Before talking about like and also unlike terms, let’s take a quick review of an algebraic expression. In maths, an algebraic expression is a mathematical sentence comprised of variables and constants and drivers such as enhancement and subtraction. Let’s take a look at ways to combine like terms.

A variable in the expression is the terminology whose value is unknown, whereas a continuous term has a certain worth. The number that includes a variable is called a coefficient. Instances of algebraic expressions are 3x + 4y -7, 4x– 10, 2×2 − 3xy + 5 etc

In this article, we will undoubtedly learn the meaning of like terms and incorporate them.

## Methods How to combine like terms

**What does combine Like Terms imply?**

Terms in an algebraic expression are typically divided by addition or reduction.

For example, a monomial expression has only one term. For instance, 3x, 5y, 4x, etc. Similarly, a binomial expression consists of 2 terms, as an example, 3x + y, 2x + 7, x + y and so on. A trinomial includes three terms. However, polynomials of greater levels have several terms.

Like terms in Algebra, they contain the same variables and backers, no matter their coefficients. Like terms are combined in algebraic expression to calculate the result of the expression easily.

For instance, 7xy + 6y + 6xy is an equation whose terms are 7xy and 6xy. Consequently, this expression can be streamlined by incorporating like terms as 7xy + 6xy + 6y = 13xy + y. You can keep in mind that, when integrating like terms, we only include the terms’ coefficients.

Alternatively, unlike terms are terms that do not have similar variables as well as exponents.

For example, an expression 4x + 9y contains terms because variables x and y are different and are not increased to the very same power.

**How to Combine the Like Terms?**

Let’s recognize this concept with the help of a few instances.

**Example 1**

Consider the expression: 4x + 3y.

It cannot streamline this expression because x, as well as y, are two various variables;

**Example 2**

To streamline an expression 4x ² + 3x + 4y + 8x + 10x ²;

**Solution**. Accumulate and also add such terms which provides; 10x ²+ 4x ² + 8x + 3x + 4y = > 14x ² + 11x + 4y.

We can wrap up this example as the terms also have the same variables elevated to the same backer.