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- Home
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- Available Subjects
- ACT Science Review
- Math Assessment – Arithmetic (Part 1)
- Problem Set 1 – Seismograph
- Problem Set 10 – TBD
- Problem Set 2 – Seed Germination
- Problem Set 3 – Springs and Restoring Force
- Problem Set 4 – Under Water Sound
- Problem Set 5 – Solar Flares
- Problem Set 6 – Conjuction and Opposition
- Problem Set 7 – Soaring Birds
- Problem Set 8 – Knot Strength
- Problem Set 9 – TBD
- Algebra – Preliminary Fundamentals
- Chapter 1 – Whole Numbers
- 1.1 Place Value
- 1.2 Adding Whole Numbers
- 1.3 Subtracting Whole Numbers
- 1.4 Rounding and Estimating
- 1.5 Multiplying Whole Numbers
- 1.6 Dividing Whole Numbers
- 1.7 Exponents and Order of Operations
- Practice – Exponents
- Practice – Negative Numbers
- Practice – Negative Numbers (Part 2)
- Practice – Negative or Positive ?
- Practice – Order of Operations (Add/Subtract Part 2)
- Practice – Order of Operations (Add/Subtract)
- Practice – Order of Operations (Mult)
- Practice – Order of Operations (Mult/Div)
- Practice – Order of Operations (with Exponents)
- Practice – Order of Operations (with Parenthesis)
- Practice – Squaring Numbers
- Tutorial – Introduction to Negative Numbers (Part 1)
- Tutorial – Introduction to Negative Numbers (Part 2)
- Practice – Find the Lowest Unit Price
- Snipe Hunt – Order of Operations – 1
- Chapter 10 – Signed Numbers
- Chapter 2 – Fractions (Multiplying/Dividing)
- 2.1 Introduction to Fractions
- 2.2 Mixed Numbers
- 2.3 Factors and Prime Factorization
- 2.4 Simplifying Fractions
- 2.5 Multiplying Fractions
- 2.6 Dividing Fractions
- Practice – Dividing Fractions
- Practice – Dividing Fractions and Mixed Numbers
- Practice – Dividing Mixed Numbers
- Practice – Multiplying and Dividing Fractions
- Tutorial – Dividing Fractions and Mixed Numbers
- Tutorial – Introduction to Dividing Fractions
- Tutorial – Introduction to Dividing Mixed Numbers
- Factoring – Find the Factors
- Practice – Placing Fractions
- Prime Numbers – Pop the Balloon
- Chapter 3 – Fractions (Adding/Subtracting)
- Practice – Adding Like Fractions
- Practice – Adding Mixed Numbers
- Practice – Adding Unlike Fractions
- Practice – Combining Fractions (all types)
- Practice – Finding Equivalent Fractions
- Practice – Finding the Least Common Multiple
- Practice – Subtracting Like Fractions
- Practice – Subtracting Mixed Numbers
- Practice – Subtracting Unlike Fractions
- Chapter 4 – Decimals
- Chapter 5 – Ratios and Proportions
- Chapter 6 – Percent
- Chapter 7 – Measurement
- Chapter 8 – Geometry
- Chapter 9 – Probability and Statistics
- Chapter 1 – Whole Numbers
- Algebra 1
- Absolute Values
- Algebra Skill Builders
- Equations
- Equations – Introduction
- Equations – Practice – ax = c
- Equations – Practice – ax+b = c
- Equations – Practice – ax+b = cx+d
- Equations – Practice – ax+b = cx+d (with fractions)
- Equations – Practice – Is x=a a Solution?
- Equations – Practice – Substitution
- Equations – Practice – x+b = c
- Equations – Tutorial – Solving ax = c
- Equations – Tutorial – Solving ax+b = c
- Equations – Tutorial – Solving x+b = c
- Order of Operations
- Five 5’s
- Negative Numbers – Practice 1
- Negative Numbers – Practice 2
- Negative Numbers – Practice 3
- Negative or Positive?
