How many IP-addresses my provider can provide me in total?

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By tests (disconnect / reconnect over and over) I have realized the size of the dynamic addresses of my provider.

Format:

$AAA.BB.X.YYY$

Now $AAA.BB$ are always the same. Only $X.YYY$ change where

$X$ can be $0, 1, 2$ or $3$ and

$YYY$ can be $0, 1,2,...235$

Now my question, how can I calculate the total number of possibilities? So I know how many IP addresses my provider can provide me in total (only different IP addresses count).

Is it done as easy as this: $4 \cdot 236 = 944$, so (only..) $944$ possible different IP addresses?


I'll ask an additional question here but I don't mind if it's ignored (because it hasn't much to do with maths): What's the usual amount of dynamic IP addresses provided to you? $944$, assuming my calculation is correct, is surprisingly very less for me.