Simplifying Algebraic Expressions | Combining Like Terms for Easier Problem Solving

like terms

Like terms are terms in algebraic expressions that have the same variables raised to the same power

Like terms are terms in algebraic expressions that have the same variables raised to the same power. These terms can be combined or simplified by adding or subtracting their coefficients.

In simpler terms, like terms are terms that look alike. They have the same variable(s) with the same exponent(s). For example, in the expression 3x + 2y – 5x + 4y, the like terms are 3x and -5x, as well as 2y and 4y.

When combining or simplifying like terms, you only need to combine the coefficients of the terms while keeping the variables the same. So, in the given example, the expression can be simplified to -2x + 6y, as you add the coefficients of like terms 3x and -5x to get -2x, and similarly add the coefficients of 2y and 4y to get 6y.

The process of combining like terms is an important simplification technique in algebra. It allows us to simplify expressions by reducing the number of terms and making them easier to work with.

More Answers:
Understanding Exponents | A Guide to Mathematical Notation and Applications
Exploring Number Bases in Mathematics | A Comprehensive Guide to Understanding and Utilizing Different Base Systems
Mastering the Basics | An In-Depth Explanation of Terms in Algebraic Expressions and Equations

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