Qlc1

Front 1

When converting percentages to decimal form you must multiply by

Back 1

.01

Front 2

Exponents of 1 or 0 (e.g. 5 to the 0 or 1 power = ?)

Back 2

0=1 and 1=5

Front 3

Area of a circle formula

Back 3

PI X R(radius) squared

Front 4

Multiplying or Dividing Powers with like bases. What shortcut can you use?

Back 4

If the bases are the same, add the exponents for multiplying and subtract them when dividing.

Front 5

When solving negative exponents you must do what to the base?

Back 5

multiply the inverse/reciprocal of the base

Front 6

Logarithms expressions

Back 6

are the opposites to exponents expressions

Front 7

Real Numbers-Give Examples

Back 7

The type of number we normally use, such as 1, 15.82, -0.1, 3/4, etc…

Positive or negative, large or small, whole numbers or decimal numbers are all Real Numbers.

Front 8

Irrational Numbers-Give Examples

Back 8

A real number that cannot be written as a simple fraction - the decimal goes on forever without repeating. For Example Pi=3.1444444

Front 9

Integers-Give Examples

Back 9

A number with no fractional part.

Includes the counting numbers {1, 2, 3, ...}, zero {0}, and the negative of the counting numbers {-1, -2, -3, ...}

You can write them down like this: {..., -3, -2, -1, 0, 1, 2, 3, ...}

Examples of integers: -16, -3, 0, 1, 198

Front 10

Whole Numbers-Give Examples

Back 10

Includes the counting numbers {1, 2, 3, ...}, zero {0}, and the negative of the counting numbers {-1, -2, -3, ...}

You can write them down like this: {..., -3, -2, -1, 0, 1, 2, 3, ...}

Examples of integers: -16, -3, 0, 1, 198

Front 11

Definition of a Polynomial

Back 11

an algebraic expression that has at least 3 different terms. Can contain an infinite amount of terms.

Front 12

Definition of a Binomial

Back 12

an algebraic expression that has only two different variables. (e.g. 3x-2)

Front 13

Definition of Trinomial

Back 13

an algebraic expression that has exactly 3 different variables.

Front 14

Quadratic Equation (remember this!)

Back 14

ax2+bx+c (ax is to the second power)

Front 15

Equation used to find the vertex of a parabola. Used in quadratic equations.

Back 15

-b/2a (expressed as negative b over 2a)

Front 16

Definition of coefficient

Back 16

Any number accompanying a variable or used to multiply a variable.

Front 17

Define Y intercept

Back 17

The point in which a line crosses the y axis

Front 18

Define the X intercept

Back 18

The point in which a line crosses the x axis.

Front 19

Multiplication/Division principal of inequalities states what...(if you multiply or divide by a negative number...)

Back 19

You must change the equality (><) symbol. This is also true when dealing with variables.

Front 20

Equation to find the slope of a line

Back 20

Slope= y2-y1
__________________
X2-x1
or the coefficient for x in a linear equation. y=-3x+7. Slope is -3

Front 21

Linear Equation is...

Back 21

y=mx+b

Front 22

The slope of a perfectly horizontal line is?

Back 22

0 ZERO

Front 23

The slope of a perfectly vertical line is?

Back 23

NOT Defined!

Front 24

The slope intercept equation

Back 24

is also y=mx+b (The slope is m and the y intercept is (0,b)

Front 25

Area of a rectangle

Back 25

Length X Width

Front 26

Dividing Fractions

Back 26

Take one fraction and multiply it by the reciprocal of the other.

Front 27

Rule for adding and subtracting fractions

Back 27

Find the LCM or the LCD lowest common denominator before proceeding

Front 28

Solving proportions

Back 28

Use cross products to determine if both fractions are equivalent.

Front 29

Adjacent Angles

Back 29

share the same side

Front 30

Non Adjacent Angles

Back 30

Do not share the same side

Front 31

Perimeter of a rectangle

Back 31

Length X 2 + Width X 2

Front 32

Area of a Trapezoid: 4 sided figure with two parallel lines that do not have the same lengths

Back 32

1/2 X Height X (Short base + Long base)

Front 33

Area of a Parallelogram: 4 sided figure that looks like its leaning left or right

Back 33

Base X Height

Front 34

Area of a Triangle

Back 34

1/2 X Base X Height

Front 35

Finding the measure of a triangle

Back 35

the sum of each angle will add up to 180 degrees

Front 36

Radius of a circle

Back 36

From the center to an edge

Front 37

Diameter of a circle

Back 37

From edge to edge

Front 38

Area of a circle

Back 38

pi X R(radius) squared
3.14 X R2

Front 39

Volume of a rectangular shape

Back 39

Length X Width X Height

Front 40

Volume of a sphere

Back 40

4/3 X pi (3.14) X (R)adius cubed

4/3 X 3.14 X R3

Front 41

Volume of cylinder

Back 41

Pi X R2 X Height

Front 42

Volume of a cone

Back 42

1/3 X Area of Base X Height

Front 43

Volume of a pyramid

Back 43

1/3 X Area of Rectangular Base X Height

Front 44

Pythagorean Theorem-Find missing side of triangle when two sides are known

Back 44

LEG= Radicant{Hypotenuse2 - Leg2}

Front 45

Pythagorean Theorem-Find hypotenuse

Back 45

Hypotenuse= Radicant{Leg2 + Leg2}

Front 46

Motion Formulas

Back 46

Distance=Rate X Time
Rate= Distance/Time
Time= Distance/Rate

Front 47

Logarithm Expression

Back 47

LOG (Product) = Power
base
6 to the 3rd power=216

Log 216= 3
6

Front 48

Solving Negative Exponents

Back 48

Take the reciprocal of the base and multiply

5 to the negative 2 power is: 1/5 X 1/5 =1/25

Front 49

Raising a power to a power

Back 49

You must multiply the exponents

(5 to the 2nd power)3= 5 to the 6th power

Front 50

FOIL Method

Back 50

First= (A+B)(C+D) A X C
Outer= A X D
Inner= B X C
Last= B X D

Front 51

Factoring Polynomials trick

Back 51

One must find the greatest common factor

Front 52

Factoring Trinomials trick

Back 52

ax2+bx+c The factor of C must add up to B

X2+7X+10 = (x+2) (x+5)

Front 53

Complimentary Angles

Back 53

Two angles that add up to 90 degrees

Front 54

Supplementary Angles

Back 54

Two angles that add up to 180 degrees