Learn how to factor a trinomial when it is raised to the fourth power

The video tutorial explains the process of factoring polynomials without a greatest common factor (GCF). It begins by introducing the concept and setting up an example problem involving Z squared. The instructor guides the students through identifying numbers that multiply to a given product and add to a specific sum. The method is then extended to polynomials with higher powers, specifically Z to the 4th power. The tutorial concludes with the presentation of the final factored form, emphasizing the importance of understanding the relationship between the numbers involved.

How does changing the expression to Z^4 affect the factoring process?

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What is the factored form of the expression Z^2 - 15Z + 56?

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