Polynomials - The Simplest Form of the Algebraic Expressions

Adding Exponents Worksheet - Polynomials - The Simplest Form of the Algebraic Expressions

Hello everybody. Today, I learned about Adding Exponents Worksheet - Polynomials - The Simplest Form of the Algebraic Expressions. Which could be very helpful to me and also you. Polynomials - The Simplest Form of the Algebraic Expressions

Polynomials are very very foremost to understand to be successful in algebra. As I promised in my previous articles, that we are going to examine algebra by taking two paths. Polynomials are the second path which goes to algebra destination as the first path, equations, we are pursuing already. The foremost note to remember is that the algebraic relations or algebraic expressions give rise to both the polynomials and equations. Also, the word phrases from the daily life give birth to algebraic relations.

What I said. It shouldn't be the conclusion that the real about Adding Exponents Worksheet. You look at this article for information about what you need to know is Adding Exponents Worksheet.

Adding Exponents Worksheet

I can say that the polynomials are a type of algebraic relations. Polynomials involve the whole amount powers of variables. They don't have negative or fractional powers. In other words, it can be said that polynomials are the simplest form of the algebraic expressions.

A polynomial can have one to infinite amount of terms. Also the polynomials can be classified according to the amount of terms they contain. We will discuss the classification of the polynomials in my coming articles in more detail. The objective of this description is to introduce the grade eight or higher students with polynomials.

As the polynomials are the simplest form of the algebraic expressions, they are written without the use of equal sign. When an equal sign is included with a polynomial, then it is called a polynomial equation.

Following are some examples of polynomials;

1. 3c

2. 4x + 2y

3. 2m - n - 9

4. 8

5. 5a+ 3ab - 9

Notice, in example 4, amount "8" is a polynomial which means all the numbers can be called as polynomials. These numbers have the variable with power zero.

In all other examples, the polynomials have variables with exponent one. But remember that, variables can have any whole amount as their exponents (power). Don't be surprised by the polynomials having variables with powers such as, 3, 5, 7 or even higher.

If there is a variable at the lowest (at denominator) in an algebraic relation, that algebraic relation is not a polynomial. For example;

5xy - 3/x - 5

Notice that, 3 has x as its denominator, therefore above relation is not a polynomial. Keep in mind that, the variable at the denominator in a relation or one with a negative power are the same. If you see a negative power of a variable, decimal or fractional power of a variable in an algebraic relation, never ever consider that relation as a polynomial.

Polynomials are very foremost as they are used in calculus, in science, economics and in many other areas. So, stay tuned as more explanations about the polynomial and algebra are on their way.

I hope you have new knowledge about Adding Exponents Worksheet. Where you can put to utilization in your life. And most significantly, your reaction is passed about Adding Exponents Worksheet.

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