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81:ADDING AND SUBTRACTING POLYNOMIALSLesson Objectives: Classify polynomials Add and subtract polynomialsterm A monomial is an expression that is a number, a variable, or a product of a number and
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How to fill out adding and subtracting polynomials

01
To fill out adding and subtracting polynomials, follow these steps:
02
Identify the like terms in each polynomial. Like terms have the same variables raised to the same powers.
03
Determine the operation (addition or subtraction) to be performed based on the given problem.
04
Add or subtract the coefficients of the like terms while keeping the variables and exponents unchanged.
05
Combine any unlike terms, if applicable.
06
Write the resulting polynomial in standard form, with the terms arranged in descending order of their exponents.

Who needs adding and subtracting polynomials?

01
Adding and subtracting polynomials are fundamental skills in algebra and are needed by students studying algebra, calculus, or any other field of mathematics in which polynomial operations are involved.
02
These operations are particularly important in simplifying and solving equations, graphing functions, and understanding polynomial expressions in various mathematical applications.
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Adding and subtracting polynomials involves combining like terms by either adding or subtracting the coefficients of terms that have the same variable and exponent.
Individuals and businesses that engage in polynomial operations or need to simplify algebraic expressions in mathematical contexts may be required to file or report on adding and subtracting polynomials.
To fill out adding and subtracting polynomials, identify like terms, group them together, and combine their coefficients. Write the result in standard form.
The purpose of adding and subtracting polynomials is to simplify expressions, solve equations, and manipulate algebraic formulas for various applications in mathematics and science.
Typically, you report the resulting polynomial in standard form, showing all like terms combined and organized by decreasing degree.
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