- Order of Operations – Quiz 1
- Order of Operations – with Addition/Subtraction
- Order of Operations – with Exponents
- Order of Operations – with Multiplication
- Order of Operations – with Multiplication/Division
- Order of Operations – with Parenthesis
- Tutorial – Negative Numbers
- Exponents
- Exponents – Practice – Dividing (Advanced)
- Exponents – Practice – Dividing (Beginner)
- Exponents – Practice – Multiplying (Advanced)
- Exponents – Practice – Multiplying (Beginner)
- Exponents – Practice – Negative Exponents (Advanced)
- Exponents – Practice – Negative Exponents (Beginner)
- Exponents – Practice – Power Rule (Advanced)
- Exponents – Practice – Power Rule (Beginner)
- Exponents – Practice – Random Problems
- Exponents – Practice – Resolving Negative Exponents
- Exponents – Tutorial – Dividing
- Exponents – Tutorial – Multiplying
- Exponents – Tutorial – Negative Exponents
- Exponents – Tutorial – Power Rule
- Exponents – Tutorial – Resolving Negative Exponents
- Expressions
- Expressions – Introduction
- Expressions – Practice – Distributive Property
- Expressions – Practice – Distributive Property (Advanced)
- Expressions – Practice – Like Terms
- Expressions – Practice – Like Terms
- Expressions – Practice – Order of Operations (PEMDAS)
- Expressions – Practice – Simplifying
- Expressions – Practice – Simplifying (Advanced)
- Expressions – Practice – Terms
- Expressions – Practice – Terms
- Expressions – Tutorial – Associative Property
- Expressions – Tutorial – Commutative Property
- Expressions – Tutorial – Distributive Property
- Expressions – Tutorial – Like Terms
- Expressions – Tutorial – Order of Operations (PEMDAS)
- Expressions – Tutorial – Properties of Addition
- Expressions – Tutorial – Properties of Multiplication
- Expressions – Tutorial – Simplifying Expressions (Advanced)
- Expressions – Tutorial – Symplifying Expressions
- Factoring
- Factoring – Beginner – 1
- Factoring – Introduction
- Factoring – Practice – Factoring Binomials (ax+b)
- Factoring – Practice – Factoring Binomials (Part 2)
- Factoring – Practice – Factoring Trinomials – 1
- Factoring – Practice – Factoring Trinomials – 2
- Factoring – Practice – Finding Discriminants
- Factoring – Practice – Finding Factors – 2
- Factoring Practice – Finding Factors – 1
- Factoring Tutorial – Finding Factors
- Factoring Tutorial – Trinomials (Part 1)
- Factoring Tutorial – Trinomials (Part 2)
- Factoring Tutorials – Binomials (ax+b)
- Practice – What’s the Other Factor?
- Practice – What’s the Other Factor?
- Graphing
- Inequalities
- Lines
- Lines – Practice – Slope/Intercept – 1
- Lines – Practice – Slope/Intercept – 2
- Lines – Practice – Slope/Intercept – 3
- Lines – Practice – Slope/Intercept – 4
- Lines – Practice – Standard Form – 1
- Lines – Practice – Standard Form – 2
- Lines – Tutorial – Find the Equation of a Line – 1
- Lines – Tutorial – Find the Equation of a Line – 2
- Lines – Tutorial – Lines and Slope
- Lines – Tutorial – Slope
- Lines – Tutorial – Slope/Intercept Form
- Lines – Tutorial – Standard Form
- Scientific Notation
- Scientific Notation – Introduction
- Scientific Notation – Practice – Decimal to Scientific Notation
- Scientific Notation – Practice – Scientific Notation to Decimal
- Scientific Notation – Tutorial – Convert Decimal to Scientifc Notation
- Scientific Notation – Tutorial – Convert Scientifc Notation to Decimal
- Polynomials
- Polynomials – Practice – Adding Binomials
- Polynomials – Practice – Adding Monomials
- Polynomials – Practice – Adding Polynomials
- Polynomials – Practice – Adding/Subtracting Polynomials
