Surface area of a parametric curve rotated about the y-axis

The curve defined by the parametric equations $x = 8t$ and $y = t^2 - 8\log_e(t)$, where $t \in [1, 3]$, is rotated about the $y$-axis to form a surface of revolution.

Find the area of the surface of revolution formed.

Give your answer in the form $\frac{a\pi}{b}$ where $a, b \in Z^+$.