How to multiply trinomials - ACT Math
Card 0 of 36
Simplify the following:
Simplify the following:
To multiply trinomials, simply foil out your factored terms by multiplying each term in one trinomial to each term in the other trinomial. I will show this below by spliting up the first trinomial into its 3 separate terms and multiplying each by the second trinomial.
Now we treat this as the addition of three monomials multiplied by a trinomial.
Now combine like terms and order by degree, largest to smallest.
To multiply trinomials, simply foil out your factored terms by multiplying each term in one trinomial to each term in the other trinomial. I will show this below by spliting up the first trinomial into its 3 separate terms and multiplying each by the second trinomial.
Now we treat this as the addition of three monomials multiplied by a trinomial.
Now combine like terms and order by degree, largest to smallest.
Compare your answer with the correct one above
Solve: 
Solve:
The 
is distributed and multiplied to each term 
, 
, and 
.
The
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Which of the following is equal to 
?
Which of the following is equal to
is multiplied to both 
and 
and 
is only multiplied to 
.
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What is 
?
What is
is distributed first to 
and 
is distributed to 
. This results in 
and 
. Like terms can then be added together. When added together, 
, 
, and 
. This makes the correct answer 
.
Compare your answer with the correct one above
Simplify the following:
Simplify the following:
To multiply trinomials, simply foil out your factored terms by multiplying each term in one trinomial to each term in the other trinomial. I will show this below by spliting up the first trinomial into its 3 separate terms and multiplying each by the second trinomial.
Now we treat this as the addition of three monomials multiplied by a trinomial.
Now combine like terms and order by degree, largest to smallest.
To multiply trinomials, simply foil out your factored terms by multiplying each term in one trinomial to each term in the other trinomial. I will show this below by spliting up the first trinomial into its 3 separate terms and multiplying each by the second trinomial.
Now we treat this as the addition of three monomials multiplied by a trinomial.
Now combine like terms and order by degree, largest to smallest.
Compare your answer with the correct one above
Solve:
Solve:
The is distributed and multiplied to each term , , and .
The
Compare your answer with the correct one above
Which of the following is equal to ?
Which of the following is equal to
is multiplied to both and and is only multiplied to .
Compare your answer with the correct one above
What is ?
What is
is distributed first to and is distributed to . This results in and . Like terms can then be added together. When added together, , , and . This makes the correct answer .
Compare your answer with the correct one above
Simplify the following:
Simplify the following:
To multiply trinomials, simply foil out your factored terms by multiplying each term in one trinomial to each term in the other trinomial. I will show this below by spliting up the first trinomial into its 3 separate terms and multiplying each by the second trinomial.
Now we treat this as the addition of three monomials multiplied by a trinomial.
Now combine like terms and order by degree, largest to smallest.
To multiply trinomials, simply foil out your factored terms by multiplying each term in one trinomial to each term in the other trinomial. I will show this below by spliting up the first trinomial into its 3 separate terms and multiplying each by the second trinomial.
Now we treat this as the addition of three monomials multiplied by a trinomial.
Now combine like terms and order by degree, largest to smallest.
Compare your answer with the correct one above
Solve:
Solve:
The is distributed and multiplied to each term , , and .
The
Compare your answer with the correct one above
Which of the following is equal to ?
Which of the following is equal to
is multiplied to both and and is only multiplied to .
Compare your answer with the correct one above
What is ?
What is
is distributed first to and is distributed to . This results in and . Like terms can then be added together. When added together, , , and . This makes the correct answer .
Compare your answer with the correct one above
Solve:
Solve:
The is distributed and multiplied to each term , , and .
The
Compare your answer with the correct one above
Simplify the following:
Simplify the following:
To multiply trinomials, simply foil out your factored terms by multiplying each term in one trinomial to each term in the other trinomial. I will show this below by spliting up the first trinomial into its 3 separate terms and multiplying each by the second trinomial.
Now we treat this as the addition of three monomials multiplied by a trinomial.
Now combine like terms and order by degree, largest to smallest.
To multiply trinomials, simply foil out your factored terms by multiplying each term in one trinomial to each term in the other trinomial. I will show this below by spliting up the first trinomial into its 3 separate terms and multiplying each by the second trinomial.
Now we treat this as the addition of three monomials multiplied by a trinomial.
Now combine like terms and order by degree, largest to smallest.
Compare your answer with the correct one above
Which of the following is equal to ?
Which of the following is equal to
is multiplied to both and and is only multiplied to .
Compare your answer with the correct one above
What is ?
What is
is distributed first to and is distributed to . This results in and . Like terms can then be added together. When added together, , , and . This makes the correct answer .
Compare your answer with the correct one above
Solve:
Solve:
The is distributed and multiplied to each term , , and .
The
Compare your answer with the correct one above
Simplify the following:
Simplify the following:
To multiply trinomials, simply foil out your factored terms by multiplying each term in one trinomial to each term in the other trinomial. I will show this below by spliting up the first trinomial into its 3 separate terms and multiplying each by the second trinomial.
Now we treat this as the addition of three monomials multiplied by a trinomial.
Now combine like terms and order by degree, largest to smallest.
To multiply trinomials, simply foil out your factored terms by multiplying each term in one trinomial to each term in the other trinomial. I will show this below by spliting up the first trinomial into its 3 separate terms and multiplying each by the second trinomial.
Now we treat this as the addition of three monomials multiplied by a trinomial.
Now combine like terms and order by degree, largest to smallest.
Compare your answer with the correct one above
Which of the following is equal to ?
Which of the following is equal to
is multiplied to both and and is only multiplied to .
Compare your answer with the correct one above
What is ?
What is
is distributed first to and is distributed to . This results in and . Like terms can then be added together. When added together, , , and . This makes the correct answer .
Compare your answer with the correct one above