## Are looking to get college credit for College Mathematics? Then you need to know how to pass the CLEP College Math Exam and we can help.

By not having to take College Mathematics or a similar math class at your college you will **save yourself precious time and money**– so it’s a worthy goal to work hard and do the best you can on the CLEP College Mathematics Exam! **However**, the only way to do great on the CLEP College Mathematics exam is to truly know and understand all the key concepts and skills taught in high school Algebra 1, Geometry, Algebra 2 and Pre-Calculus. Ask yourself, “do I really remember everything from all my math classes in high school?” if not, don’t worry as there is a great way to relearn and sharpen all your high school math skills! But, before we go over the **Best Way To Prepare** for the CLEP College Mathematics exam – *how much do you know about the actual CLEP College Mathematics Test?*

### How to Pass the CLEP College Math Exam – What You Should Know

The College-Level Examination Program (CLEP) Mathematics exam is designed to assess the mathematical knowledge of students who are studying fields that don’t require advanced mathematics. The CLEP College Math exam covers math topics typically taught in a college course for non-mathematics majors.

The CLEP College Mathematics exam has approximately 60 questions which must be answered within 90 minutes time frame. CLEP exams are administered by the College Board and CLEP College Mathematics credits can count for up to six college credit hours at some colleges/universities.

**What’s the Best and Most Efficient Way to Learn Math So You Can Pass the CLEP College Math Exam?**

__The answer is simple__: the best way to learn math is to learn directly from an experienced math teacher that can explain math in a way you like and understand! No one can teach you math better than an actual math teacher as teaching math every day is their profession! Of course, it’s almost impossible to find a good math teacher that will sit down and re-teach you everything you learned (or did not learn) in high school math one-on-one…..but fortunately, there is a something that’s just as good!

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- Comprehensive summary notes of all concepts covered – perfect study aid for tests and quizzes
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**TabletClass Math CLEP College Math Exam Prep Course Covers:**

**Chapter 1: Basic Algebra (Review)**

1.1 Adding Real Numbers

1.2 Subtracting Real Numbers

1.3 Multiplying and Dividing Real Numbers

1.4 Distributive Property

1.5 Simplifying by Combining Like Terms

1.6 One Step Equations

1.7 Solving Two Step Equations

1.8 Solving Multi-Step Equations

1.9 Formulas and Literal Equations

1.10 Linear Inequalities

1.11 Compound Inequalities

1.12 Introduction to Absolute Value

1.13 Solving Absolute Value Equations

1.14 Absolute Value Inequalities

1.15 Graphing Absolute Value Equations

**Chapter 2: Graphing and Writing Linear Equations**

2.1 Graphing Lines with One Variable

2.2 Graphing Lines with Two Variables

2.3 The Slope of a Line

2.4 Slope Intercept Method

2.5 XY Intercept Method

2.6 Writing the Equations of Lines – Using Slope-Intercept Form

2.7 Writing the Equations of Lines – Using Point-Slope intercept

2.8 Writing the Equations of Lines -Given the Slope and a Point

2.9 Writing the Equations of Lines – Given Two Points

2.10 Standard Form of Linear Equations

2.11 Best Fitting Lines and Scatter Plots

2.12 Linear Models/Word Problems

2.13 Graphing Linear Inequalities in Two Variables

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**Chapter 3: Systems**

3.1 Solving Systems by Graphing

3.2 Solving Systems Substitution Method

3.3 Solving Systems by Elimination/Linear Combination

3.4 Solving Linear System Word Problems

3.5 Special Linear Systems

3.6 Solving Systems of Linear Inequalities

3.7 Linear Programming

**Chapter 4: Matrices and Determinants**

4.1 Introduction to Matrices

4.2 Matrix Operations

4.3 Matrix Multiplication

4.4 Determinants

4.5 Identity and Inverse Matrices

4.6 Solving Systems using Inverse Matrices

4.7 Solving Systems using Cramer’s Rule

**Chapter 5: Quadratic Equations and Complex Numbers**

5.1 Introduction to Quadratic Equations

5.2 Solving Quadratic Equations by Square Roots

5.3 Graphing Quadratic Equations

5.4 The Quadratic Formula

5.5 Solving Quadratic Equations by Factoring

5.6 The Discriminant – Types of Roots

5.7 Completing the Square

5.8 Quadratic Equation Word Problems

5.9 Graphing Quadratic Inequalities

5.10 Complex and Imaginary Numbers

**Chapter 6: Functions and Relations**

6.1 Introduction to Functions and Relations

6.2 Function Operations

6.3 Inverse Functions

6.4 Graphing Functions

6.5 Linear and Nonlinear Functions

6.6 Special Functions

6.7 Composite Functions

6.8 Interval and Set Builder Notation

6.9 Function Symmetry

6.10 Transformations of Functions

6.11 Function and Relation Analysis (Finding Domain/Range)

**Chapter 7: Powers and Radicals**

7.1 Product and Power Rules of Exponents

7.2 Negative and Zero Exponents Rules

7.3 Division Rules of Exponents

7.4 Scientific Notation

7.5 Compound Interest

7.6 Simplifying Radicals

7.7 Operations with Radicals

7.8 Solving Radical Equations

7.9 Operations and Equations with Rational Exponents

7.10 The Distance and Mid-Point Formula

7.11 The Pythagorean Theorem

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**Chapter 8: Logarithmic and Exponential Functions**

