E to the, let me do the same colors, KT plus C1. Now, this right over here is the same thing, just using our exponent properties, this is the same thing as E to the KT, AE to the K times T times E to the C1. Now, this is just E to some constant, so we could just call this, let's just call that the constant C. So, this is all simplified to CE, CE to the KT, to the KT. And if we assume our population at any given time is positive, then we could get rid of this absolute value sign. Now, we have a general solution to this, frankly, fairly general differential equation, we just said proportional, we haven't given what the proportionality constant is, but we could say if we assume positive population, that the population is going to be equal to some constant C times E to the KT power. And the reason why I said that you've seen this before is this is just an exponential function, and it's very likely that in algebra or in pre-calculus class, you have modeled things with exponential functions, and my guess is that you've modeled things with populated, modeled things like population. The reason why this is interesting is you now see where this is coming from, the underlying logic that's just driven by the actual differential equation, the rate of change with respect to time of the population, well, maybe it's just proportional to population.