- Polynomials – Practice – Identifying Special Cases
- Polynomials – Practice – Multiplying Binomials
- Polynomials – Practice – Multiplying Polynomials
- Polynomials – Practice – Multiplying Special Cases
- Polynomials – Practice – Subtracting Binomials
- Polynomials – Practice – Subtracting Monomials
- Polynomials – Practice – Subtracting Polynomials
- Polynomials – Tutorial – Adding
- Polynomials – Tutorial – Multiplying Binomials (a-b)(a-b)
- Polynomials – Tutorial – Multiplying Binomials (a+b)(a-b)
- Polynomials – Tutorial – Multiplying Binomials (a+b)(a+b)
- Polynomials – Tutorial – Multiplying Binomials (Alternate)
- Polynomials – Tutorial – Multiplying Binomials (FOIL)
- Polynomials – Tutorial – Multiplying Polynomials
- Polynomials – Tutorial – Subtracting
- Systems of Equations
- Systems of Equations – Introduction
- Systems of Equations – Practice – Linear Combination (part 1)
- Systems of Equations – Practice – Linear Combination (part 2)
- Systems of Equations – Practice – Random Problems
- Systems of Equations – Practice – Substitution (Part 1)
- Systems of Equations – Practice – Substitution (Part 2)
- Systems of Equations – Tutorial – Graphing
- Systems of Equations – Tutorial – Linear Combinations
- Systems of Equations – Tutorial – Substitution
- Algebra 2
- Absolute Values
- Complex Numbers
- Complex Numbers – Adding
- Complex Numbers – Complex Conjugate
- Complex Numbers – Dividing
- Complex Numbers – Introduction
- Complex Numbers – Multiplying
- Complex Numbers – Practice – Adding – 1
- Complex Numbers – Practice – Complex Conjugates – 1
- Complex Numbers – Practice – Dividing – 1
- Complex Numbers – Practice – Multiplying – 1
- Complex Numbers – Practice – Subtracting – 1
- Complex Numbers – Subtracting
- Linear Programming
- Polynomial Functions
- Degree and Leading Coefficient
- Degree of Polynomial
- End Behavior of Polynomials – 1
- End Behavior of Polynomials – 2
- Law of Sign Changes
- Multiplicity of Zeros – 1
- Multiplicity of Zeros – 2
- Sketching Polynomials
- Synthetic Division – 1
- Synthetic Division – 2
- Zeros of Polynomials – 1
- Zeros of Polynomials – 2
- Quadratics
- Quadratics – Completing the Square
- Quadratics – Deriving the Quadratic Formula
- Quadratics – Introduction
- Quadratics – Practice – 1
- Quadratics – Practice – Completing the Square – 1
- Quadratics – Practice – Completing the Square – 2
- Quadratics – Practice – Polynomial Form
- Quadratics – Practice – Standard Form
- Quadratics – Practice – Zero Product Principle – 1
- Quadratics – Practice – Zero Product Principle – 2
- Quadratics – Quadratic Formula
- Quadratics – Square Root Property
- Quadratics – Zero Product Principle
- Radicals
- College Algebra
- Chapter 0 – Fundamental Concepts of Algebra
- 0.1 Algebraic Expressions and Real Numbers
- Practice – Absolute Value
- Practice – Distributive Property
- Practice – Distributive Property (2)
- Practice – Elements of Real Numbers
- Practice – Evaluating Algebraic Expressions
- Practice – Negative Numbers
- Practice – Order of Operations
- Practice – Order of Operations (Advanced)
- Practice – Simplifying Algebraic Expressions
- Practice – Simplifying Algebraic Expressions (2)
- Simplifying Algebraic Equations (Advanced)
- Tutorial – Absolute Value
- Tutorial – Evaluating Algebraic Expressions
- Tutorial – Order of Operations
- Tutorial – Properties of Real Numbers
- Tutorial – Real Numbers
- Tutorial – Simplifying Algebraic Expressions
- 0.2 Exponents and Scientific Notation
- Practice – Decimal to Scientific Notation
- Practice – Negative Exponents (Advanced)
- Practice – Negative Exponents Rule
- Practice – Power Rule
