How can I prove that an exponential function minus an fraction function is a quasi-convex function?

70 Views Asked by At

The function is given as follows:

$$f(n) = 3 \times \left ( \frac{1}{5} \right )^{6n} - \frac{5}{n + 1} + 4$$

where $n \geq 0$.

Can anyone give me a hint?