|
Identity
property |
1 |
Two
numbers
whose sum is zero. |
|
Monomial |
2 |
Other
factoring methods based on intelligent trial and
error |
|
Type
5
factoring |
3 |
A
plus B = B plus A |
|
factoring |
4 |
Either
a numeral, a variable, or a product of
numerals and variables with a whole
number exponent
|
|
Type
1 factoring |
5 |
A
+ 0 = A |
|
Type
2
factoring |
6 |
Finding
and using the greatest common factor and the
distributive property. |
|
Type
3
factoring |
7 |
A
monomial or a sum of
monomials |
|
Polynomial |
8 |
Factoring
by grouping |
|
Commutative
Property |
9 |
Finding
two expressions that, when multiplied together, give a
product |
|
Trinomial
square |
10 |
Difference
of two squares. Two terms, both squares, with a
minus sign between the terms. |
|
Type
4 factoring |
11 |
Finding
the square root of a
trinomial square. |
|
Additive
inverses |
12 |
The
square of a
binomial |
What are the three tests for determining if a
trinomial is a
trinomial square?
Test
1.______________________________________________________________
Test
2.______________________________________________________________
Test
3.______________________________________________________________
What are the three tests for determining if a
binomial is the
difference of two squares?
Test
1.______________________________________________________________
Test
2.______________________________________________________________
Test
3______________________________________________________________
Simplify
92 x 95
a7b4
/
a4b3
Simplify by combining the like
terms:
10 + 6x2Ð 10x + 4x2 +
25x - 3
4
+ 4n2 Ð 13n + 24n2 + 5n -
27
Multiply or divide as indicated
4B(2B + 11)
(5A
Ð 7)(5A + 11)
Write using scientific notation
5,230
0.00125
Write
using standard notation:
6.78 x 103
5.2
x 10-3
Factor
completely
8a2 Ð 24a
7x3
Ð 28x2 + 21x
49x2 Ð 144
64y4
Ð 9x2
9x2 + 6x +
1
16y2
- 24y + 9
x2 + 15x
+
50
x2
+ 18x + 72
Name_________________
x2 + 5x Ð
14
x2
- 3x - 54
6x3 + 12x2
+
5x + 10
5x3
Ð 2x2 + 10x Ð
4
Solve the following equations. Remember to
find both
values for the variable:
2x2 Ð 16 =
0
9x2
Ð 4 = 0