How can the following recurrence equation be solved by one of three main ways:

$$T(n)=T(n^(\frac{2}{3}))+17$$

I have tried solving it by the iteration way. However it does not work for me since I can't find the equation with $i$, i.e the generic equation.

How can the following recurrence equation be solved by one of three main ways:

$$T(n)=T(n^{2/3})+17$$

I have tried solving it by the iteration way. However it does not work for me since I can't find the equation with $i$, i.e the generic equation.

How can the following recurrence equation be solved by one of three main ways:

$$T(n)=T\left(\frac{n^2}{3}\right)+17$$

I have tried solving it by the iteration way. However it does not work for me since I can't find the equation with $i$, i.e the generic equation.

How can the following recurrence equation be solved by one of three main ways:

$$T(n)=T(n^(\frac{2}{3}))+17$$

I have tried solving it by the iteration way. However it does not work for me since I can't find the equation with $i$, i.e the generic equation.

How can be the following recurrence equation solved by one of three mainly ways:

$$T(n)=T\left(\frac{n^2}{3}\right)+17$$

I was tried solve it by iteration way, however it was not work for me since I can't find the equation with i, i.e the generic equation.

How can the following recurrence equation be solved by one of three main ways:

$$T(n)=T\left(\frac{n^2}{3}\right)+17$$

I have tried solving it by the iteration way. However it does not work for me since I can't find the equation with $i$, i.e the generic equation.