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Math 9 Name: 5.2 Simplifying Polynomials using Like Terms & Zero Pairs Date: Two terms are like terms if they both have: and i) the same letter as the variable, ii) the variables have the same exponent.
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Point by point instructions for filling out 52 simplifying polynomials using:

01
Begin by identifying each term in the polynomial. A polynomial is an expression that consists of one or more terms, where each term is a product of a coefficient and one or more variables raised to non-negative integer exponents.
02
Check if any terms can be combined. Terms can be combined if they have the same variables with the same exponents. If so, combine them by adding or subtracting their coefficients.
03
Simplify each combined term further if possible. For example, if a term has a coefficient of 1, you can omit the coefficient and write only the variable.
04
Repeat steps 2 and 3 until no more terms can be combined or simplified.

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52 simplifying polynomials using is typically done by applying algebraic operations such as addition, subtraction, multiplication, and division to simplify expressions.
Students learning algebra or individuals working with mathematical expressions may be required to understand and apply 52 simplifying polynomials.
To fill out 52 simplifying polynomials, one must first identify like terms, combine them using appropriate operations, and simplify the resulting expression.
The purpose of 52 simplifying polynomials is to simplify complex algebraic expressions to make them more manageable and easier to understand.
The information reported on 52 simplifying polynomials includes the original expression, the simplified form, the steps taken to simplify, and any rules or properties applied.
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