the answer to 9=\sqrt[3]{(8t+600)^2} ?

The answer to 9=\sqrt[3]{(8t+600)^2} is t=-573/8 ,t=-627/8

Solve for t: 9=\sqrt[3]{(8t+600)^2}

The solution is t=-573/8 ,t=-627/8

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9 = 3 (8 t + 600)^{2}

t = - \frac{573}{8}, t = - \frac{627}{8}

Decimal

t = - 71.625, t = - 78.375

Solution steps

9 = 3 (8 t + 600)^{2}

Take both sides of the equation to the power of

3 : 729 = 64 t^{2} + 9600 t + 360000

729 = 64 t^{2} + 9600 t + 360000

Solve

729 = 64 t^{2} + 9600 t + 360000 : t = - \frac{573}{8}, t = - \frac{627}{8}

t = - \frac{573}{8}, t = - \frac{627}{8}

Verify Solutions:

t = - \frac{573}{8}

True

, t = - \frac{627}{8}

True

The solutions are

t = - \frac{573}{8}, t = - \frac{627}{8}

5 x - 4 - 2 = x

1 - x - 1 = x

2 x^{\frac{16}{5}} - 16 x^{\frac{13}{5}} = 0

5 4 x + 3 + 5 = 4

x + 3 x = 12

What is the answer to 9=\sqrt[3]{(8t+600)^2} ?
The answer to 9=\sqrt[3]{(8t+600)^2} is t=-573/8 ,t=-627/8
Solve for t: 9=\sqrt[3]{(8t+600)^2}
The solution is t=-573/8 ,t=-627/8