The simplified form of the expression
is
.
Further explanation:
The given expression is
.
The given expression consists of
different variables
and
. These variables can take any values since, its value is not fixed.
An algebraic expressions are formed if different variables and are added, subtracted, multiplied and divided.
The given expression is obtained when the variable
and variable
is added and subtracted with multiplication with different integers.
In the given expression there are
terms with each term having different coefficients.
Like terms in the given expression are those whose algebraic factors are same that is
and
are like terms and
and
are like terms.
The given expression is a binomial since, it have two unlike terms.
To simplify the given expression first we have to identify the like and unlike terms.
The like terms are
and
and other set of like terms are
and 
Since,
and
are variable and they are numbers they can be added or subtracted using distributive property.
and
are subtracted as follows:
and
are added as follows:
Therefore, simplified form of the given expression is
since both are positive terms.
Thus, the simplified form of the expression
is
.
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Answer details:
Grade: Middle school
Subject: Mathematics
Chapter: Algebraic expressions
Keywords: Simplify, 8a+4b-3a+5b, expression, 5a+9b, terms, coefficients, like, unlike, addition, subtraction, variables, values, distributive property, like terms, unlike terms.