To find the order of the expression, first define what the order of an expression represents.

In a general example,

 represents the coefficient of the  term and  represents the degree or order of the expression.

When there are more than one term in an expression such as,

the order of that expression is the highest degree on a given term.

In mathematical terms, 

therefore the order of the expression is four.

Looking at the specific expression in question the following is seen.

Therefore, the order of the expression is five.

To find the coefficient on the  term, first define what the coefficient of an expression represents.

In a general example,

 represents the coefficient of the  term and  represents the degree or order of the expression.

For the particular expression in this question,

the  term is .

Therefore the  value or coefficient is,

To rewrite the expression identify common factors that exist in both terms.

First identify the different terms.

Identify the factors of the terms.

Write a new, equivalent expression by factoring out a common term.

To rewrite the expression, first identify and interpret the individual parts.

Identify the various terms in the expression.

Now, recall the general form for exponents.

From there, expand the second term as follows.

From here combine the first term with the expanded second term to result in the final solution.

To rewrite the expression, first identify and interpret the individual parts.

Identify the various terms in the expression.

Now, recall the general form for exponents.

Then, expand the second term as follows.

From here, combine the first term with the expanded second term to result in the final solution.

To rewrite the expression, first identify and interpret the individual parts.

Identify the various terms in the expression.

Now, recall the general form for exponents.

Then, expand the second term as follows.

From here combine the first term with the expanded second term to result in the final solution.

To identify the equivalent expression first identify the different terms in the given expression.

Since there are numerous quantities in term two that are the same, the term can be written in exponential form.

Now, recall the general form for exponents.

Term two can be written as,

From here combine the terms together to find an equivalent expression.

To identify the equivalent expression first identify the different terms that are in the given expression.

Since there are numerous quantities in term two that are the same, the term can be written in exponential form.

Now, recall the general form for exponents.

Term two can be written as,

From here combine the terms together to find an equivalent expression.

To identify the equivalent expression first identify the different terms that are in the given expression.

Since there are numerous quantities in term two that are the same, the term can be written in exponential form.

Now, recall the general form for exponents.

Term two can be written as,

From here combine the terms together to find an equivalent expression.

To identify the equivalent expression first identify the different terms that are in the given expression.

Since there are numerous quantities in term one that are the same, the term can be written in exponential form.

Now, recall the general form for exponents.

Term one and an equivalent expression can be written as,