Suppose that a country's population is 64 million and its population growth rate is 3.7% per year. If the population growth follows a logistic growth model with r=.053, what is the country;s carrying capacity?

How do I solve this problem... or at least start it

To solve this problem, we need to use the logistic growth model equation, which is as follows:

P(t) = K / (1 + ( (K - P0) / P0 ) * e^(-r*t) )

Where:
P(t) is the population at time t
K is the carrying capacity
P0 is the initial population
r is the growth rate
t is the time in years

In this case, we are given the following information:
P0 = 64 million (initial population)
r = 0.053 (growth rate)

To find the carrying capacity (K), we need to know the population at a specific time (P(t)). However, the problem does not provide a specific time. Thus, we need additional information to find the carrying capacity.

Do you have any additional information such as the population at a specific time?