Algebra 1 : Distributive Property
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Example Questions
Example Question #81 : Distributive Property
Simplify the following expression: 
In order to simplify the above expression, we can use the FOIL Method (First, Outer, Inner, Last) to multiply the elements of the expression and add the results. Given 
First:
Outer:
Inner:
Last:
Thus, by FOIL:
Example Question #82 : Distributive Property
Simplify the following expression: 
In order to simplify the above expression, we can use the FOIL Method (First, Outer, Inner, Last) to multiply the elements of the expression and add the results. Given 
First:
Outer:
Inner:
Last:
Thus, by FOIL:
Example Question #83 : Distributive Property
Simplify the following expression: 
None of the above
In order to simplify the above expression, we can use the FOIL Method (First, Outer, Inner, Last) to multiply the elements of the expression and add the results. Given 
First:
Outer:
Inner:
Last:
Thus, by FOIL:
Example Question #4895 : Algebra 1
Expand
To expand this set of binomials we need to FOIL the terms. FOIL is the multiplication steps that need to be applied to a set of binomials.
First:
Outer:
Inner:
Last:
Solution:
Example Question #4896 : Algebra 1
Simplify:
Use the FOIL method to simplify this expression.
The answer is:
Example Question #82 : Distributive Property
Simplify the following expression: 
In order to simplify the above expression, we can use the FOIL Method (First, Outer, Inner, Last) to multiply the elements of the expression and add the results. Given 
First:
Outer:
Inner:
Last:
Thus, by FOIL:
Example Question #4901 : Algebra 1
Simplify the following expression: 
In order to simplify the above expression, we can use the FOIL Method (First, Outer, Inner, Last) to multiply the elements of the expression and add the results. Given 
First:
Outer:
Inner:
Last:
Thus, by FOIL:
Example Question #4902 : Algebra 1
Simplify the following expression: 
In order to simplify the above expression, we can use the FOIL Method (First, Outer, Inner, Last) to multiply the elements of the expression and add the results. Given 
First:
Outer:
Inner:
Last:
Thus, by FOIL:
Example Question #4903 : Algebra 1
Multiply. Select the answer that is equivalent to this expression.
2x, (x+1), and (x-1) are separate factors being multiplied, so it doesn't matter what order you multiply them together. I choose to multiply (x+1) and (x-1) first.
Example Question #4901 : Algebra 1
Multiply. Select the answer that is equivalent to this expression.
Following the pattern of FOIL, we muliply each element of each polynomial with each other and add them together:
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