Determining the Zeros of Function and It's Multiplicity

The video tutorial explains how to find zeros of a function by setting F of X to zero and factoring the equation. It covers common mistakes in factoring, such as incorrect grouping, and emphasizes the importance of identifying common terms. The tutorial also introduces complex numbers, explaining that imaginary zeros do not affect the graph's x-intercepts. The instructor clarifies misconceptions about dividing by constants and the zero product property, ensuring students understand the correct approach to solving equations.

What are the implications of having imaginary zeros in a function?

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Why is it important to divide by a constant when solving for zeros?

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