Flip Chart Requirements
Students will be required to maintain their flip charts at all times. The following criteria will be
used to create and maintain flip charts.
Required Materials
100-150
3x5 Index cards
1-2 rolls of Scotch tape (generic doesn’t work as well)

Flip Charts
o Each flip chart should be color coded by chapter.
o There should be an index of the chapters on the front of the flip chart with the
chapter number, description of the chapter, and chapter color.
o Mrs. Thomson will tell you which things are required to be put in the flip chart.
 Use the chart on the back of this page to keep up with the cards required
for each day, section, and chapter.

Cards
o Every card should be color coded on the bottom strip showing.
o Every card should be labeled with a description of what is on the card. This
should go in the color coded strip at the bottom of the card.
o The front of the card should have the definition, steps, procedures, etc.
o The back of the card should have an example.
o All required items must be on a card.
o You may choose to put additional optional cards if necessary.

Grades
o Neatness
 Printed nicely
 Put together well
o Completeness
 All required cards present
 Index present
 Index up to date
 Cards color coded
o Accuracy
 Cards have correct information
 Cards have examples
Note: Do not wait until I want to take up flip charts to complete your cards. You should do
cards as you get the information. These charts are to help you review the material for class,
quizzes, and test, including the exam.
Flip charts will be due and taken up the day of each test.
Flip Chart Required Cards
Chapter
Title of Card
Chapter
Title of Card
1
1
Pythagorean Theorem
Distance Formula
5
5
1
1
5
5
6
6
6
Even/Odd Functions
6
End Behavior
Continuous/Discontinuous
2
Midpoint Formula
Partitioning a Directed Line
Segment
Equation of a Circle
Simplifying Radicals –square
roots
Area Formulas
Parallelogram/Rhombus/Kite
/Trapezoid/Triangle/Circle
Lateral Surface Area/Total
Surface Area
Prisms/Pyramids
Cylinders/Cones/Spheres
Population Density
Factoring GCF/Grouping
Factoring Difference of
Squares
Factoring Trinomials
Factoring Trinomials
Coefficient not 1
Evaluating Functions
Domain/Range
6
2
Cross-Sections
6
2
2D-3D Rotations
6
3
Rational Exponents to Radical
Form
Exponent Rules
Add/Subt/Mult/Power to
Power/Basic Dividing
Exponent Rules
Negative Exponents/Power of
0
Radicals Rules
Adding/Multiplying
Radical Rules
Dividing
Polynomials
Adding/Subtracting
Polynomials Multiplying
Distributive/Binomials
Divide Polyn. by Monomials
6
Parent Graph of Quadratic and
Transformation Rules
Parent Graphs of Square
Root/Cube Root/Cubic
Parent Graphs of Absolute
Value/Exponentials
Piecewise/Step Functions
1
1
2
2
3
3
3
3
4
4
4
7
Solve Quadratics by Square
Root
7
Solve Quadratics by Factoring
7
7
Solve Quadratics by Quadratic
Formula
Solve Quadratics by Graphing
7
Axis of Symmetry
7
Vertex
7
Maximum/Minimum
7
Quadratic Regression
10
7
Quadratic Inequalities
10
8
Solving Systems by
Graphing
Solving Systems by
Substitution
Graphing circles in
calculator
Algebraic Proofs
Classify Triangles
Triangle Sum Theorem/Ext.
Angle Theorem
Base Angles Theorem
10
12
12
Inverse Variation
9
9
Construction Equilateral
Triangle
Construction Regular
Hexagon
Construction Square
Midsegment Theorem
Deriving formula for area of
oblique Triangle
Direct Variation
12
12
9
9
Triangle Inequality
Centroid/Median
12
13
9
Circumcenter/Perpendicular
Bisector
Orthocenter/Altitude
Incenter/Angle Bisector
Translations
Reflections
Rotations
Proving Triangles
Congruent SSS/SAS
Proving Triangles
Congruent AAS/ASA/HL
CPCTC
Dilations/Similarity
13
Joint Variation
Solving Simple Rational
Equations
Work Word Problems
Exp to Log Log to Exp
Change of Base
Solving Simple Exponential
Equations
Solving Radical Equations
Geometric Recursive
Geometric Explicit
Exponential Growth/Decay
Compound Interest
Probability/Sample Space
8
8
9
9
9
9
9
9
9
9
9
9
9
9
9
9
9
10
10
10
11
11
11
13
13
13
13
13
14
14
14
14
45-45-90 Special Right
Triangles
30-60-90 Special Right
Triangles
Trig Ratios SOHCAHTOA
Steps for Solving problems
with Trig Ratios
Angle of
Elevation/Depression
Trig Graphs
Law of Sines
Law of Cosines
Addition Rule
Symbol
Multiplication Rule/Symbol
Two-Way Frequency Table
14
14
Independent/Dependent
Events
Mutually Exclusive
Events/Mutually Inclusive
Events
Conditional Probability
14
14
Permutations
Tree Diagrams
14
14
Venn Diagrams
14
Combinations
14
Complement