- Practice – Power Rule (Advanced)
- Practice – Product Rule
- Practice – Product Rule (Advanced)
- Practice – Quotient Rule
- Practice – Quotient Rule (Advanced)
- Practice – Scientific to Decimal Notation
- Tutorial – Convert Decimal to Scientific Notation
- Tutorial – Convert Scientific to Decimal Notation
- Tutorial – Introduction to Scientific Notation
- Tutorial – Negative Exponents Rule
- Tutorial – Power Rule
- Tutorial – Product Rule
- Tutorial – Quotient Rule
- 0.3 Radicals and Rational Exponents
- Practice – Adding and Subtracting Square Roots
- Practice – Evaluating nth Roots
- Practice – Evaluating Square Roots
- Practice – Rational Exponents
- Practice – Rationalizing Denominators
- Practice – Simplifying nth Roots
- Practice – Simplifying Square Roots
- Practice – Simplifying Square Roots (Advanced)
- Tutorial – Adding and Subtracting Square Roots
- Tutorial – Evaluating nth Roots
- Tutorial – Introduction to Square Roots
- Tutorial – Properties of Rational Exponents
- Tutorial – Properties of Square Roots
- Tutorial – Rationalizing Denominators
- Tutorial – Simplifying nth Roots
- Tutorial – Simplifying Square Roots
- 0.4 Polynomials
- Practice – Adding Binomials
- Practice – Adding Monomials
- Practice – Adding Polynomials
- Practice – Degree of Polynomials
- Practice – Identifying Special Cases
- Practice – Multiplying Binomials
- Practice – Multiplying Binomials (Advanced)
- Practice – Multiplying Monomials
- Practice – Multiplying Polynomials
- Practice – Multiplying Special Cases
- Practice – Subtracting Binomials
- Practice – Subtracting Monomials
- Practice – Subtracting Polynomials
- Tutorial – Adding Polynomials
- Tutorial – Degree of Polynomials
- Tutorial – Introduction to Polynomials
- Tutorial – Multiplying Binomials (FOIL)
- Tutorial – Multiplying Monomials
- Tutorial – Multiplying Polynomials
- Tutorial – Special Rules
- Tutorial – Subtracting Polynomials
- 0.5 Factoring Polynomials
- Practice – Advanced Factoring (Grouping)
- Practice – Factoring Binomials
- Practice – Factoring Binomials (Advanced)
- Practice – Factoring Difference of Two Cubes
- Practice – Factoring Difference of Two Squares
- Practice – Factoring Trinomials
- Practice – Factoring Trinomials (Advanced)
- Tutorial – Factoring Binomials
- Tutorial – Factoring Difference of Two Cubes
- Tutorial – Factoring Difference of Two Squares
- Tutorial – Factoring Trinomials
- Tutorial – Factoring Trinomials (Advanced)
- Tutorial – Factoring Trinomials (Box Method)
- Tutorial – Introduction to Factoring Polynomials
- 0.6 Rational Expressions
- Practice – Adding Rational Expressions
- Practice – Adding Rational Expressions (diff denom)
- Practice – Common Denominators
- Practice – Dividing Rational Expressions
- Practice – Identifying the Domain
- Practice – Multiplying Rational Expressions
- Practice – Simplifying Rational Expressions
- Practice – Subtracting Rational Expressions
- Practice – Subtracting Rational Expressions (diff denom)
- Tutorial – Adding Rational Expressions
- Tutorial – Adding Rational Expressions (Diff Denom)
- Tutorial – Dividing Rational Expressions
- Tutorial – Finding Common Denominators
- Tutorial – Introduction to Rational Expressions
- Tutorial – Multiplying Rational Expressions
- Tutorial – Simplifying Rational Expressions
- Tutorial – Subtracting Rational Expressions
- Tutorial – Subtracting Rational Expressions (Diff Denom)
- College Algebra – Preliminary Review – Assessment 1
- 0.1 Algebraic Expressions and Real Numbers
- Chapter 1 – Equations
- 1.1 Graphing
- 1.10 Absolute Value Inequalities
- 1.2 Linear Equations
- Practice – Is it a Solution?
