Multiplying Binomials
Special Patterns
Vocabulary
Provide an example of each term below.
Use the FOIL pattern to calculate each product.
Use the FOIL pattern to calculate the square of each binomial sum.
Use the FOIL pattern to calculate the square of each binomial difference.
Use the FOIL pattern to calculate each product.
Name _______________________________
Multiplying Binomials
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Special Patterns
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Vocabulary
Provide an example of each term below.
1.
FOIL pattern
2.
square of a binomial sum
3.
square of a binomial difference
Use the FOIL pattern to calculate each product.
4.
(
x
+
6)(
x
+
3)
8.
(5
x
-
1)(
x
-
4)
5.
(
x
+
4)(
x
+
5)
9.
(
x
-
8)(6
x
-
2)
6.
(
x
-
1)(2
x
+
4)
10.
(
x
-
10)(
x
+
4)
7.
(3
x
-
7)(
x
+
2)
11.
(
a + b
)(
c + d
)
12
. Describe how the coefficients of each term in the product is related to the coefficients of
the binomials.
Use the FOIL pattern to calculate the square of each binomial sum.
14.
18.
15.
19.
16.
20.
17.
21.
22.
Describe how the coefficients of each term in the product is related to the coefficients of
the binomial.
Use the FOIL pattern to calculate the square of each binomial difference.
23
.
26.
24.
27.
25.
28.
29.
Describe how the coefficients of each term in the product is related to the coefficients of
the binomial.
Use the FOIL pattern to calculate each product.
30
.
34
.
31
.
35
.
32
.
36
.
33
.
37
.
38
.
Why are there only 2 terms in the final product of these problems?
What conditions must exist for this to happen?
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18.
19.
20.
21.
26.
27.
28.
34
.
35
.
36
.
37
.
