Learn how to factor a polynomial with four terms by grouping

The video tutorial demonstrates how to factor a polynomial expression using the grouping method. It begins by identifying the four terms in the expression and grouping them into pairs. The instructor explains how to find the greatest common factor (GCF) for each group and factor it out. By simplifying the expression, the same terms are identified within the parentheses, allowing further factoring. The tutorial concludes with the expression written as a product of its factors, showcasing the effectiveness of the grouping method.

What method is used to factor the expression discussed in the text?

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What is the significance of grouping the first two terms and the last two terms?

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How do you determine the greatest common factor (GCF) for the terms in the expression?

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Explain the process of factoring out the common term from the expression.

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What is the final factored form of the polynomial as described in the text?

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