- Practice – Solving Linear Equations (all types)
- Practice – Solving Linear Equations (ax = c)
- Practice – Solving Linear Equations (ax+b = c)
- Practice – Solving Linear Equations (ax+b = cx+d)
- Practice – Solving Linear Equations (Distributive Prop)
- Practice – Solving Linear Equations (w/fractions)
- Practice – Solving Linear Equations (x+b = c)
- Practice – Substitution
- Tutorial – Introduction to Linear Equations
- Tutorial – Linear Equations (ax = c)
- Tutorial – Linear Equations (ax+b = c)
- Tutorial – Linear Equations (d(ax+b) = c)
- Tutorial – Linear Equations (x+b = c)
- 1.3 Rational Equations
- 1.4 Complex Numbers
- Practice – Adding Complex Numbers
- Practice – Complex Conjugates
- Practice – Complex Magnitudes
- Practice – Dividing Complex Numbers
- Practice – Multiplying Complex Numbers
- Practice – Powers of i
- Practice – Subtracting Complex Numbers
- Tutorial – Adding Complex Numbers
- Tutorial – Complex Conjugates
- Tutorial – Dividing Complex Numbers
- Tutorial – Introduction to Complex Numbers
- Tutorial – Multiplying Complex Numbers
- Tutorial – Subtracting Complex Numbers
- 1.5 Quadratic Equations
- Practice – Complete the Square
- Practice – Complete the Square to Solve Quadratics
- Practice – Complete the Square – 2
- Practice – Quadratic Formula
- Practice – Simplifying Square Roots
- Practice – Solve Quadratics
- Practice – Solve Quadratics – 2
- Practice – Solving Square Roots
- Practice – Solving Square Roots (simplifying solutions)
- Practice – Solving Square Roots (w/ complex solutions)
- Preparing for using the Quadratic Formula
- Tutorial – Completing the Square
- Tutorial – Deriving the Quadratic Formula
- Tutorial – Introduction to Quadratics
- Tutorial – Quadratic Formula
- Tutorial – Square Root Property
- Tutorial – Zero Product Principle
- 1.6 Polynomial Equations
- 1.7 Radical Equations
- 1.8 Absolute Value Equations
- Practice – Solving Absolute Value (|ax+b|+d=c)
- Practice – Solving Absolute Value (|ax+b|=|cx+d|)
- Practice – Solving Absolute Value (|ax+b|=c)
- Practice – Solving Absolute Value (|x+b|=c)
- Practice – Solving Absolute Value (e|ax+b|+d=c)
- Tutorial – Absolute Value Equations (|ax+b|+d=c)
- Tutorial – Absolute Value Equations (|ax+b|=|cx+d|)
- Tutorial – Absolute Value Equations (|ax+b|=c)
- Tutorial – Absolute Value Equations (|x+b|=c)
- Tutorial – Absolute Value Equations (e|ax+b|+d=c)
- Tutorial – Introduction to Absolute Value Equations
- 1.9 Linear Inequalities
- Practice – Graphing Linear Inequalities
- Practice – Graphs to Interval Notation
- Practice – Interval Notation
- Practice – Set Builder Notation
- Practice – Solving Compound Inequalities
- Practice – Solving Linear Inequalities (ax > c)
- Practice – Solving Linear Inequalities (x+b > c)
- Tutorial – Compound Inequalities
- Tutorial – Graphing Inequalities
- Tutorial – Interval and Set Builder Notation
- Tutorial – Introduction to Linear Inequalities
- Tutorial – Introduction to Linear Inequalities
- Tutorial – Solving Compound Inequalities
- Tutorial – Solving Linear Inequalities (ax > b)
- Tutorial – Solving Linear Inequalities (x+b > c)
- Chapter 2 – Functions
- 2.1 Functions and their Graphs
- Practice – Complete the Table
- Practice – Decode Slope
- Practice – Domain and Range
- Practice – Graphing Ordered Pairs (x,f(x))
- Practice – Identify Slope and y-intercept
- Practice – Vertical Line Test
- Tutorial – Domain and Range of Functions
- Tutorial – Graphing Functions
- Tutorial – Graphing Ordered Pairs
- Tutorial – Introduction to Functions
- Tutorial – Vertical Line Test
- 2.2 More on Functions
- Practice – Even/Odd Functions
- Practice – Increasing/Decreasing Functions
- Practice – Piecewise Functions
- Practice – Relative Maxima/Minima
- Tutorial – Difference Quotient
- Tutorial – Even and Odd Functions
- Tutorial – Increasing/Decreasing Functions
- Tutorial – Piecewise Functions
- Tutorial – Relative Maxima/Minima
- 2.3 Linear Functions and Slope
- Practice – Decode Slope
