Geometric sequence

log_2(x) = 58.

We can rewrite the geometric series as: $2^3, 2^4, 2^5, 2^6, ...$, where the power is the nth term + 2.

This means that x = $x = 2^ {53+2} = 2^{55}$

Thus, we have $\log_2(2^{55})$. 

This is the same as: $2^y = 2^{55}$, where y is our final answer. Can you take it from here?

Yes thank you!