Get the free 7.2 Factor Trinomials of the Form x2+bx+c

Name ___ Date ___ Class___ LESSON141Practice A Factoring x2 bx factor each trinomial. 1. x2 5x 62. X2 5x 4(x )(x ) ___ 4. X2 10x 21(x ) (x ) ___7. X 8x 1213. X 6x 40(x ) (x ) ___ 11. X2 15x 4422.

How to fill out 72 factor trinomials of

How to fill out 72 factor trinomials of

1. To fill out a 72-factor trinomial, follow these steps:
2. Identify the factors of 72 by finding all numbers that evenly divide into 72. These factors include 1, 2, 3, 4, 6, 8, 9, 12, 18, 24, 36, and 72.
3. Write down all possible trinomials using these factors. For example, if the factors are 2, 6, and 6, you can write trinomials like (2x + 6)(6x + 6), (6x + 2)(6x + 6), (2x + 6)(6x + 2), etc.
4. Multiply the binomials to expand the trinomials. Using the example trinomials above, you would multiply each pair of binomials to get three expanded trinomials.
5. Simplify and combine like terms in each expanded trinomial.
6. Choose the trinomial that fits the given context or problem.
7. Remember that there may be multiple correct answers, so double-check your work and make sure the trinomial you choose satisfies the given conditions or requirements.

Who needs 72 factor trinomials of?

1. People who work with algebra or need to solve mathematical equations involving trinomials may need to use 72-factor trinomials.
2. Teachers and students studying algebraic equations or factoring may also need to use and understand 72-factor trinomials.
3. Additionally, professionals in fields such as physics, engineering, or finance may encounter situations where 72-factor trinomials are applicable to solve problems or model real-world scenarios.

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