- Practice – Graphing (Ax+By = C)
- Practice – Graphing (f(x)=mx+b)
- Practice – Matching Lines
- Practice – Point-Slope Form
- Practice – Slope of Line (given two points)
- Practice – Slope-Intercept Form
- Practice – Slope-Intercept Form 2
- Practice – Slope-Intercept Form 3
- Practice – Vertical and Horizontal Lines
- Tutorial – Graphs of Linear Functions (Ax+By = C)
- Tutorial – Graphs of Linear Functions (y=mx+b)
- Tutorial – Introduction to Slope
- Tutorial – Point-Slope Form
- Tutorial – Slope-Intercept Form
- Tutorial – Vertical and Horizontal Lines
- 2.4 More on Slope
- 2.5 Transformations of Functions
- Practice – Horizontal Stretching/Compression
- Practice – Reflections About the x-axis
- Practice – Transform Identification
- Practice – Transform Matching
- Practice – Vertical and Horizontal Shifts
- Practice – Vertical Stretching/Compression
- Tutorial – Horizontal Stretching/Compression
- Tutorial – Introduction to Transformations
- Tutorial – Reflections About the Axis
- Tutorial – Vertical and Horizontal Shifts
- Tutorial – Vertical Stretching/Compression
- 2.6 Combining Functions
- Practice – Adding and Subtracting Functions
- Practice – Composite Functions
- Practice – Domain of a Function
- Practice – Multiplying Functions
- Practice – Range of a Function
- Tutorial – Adding and Subtracting Functions
- Tutorial – Composite Functions
- Tutorial – Domain of a Function
- Tutorial – Multiplying Functions
- Tutorial – Range of a Functions
- 2.7 Inverse Functions
- 2.8 Distance, Midpoints and Circles
- Chapter 2 – Functions – Review Exam
- MA105 Chapter 2 – On-Line Test
- 2.1 Functions and their Graphs
- Chapter 3 – Polynomial Functions
- 3.1 Quadratic Functions
- 3.2 Polynomial Functions
- Practice – Degree and Leading Coefficient
- Practice – Degree of a Polynimial
- Practice – End Behavior
- Practice – End Behavior (Part 2)
- Practice – Intermediate Value Theorem
- Practice – Multiplicity of Zeros
- Practice – Multiplicity of Zeros (Part 2)
- Practice – Sketching Polynomials
- Practice – Sketching Polynomials (Advanced)
- Practice – Zeros of Polynomials
- Practice – Zeros of Polynomials (Advanced)
- 3.3 Dividing Polynomials
- 3.4 Zeros of Polynomial Functions
- 3.5 Rational Functions
- 3.6 Polynomial and Rational Inequalities
- 3.7 Variation
- Chapter 4 – Exponential and Logarithmic Functions
- Chapter 5 – Systems of Equations
- Chapter 6 – Matrices
- Chapter 7 – Conic Sections
- Chapter 8 – Sequences
- Chapter 0 – Fundamental Concepts of Algebra
- Foundation for Calculus
- Fractions
- Free Preview
- Games and Puzzles
- Counting Puzzles
- Gopher Puzzles
- Magic Number Puzzles
- Number Puzzles
- Number Sense Puzzles
- Factors – 1
- Factors and Multiples – 1
- Number Sense – Addition – 1
- Number Sense – Factors and More – 1
- Number Sense – Money – 1
- Number Sense – Negatives – 1
- Number Sense – Numbers – 1
- Number Sense – Numbers – 2
- Number Sense – Order of Operations – 1
- Number Sense – Place Value – 1
- Word Problems – 1
- Word Problems – 2
- Pop the Balloon – Prime Numbers
- Venn Puzzles
- Geometry
- Angle Relationships
- Angles – Practice – 1
- Angles – Practice – 2
- Angles – Practice – 3
- Congruent Triangles – 1
- Congruent Triangles – 2
- Is it a Parallelogram?
- Triangle Centers – Concept Matching
- Triangle Centers – Find the Center
- Triangle Centers – Intersecting Lines
- Tutorial – Alternate Exterior Angles Theorem
- Tutorial – Alternate Interior Angles Theorem
- Tutorial- Corresponding Angles Postulate
- Math Assessment
- Mental Math
- Modern Mathematics
- 1. Logic
- Advanced Conditional Statements (IF-THEN)
- Advanced Statements using AND, OR and NOT
- Basic Conditional Statements (IF-THEN)
- Basic Statements using AND and OR
- Basic Statements using AND, OR and NOT
- Converse, Inverse and Contrapositive
- DeMorgan’s Laws
- Logic – Chapter Test #1
- Logic – Quiz (10 questions)
- More Statements using AND, OR and NOT
- Negating Some and All
- Statements
- Truth Tables – AND, OR and NOT
