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Trigonometry release 28.63
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FULL VERSION
CONTENTS
- Angles and their Measure
- Basic Definitions
- Converting between Degrees and Radians
- Arc Length
- Area of a Sector
- Trigonometric Functions
- Directed Length of Arc
- The Sine Function
- The Cosine Function
- The Tangent Function
- The Cotangent Function
- The Secant Function
- The Cosecant Function
- Trigonometric Identities
- Basic Identities
- Multiple-Angle Identities
- Sum and Difference Identities
- Transformations of Trigonometric Graphs
- Transformations of the Sine Graph
- Phase Shift
- Amplitude
- Period
- Graph of y=A*sin(bx+c)
- Transformations of the Cosine Graph
- Phase Shift
- Amplitude
- Period
- Graph of y=A*cos(bx+c)
- Transformations of the Tangent Graph
- Phase Shift
- Period
- Graph of y = A*tan(bx+c)
- Transformations of the Cotangent Graph
- Phase Shift
- Period
- Graph of y=A*cot(bx+c)
- Inverse Trigonometric Functions
- The Inverse Sine Function
- The Inverse Cosine Function
- The Inverse Tangent Function
- The Inverse Cotangent Function
- Computations with Inverse Trigonometric Functions
- Solving Triangles
- Solving Right Triangles
- One Side and One Angle are Given
- Two Sides are Given
- The Law of Cosines
- The Law of Sines
- Trigonometric Equations
- Simple Trigonometric Equations
- Solving Equation sinx = c
- Solving Equation cosx = c
- Solving Equation tanx = c
- Solving Equation cotx = c
- Equations Reducible to Simple Equations
- Polar Coordinate System
- Polar Coordinates
- Conversion from Polar to Rectangular Coordinates
- Conversion from Rectangular to Polar Coordinates
- Graphing Polar Equations
- Cardioid
- Four-leaved Rose
- Limacon
- Spiral of Archimedes
- Complex Numbers
- Basic Definitions and Graphical Representation of Complex Numbers
- Operations with Complex Numbers
- Conjugate Complex Numbers
- Addition
- Subtraction
- Multiplication
- Division
- Operations with Complex Numbers in Polar Form
- Polar Form of a Complex Number
- Multiplication of Complex Numbers in Polar Form
- Division of Complex Numbers in Polar Form
- Powers of Complex Numbers. DeMoivre's Theorem
- Roots of Complex Numbers
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DEMO VERSION
selected lessons from the FULL VERSION
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