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Use the Leading Coefficient Test to determine the end behavior of the graph of the polynomial whose equation is f(x) = -3x5 -3x2 + 3x + 4
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Hmm I'm not exactly sure what the `Leading Coefficient Test` is. But I assume it has something to do with this. Here's a quick refresher on how the ends of polynomials look. If the highest degree of x is `Even`; x^2, x^4, ... then the ends of the graph will look something like this,|dw:1371249615549:dw|Both branches going up in the same direction. If the coefficient on this leading term is a `negative value` then instead both branches will go DOWN.
Here is what x^3, an odd function, looks like:|dw:1371249697142:dw|See the behavior on the ends? Both branches are going opposite directions.
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