- Truth Tables – Conditional Statment (IF-THEN)
- Tutorial – Conditional Statements
- Tutorial – Conjuction (AND)
- Tutorial – Converse, Inverse and Contrapositive
- Tutorial – Disjunction (OR)
- Tutorial – Negating Some and All
- Tutorial – Negation (NOT)
- Tutorial – Order of Logical Operations
- Tutorial – Statements
- Tutorial – Truth Tables (Introduction)
- 2. Set Theory
- Cardinality
- Complement
- Elements
- Elements (Number Sets)
- MA104 Chapter 2 – On-line Test
- Practice – Cartesian Product
- Practice – Power Sets
- Set Builder Notation
- Set Theory – Chapter Test #1
- Sets of Numbers
- Subsets
- Tutorial – Cardinality
- Tutorial – Cartesian Product
- Tutorial – Complement
- Tutorial – Intersection
- Tutorial – Number Sets
- Tutorial – Power Sets
- Tutorial – Set Builder Notation
- Tutorial – Sets
- Tutorial – Subsets
- Tutorial – Union
- Tutorial – Venn Diagrams
- Union and Intersection
- Venn Diagrams (Beginners)
- Venn Diagrams (Matching)
- Venn Diagrams (More Matching)
- Venn Diagrams (Place the Number – 2 Sets)
- Venn Diagrams (Place the Number – 3 Sets)
- Venn Diagrams (Union, Intersection, Complement)
- 3. Combinatorics
- 4. Sequences
- Arithmetic Sequences
- Basic Sequences
- Find First 5 Terms (Arithmetic)
- Find First 5 Terms (Geometric)
- Finding Limits of Sequences
- Finding Terms
- Finding Terms (Advanced)
- Geometric Sequences
- Introduction to Limits
- Limits of Sequences
- Matching Sequences
- More on Limits
- Random Sequences
- Sequence Notation
- Sequences – Bigger, Smaller or Oscillating?
- Sequences – Chapter Test #1
- Tutorial – Arithmetic Sequences
- Tutorial – Geometric Sequences
- Tutorial – Introduction to Sequences
- Tutorial – Sequence Notation
- 5. Summation
- Arithmetic Summation
- Combined Practice (ai^2 + bi + c)
- Combined Practice (Constant and Arithmetic)
- Combined Practice (form bi+c)
- Combined Practice (form ci)
- Combined Practice (form i+c)
- Constant Summation
- Cubic Summation
- Geometric Summation
- Infinite Summation
- Quadratic Summation
- Summation – Chapter Test #1
- Summation – Chapter Test #2
- Summation Notation
- Tutorial – Arithmetic Summation
- Tutorial – Combined Summations
- Tutorial – Constant Summation
- Tutorial – Infinite Summation
- Tutorial – Introduction to Summation
- Tutorial – Quadratic Summation
- 6. Functions
- 7. Finance
- Glossary
- 1. Logic
- PRAXIS Core – Review
- SAT/ACT and Praxis Review – Skill Builders
- ACT Review – Trigonometry
- SAT Practice Exams
- SAT Review – Algebra
- SAT Review – Arithmetic
- Consecutive Numbers – 1
- Consecutive Numbers – 2
- Digits
- Evaluate Variable Expressions – 1
- Evaluate Variable Expressions – 2
- Fractions
- Fractions – Adding
- Fractions – Dividing
- Fractions – Multiplying
- Fractions – Subtracting
- Greater/Less Than
- Mean, Median and Mode
- Number Lines 1
- Ordering Numbers
- Prime Numbers – 1
- Prime Numbers – 2
- Prime Numbers – 3
- Venn Diagrams
- SAT Review – Data Analysis
- Algebraic Average – 1
- Algebraic Average – 2
- Average Problems – 1
- Bar Graphs
- Circle Graphs
- Line Graphs
- Picto-Graphs
- Probability
- Probability (cards)
- Probability (coins)
- Probability (dice)
- Probability and Statistics – 1
- Probability and Statistics – 2
- Probability and Statistics – 3
- Scatter Plots
- Weighted Average
- SAT Review – Geometry
- SAT Review – Numbers and Operations
- Trigonometry
- Basic Trig Functions
- Graphing (y=AsinBx and y=AcosBx)
- Introduction to Derivatives – Limit of Secant Lines
- Limits – Find the Limit from a Graph
- Sides of a Right Triangle
- Simplify Trig Identities
- Tranforms (y=Asin(Bx+C) and y=Acos(Bx+C))
- Transforms (y=Asin(Bx+C)+D)
- Transforms (y=AsinBx and y=AcosBx)
- Triangle Trig – Advanced
- Triangle Trig – Basic
- Triangle Trig – Identify Trig Function
- Triangle Trig – Identify Trig Functions (2)
- Triangles
- Trig Quadrants – Advanced
- Trig Quadrants – Basic
- Trig Reference Angles
- ACT Science Review
- Free Preview
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