Solve (k^3t+2/k^2+3t)^10

$$( \frac { k ^ { 3 t + 2 } } { k ^ { 2 + 3 t } } ) ^ { 10 }$$

Evaluate

$$1$$

Solution Steps

To raise \frac{k^{3t+2}}{k^{2+3t}} to a power, raise both numerator and denominator to the power and then divide.

$$\frac{\left(k^{3t+2}\right)^{10}}{\left(k^{2+3t}\right)^{10}}$$

Divide \left(k^{3t+2}\right)^{10} by \left(k^{2+3t}\right)^{10} to get 1.

$$1$$

Factor

$$1$$