8.1 Exponential Growth and Decay Functions

8.2 Introduction to Logarithms

8.3 Properties of Logarithms

8.4 The Natural Base e

8.5 Natural Logarithms

8.6 Solving Logarithmic Equations

8.7 Solving Exponential Equations

**Chapter 9: Polynomial Functions**

9.1 Introduction to Polynomials

9.2 Adding and Subtracting Polynomials

9.3 Multiplying Polynomials

9.4 Multiplying Polynomials Special Cases

9.5 Sum and Difference of Two Cubes

9.6 Factoring Greatest Common Factor

9.7 Factoring Quadratic Trinomials

9.8 Special Factoring Rules

9.9 Graphing Polynomials

9.10 Solving Polynomial Equations by Factoring

9.11 Polynomial Division (Long and Synthetic Division)

9.12 Remainder and Factor Theorem

9.13 Rational Root Theorem (Rational-Zero Test)

9.14 Solving n-degree Polynomials (Fundamental Theorem of Algebra)

9.15 Descartes’ Rule of Signs and Bounds

**Chapter 10: Rational Expressions/Equations**

10.1 Ratios and Proportions

10.2 Percent

10.3 Direct and Inverse Variation

10.4 Simplifying Rational Expressions

10.5 Multiplying and Dividing Rational Expressions

10.6 Finding the LCD of Rational Expressions

10.7 Solving Rational Equations

10.8 Adding and Subtracting Rational Expressions

10.9 Graphing Rational Functions (Vertical and Horizontal Asymptotes)

**Chapter 11: Data, Measurement and Probability**

11.1 Units of Measure and Conversion

11.2 Measures of Central Tendency- Mean, Median and Mode

11.3 Exploring Data- Charts, Tables, Graphs and Plots

11.4 Introduction To Probability

11.5 Counting Theory

11.6 Probability of Independent, Dependent and Mutually Exclusive Events

11.7 Permutations and Combinations

**Chapter 12: Sequence and Series**

12.1 Introduction to Sequence and Series

12.2 Arithmetic Sequence and Series

12.3 Geometric Sequence and Series

12.4 Infinite Geometric Series

12.5 The Binomial Theorem

**Chapter 13: Foundations for Geometry**

13.1 Points, Lines and Planes

13.2 Line Segments and Rays

13.3 Angles

13.4 Theorems and Postulates

**Chapter 14: Reasoning and Proof**

14.1 Conditional Statements and Converses

14.2 Algebra Properties

14.3 Deductive and Inductive Reasoning

14.4 More on Angles and Lines

14.5 How to Plan and Write a Proof

**Chapter 15: Perpendicular and Parallel Lines, Polygons**

15.1 Parallel Lines and Transversals

15.2 Properties of Parallel and Perpendicular Lines

15.3 Proving Lines Parallel

15.4 Introduction to Polygons

**Chapter 16: Congruent Triangles**

16.1 Congruent Figures

16.2 Proving Congruent Triangles: Side-Side-Side and Side-Angle-Side Theorem

16.3 Proving Congruent Triangles: Angle-Side-Angle and Angle-Angle-Side Theorem

16.4 Proving Congruent Triangles: Hypotenuse-Leg Theorem

**Chapter 17: Properties of Triangles**

17.1 Medians, Altitudes and Bisectors

17.2 Bisector Theorems

17.3 Triangle Inequalities

**Chapter 18: Quadrilaterals**

18.1 Parallelograms

18.2 Proving Quadrilaterals are Parallelograms

18.3 Trapezoids

18.4 Special Quadrilaterals

18.5 Quadrilaterals, Triangles and Midpoints

**Chapter 19: Similarity**

19.1 Ratios and Proportions

19.2 Similar Polygons

19.3 Similar Triangles

**Chapter 20: Transformations**

20.1 Reflections

20.2 Rotations and Dilations

20.3 Translations and Glide Reflections

**Chapter 21: Right Triangles and Trigonometry**

21.1 Similar Right Triangles

21.2 The Pythagorean Theorem

21.3 Special Right Triangles

21.4 Trigonometric Ratios

21.5 Right Triangle Word Problems

**Chapter 22: Circles**

22.1 Introduction to Circles and Tangents

22.2 Arcs and Chords

22.3 Inscribed Angles

22.4 Other Angle Relationships in Circles

22.5 Segment Lengths and Circles

**Chapter 23: Area and Volume**

23.1 Area of Basic Figures

23.2 Surface Area of Basic Figures

23.3 Volume of Basic Figures

23.4 Area of Regular Polygons

23.5 Area of Circles/Sectors and Arc Length

**Chapter 24: Conic Sections**

24.1 Circles (Conic Sections)

24.2 Parabolas (Conic Sections)

24.3 Ellipses (Conic Sections)

24.4 Hyperbolas (Conic Sections)

24.5 Translations of Conic Sections

**Chapter 25: Trigonometry**

25.1 Trigonometric Ratios

25.2 Angles of Rotation and Radian Measure

25.3 Evaluating Trigonometric Functions

25.4 Inverse Trigonometric Functions

25.5 Graphs of Sine and Cosine Functions

25.6 Laws of Sine and Cosine

25.7 Trigonometric Identities

25.8 Solving Trigonometric Equations

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