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Example Questions
Example Question #134 : Distributive Property
Which of the following pairs of factors multiply to make ?
None of these.
Use the FOIL method to multiply the factors to find the correct pair.
Multiply FIRST terms:
Multiply OUTER terms:
Multiply INNER terms:
Multiply LAST terms:
Combine like terms:
Example Question #131 : How To Use Foil In The Distributive Property
Simplify:
Use the FOIL method to expand the terms.
Simplify each term.
Combine like terms.
The answer is:
Example Question #137 : Distributive Property
Use the FOIL method to solve:
The FOIL method is the following:
Follow the example and multiply out the terms.
Simplify and combine like-terms.
The answer is:
Example Question #4951 : Algebra 1
Find the product. Simplify the answer.
Example Question #4952 : Algebra 1
Find the product. Simplify the answer.
Example Question #142 : Distributive Property
Solve the following using the FOIL method of distribution.
When solving using FOIL, we solve in the following order:
FIRST
OUTSIDE
INSIDE
LAST
When looking at the problem
we will solve
FIRST
OUTSIDE
INSIDE
LAST
Now, we combine the terms and get
and simplify
Example Question #142 : Distributive Property
Expand:
Use the following example to distribute the terms.
Write down the terms for the binomals, .
Simplify all terms.
The answer is:
Example Question #143 : How To Use Foil In The Distributive Property
Use the FOIL method to expand the following:
To FOIL, you must remember that foil stands for F-first, O-ouside, I-inside, L-last. This means you must multiply those terms together and then sum them up. Thus,
Example Question #144 : How To Use Foil In The Distributive Property
Expand the following into a single polynomial:
To simplify the given product of two binomials into a single polynomial, we must FOIL, which states that given the following binomial:
or in words, the first two terms are multiplied, the last two terms are multiplied, the inner two terms are multiplied, the last two terms are multiplied, and those are all summed together.
For our two binomials, using the above formula, we get
Example Question #145 : How To Use Foil In The Distributive Property
Multiply and simplify:
None of the other responses gives the correct answer.
Using the FOIL method, find the following four products:
F (product of the first terms):
O (product of the outer terms):
I (product of the inner terms):
L (product of the last terms):
Add the terms:
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