- Unit 3 Test next Friday, February 20th!
Bell Ringer
Find the prime factorization of the following:  



none of the above
Factor the following completely: ` 



none of the above
Factor the following completely:  



none of the above
Solve the following equation:  



none of the above
Solve the following equation:  



- none of the above
Review
- Prerequisites
- Prime Numbers
- Composite Numbers
- Factor
- Distributive Property
- Factoring (video 1) (video 2)
- Classifying Numbers as Prime or Composite
- Prime Factorization of a Positive Integer
- Prime Factorization of a Negative Integer
- Prime Factorization of a Monomial
- Finding the GCF of an Integer
- Finding the GCF of a Monomial
- Apply Factoring to Solve Problems
- Factoring and Distributive Property (video)
- Zero Product Property (video)
- Factor polynomials using the Distributive Property
- Factor by grouping
- Solve quadratic equations of the following form:

Lesson
Exit Ticket
- Posted on board at the end of the block
| Lesson Objective(s)- How can trinomials of the form
be factoring? - How can trinomial equations of the form
be solved? Skills- Factor trinomials of the form
 - Solve equations of the form
 - Factor trinomials of the form
 - Solve equations of the form

Standard(s) - CC.9-12.A.SSE.1a Interpret parts of an expression, such as terms, factors, and coefficients.
Mathematical Practice(s) - #1 - Make sense of problems and persevere in solving them
- #2 - Reason abstractly and quantitatively
- #7 - Look for and make use of structure
Past Checkpoints- Prime Factorization
- Factored Form
- Greatest Common Factors
- Factoring and Distributive Property (video)
- Zero Product Property (video)
Unit Skills - Classifying Numbers as Prime or Composite
- Prime Factorization of a Positive Integer
- Prime Factorization of a Negative Integer
- Prime Factorization of a Monomial
- Finding the GCF of an Integer
- Finding the GCF of a Monomial
- Factor Applications
- Factor polynomials using the Distributive Property
- Factor by grouping
- Solve quadratic equations of the following form:

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