Factoring Trinomials with a Leading Coefficient Other than 1

This video tutorial focuses on factoring trinomials where the leading coefficient is not 1. It introduces a six-step method to ensure accurate factoring, emphasizing the importance of checking for a greatest common factor (GCF) and using the distributive property. The tutorial provides multiple examples, including cases with negative terms and coefficients, to illustrate the process and reinforce learning. Students are encouraged to practice these steps to build strong factoring habits.

What is the first step to consider when factoring a trinomial?

Explain the significance of finding the product of 'a' and 'c' in the factoring process.

What do you need to determine in step three of the factoring process?

How do you rewrite the middle term in the trinomial according to step four?

What is the purpose of factoring out the greatest common factor in step five?

Describe the final step in the factoring process and what it involves.

In the example provided, what trinomial is being factored?

What factors of 10 have a sum equal to 11 in the example?

What is the final factored form of the trinomial 2x squared + 11x + 5?

How does the presence of a negative sign affect the factoring process?