Age group: 10-19
Get Started- T Ratios Of Complementary Angles - Trigonometric Identities- Introduction To Pythagoras Trigonometric Identities - Height and Distance- Solving Right Triangles Trigonometric Identities- Introduction To Pythagoras Trigonometric Identities - Trigonometric Identities- Conversion Between T-ratios Trigonometric Identities- Conversion Between T-ratios - Sine: Sum And Difference Identities Sine: Sum And Difference Identities - Cosine: Sum And Difference Identities Cosine: Sum And Difference Identities - Tangent: Sum And Difference Identities Tangent: Sum And Difference Identities - Double Angle Identities Double Angle Identities - Half Angle Identities Half Angle Identities - Trigonometric Identities, Proof Involving All Six Ratios Height and Distance- Solving Right Triangles - Height and Distance- Line Of Sight Height and Distance- Line Of Sight - Height and Distance- Angle Of Elevation Height and Distance- Angle Of Elevation - Height and Distance- Angle Of Depression Height and Distance- Angle Of Depression - Height and Distance- Word Problems Trigonometric Functions- Evaluation Trigonometric Functions - Inverse Relation And Functions Inverse Relation And Functions - Inverse Sine And Cosine Functions Inverse Sine And Cosine Functions - Other Inverse Functions Other Inverse Functions - Solving Trigonometric Equations: Using Special Angles Solving Trigonometric Equations: Using Special Angles - Trigonometric Equations: Approximate Solutions high school - Complex Number- Polar Coordinates Complex Number- Polar Coordinates - Complex Number- Graphs Of Polar Coordinates Complex Number- Graphs Of Polar Coordinates - Complex Number- Sum And Difference Of Polar Coordinates Complex Number- Sum And Difference Of Polar Coordinates - Complex Number- Products And Quotients Of Complex Numbers Complex Number- Products And Quotients Of Complex Numbers - Complex Numbers In Polar Form Complex Numbers In Polar Form - Multiplying And Dividing Complex Numbers In Polar Form Multiplying And Dividing Complex Numbers In Polar Form - Complex Number- De Moivere's Theorem Complex Number- De Moivere's Theorem - Root Of Complex Numbers
Should have understanding of trigonometric ratios and functions
Enthuziasm to Learn
Use trigonometry to analyze real-world problems, such as calculating distances, heights, and angles in practical scenarios.
Solve trigonometric equations and inequalities, including those involving multiple angles and transformations.
Master the concepts of radians and degrees, and convert between them fluently.
Explore trigonometric identities and their applications in simplifying expressions and solving equations.
Understand and apply trigonometric functions (sine, cosine, tangent) to solve triangles and analyze periodic phenomena.
Ability to apply trigonometry identities to simplify complex trigonometry expressions
Understanding the connection between trigonometric and inverse trigonometric functions
Master solving the problems on height and distance
Ability to apply mathematical operations on complex numbers
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