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Additive
Identity property |
1 |
Two numbers
whose sum is zero. |
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Monomial |
2 |
Other
factoring methods based on intelligent trial and error |
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Type 5
factoring |
3 |
Finding the
square root of a trinomial square. |
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Type 3
factoring |
4 |
Either a
numeral, a variable, or a product of numerals and variables with a whole
number exponent |
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Type 1
factoring |
5 |
The square
of a binomial |
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Multiplicative
identity property |
6 |
Finding and
using the greatest common factor and the distributive property. |
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factoring |
7 |
A monomial
or a sum of monomials |
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Trinomial
square |
8 |
A times one
equals A |
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Polynomial |
9 |
Finding two
expressions that, when multiplied together, give a product |
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Additive
inverses |
10 |
A + 0 = A |
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Commutative
property of addition |
11 |
A plus B =
B plus A |
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Commutative
property of multiplication |
12 |
A times B
equals B times A |
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Graph |
1 |
A point drawn on a number line or coordinate plane
representing a number of ordered pair |
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x-axis |
2 |
The horizontal line where y = 0 |
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y-axis |
3 |
The vertical line where x = 0 |
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Origin |
4 |
The intersection where the x-axis crosses the y-axes |
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Coordinate plane |
5 |
A plane in which a coordinate system has been set up. |
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x-coordinate |
6 |
The first number in an ordered pair |
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y-coordinate |
7 |
The second number in an ordered pair |
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Coordinate axes |
8 |
The x and y axes used to map the coordinate plane |
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Quadrant |
9 |
One-fourth of the coordinate plane |
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Linear equation |
10 |
Variables are only raised to the first power. |
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Intersect |
11 |
Where two lines cross |
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X Intersect |
12 |
The Y value when X = 0 |
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Y Intersect |
13 |
The X value when Y = 0 |
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Slope-intercept equation |
14 |
Equation in the form y = mx + b |
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Slope |
15 |
Rise divided by run |
Simplify
20
+ 16x2+ 15x - 14x2 + 25x - 3 14
+ 14n2 Ð 33n + 14n2 - 47n - 47
Write
using standard notation: Write
using scientific notation
6.18
x 105 6,230
Multiply Factor
completely
(4A
Ð 7)(6A + 7) 8x3
Ð 16x2 + 56x
Solve
for the given variable
81x2
Ð 121 = 0 16y2
+ 24y + 9 = 0
Find
the slope of the line connecting the following two points. Use the formula for
slope or graph the points and use the counting method
(0,0) and (6,3) (2,4) and (0,6) |
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Write a T-chart below and find three
solutions to y = 4 Ð 2x. Plot the points and connect them
with a line to graph the equation. |
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Draw a graph for the given equation based on the
intercepts: 6x + 4y = 12. Include a T chart below |
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Change the following
equations to slope-intercept form:
2y Ð 6x = 8 |
4Y + 2X = 12 |
Complete the
following t-charts and graph each set of points. Connect the lines.:
Y = 2X + 1
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Y = (1/2) X Ð 4
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