A monomial is one term and can be a number, a variable, or the product of a number and variables with an exponent. The number part of the term is called the coefficient. The coefficient can be any real number, including 0. The exponent of the variable must be a whole number—0, 1, 2, 3, and so on. A monomial cannot have a variable in the denominator or a negative exponent. The value of the exponent is the degree of the monomial.
Remember that a variable that appears to have no exponent really has an exponent of 1. Degree of a Polynomial. Addition of Polynomials. Subtraction of Polynomials. Power of Literal Quantities. Multiplication of Two Monomials. Multiplication of Polynomial by Monomial. Multiplication of two Binomials. Division of Monomials. Didn't find what you were looking for? Or want to know more information about Math Only Math.
Use this Google Search to find what you need. Worksheet on Types of Algebraic Expressions. Worksheet on Degree of a Polynomial. Explore a few examples of equations that are not monomials. All algebraic expressions with one term are examples of monomials — so there are countless examples that encompass the entire number system.
Ready to keep your math knowledge going? Take a look at polynomials and monomials. All rights reserved. Monomial Definition One of the first math terms you learn in algebra is monomials. A monomial multiplied by a monomial is also a monomial. A monomial multiplied by a constant number is also a monomial. Examples: Variables That Are Monomials It might be hard to think of a variable as a monomial, especially when you get to a group like abc.
Examples: Combinations of Numbers and Variables That Are Monomials Numbers and variables aren't going to stand alone when it comes to monomials. Degrees of a Monomial Function You might have noticed in the combinations that some monomials have an exponent. Understanding Monomials All algebraic expressions with one term are examples of monomials — so there are countless examples that encompass the entire number system.
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