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These notes cover the concept of the greatest common factor (gcf), its identification, and the process of factoring it out. The document also includes examples and exercises on finding the gcf of monomials and polynomials. Undistributive property is introduced as a prerequisite.
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In these notes we will… Define and identify a greatest common factor.
So that we can… Rewrite the expression as a product of its GCF and something else, e.g factor out the GCF.
In our warmup, we reviewed the DISTRIBUTIVE PROPERTY. Today, we will UN- DISTRIBUTE.
What is common between the following:
Can we UN-DISTRIBUTE the problems from our warmup?
Greatest Common Factor: product of the prime factors common to each integer.
Coefficients - highest number that divides into the given values.
Variables – lowest exponent of the common variables.
Finding GCF of 2 or more monomials.
Steps: 1. List all factors of the given coefficients.
Find the GCF of 16 xy^2 and 72 xy^.
TRY: Find the GCF of each set of monomials.