1: Logistic equations are used to represent growth over time. These equations are used primarily to describe population growth within a specific area. Environments can only hold a specific amount of animals or people or other things because their materials are limited and do not continuously grow. Logistic equations solve this problem by creating a carrying capacity for these locations
2: The point is limited when it is divided in half. This point then becomes known as the point of maximum growth on the logistic curve.
3: First you separate the different variables allowing the equation to then be able to get integrated. If the variables are not separated then you cannot solve for those variables making the problem incomplete.
2) When "what" is divided in half? When the carrying capacity, or L, is divided by 2 (L/2).
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