![]() The rules for simplifying expressions are given below: What are the Rules for Simplifying Expressions? Understanding of terms with exponents and exponent rules.Multiplication and division of expressions.Addition and subtraction of algebraic expressions.Basic knowledge of algebraic expressions is required.Familiarity with like and unlike algebraic terms.The mathematical concepts that are important in simplifying algebraic expressions are given below: What Mathematical Concepts are Important in Simplifying Expressions? Along with PEMDAS, exponent rules, and the knowledge about operations on expressions also need to be used while simplifying algebraic expressions. We follow the same PEMDAS rule to simplify algebraic expressions as we do for simple arithmetic expressions. It requires one to be familiar with the concepts of arithmetic operations on algebraic expressions, fractions, and exponents. In math, simplifying expressions is a way to write an expression in its lowest form by combining all like terms together. On the other hand, x/2 + 1/2y is in a simplified form as fractions are in the reduced form and both are unlike terms.Ĭheck these interesting articles related to the concept of simplifying expressions in math.įAQs on Simplifying Expressions What is Simplifying Expressions in Math? For an instance, (2/4)x + 3/6y is not the simplified expression, as fractions are not reduced to their lowest form. While simplifying expressions with fractions, we have to make sure that the fractions should be in the simplest form and only unlike terms should be present in the simplified expression. ![]() All three are unlike terms, so it is the simplified form of the given expression. Now, to multiply fractions, we multiply the numerators and the denominators separately. Let us take one more example to understand it.Įxample: Simplify the expression: 3/4x + y/2 (4x + 7).īy using the distributive property, the given expression can be written as 3/4x + y/2 (4x) + y/2 (7). For example, 1/2 (x + 4) can be simplified as x/2 + 2. When fractions are given in an expression, then we can use the distributive property and the exponent rules to simplify such expression.
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