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Summary Basics of trignometry

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  • August 18, 2024
  • 15
  • 2024/2025
  • Summary
  • Secondary school
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Trigonometry: Basics and Applications
Pythagoras Theorem Applications
 Application of the Pythagorean theorem to find
unknown sides of a right-angled triangle
 Derivation of the formula $a^2 + b^2 = c^2$
Right Triangles and Trigonometric Functions
 Definition of trigonometric functions in terms of
ratios of sides of a right-angled triangle
 The relationship between the angles and the ratios
of the sides
 Using right triangles to solve for unknowns using
trigonometry
Trigonometric Ratios Introduction
 Introduction to sine, cosine, and tangent
 How to calculate trigonometric ratios for given
angles
Trigonometric Ratio Relations
 The relationships between the different
trigonometric ratios (sine, cosine, tangent)
 Using these relationships to find the value of one
trigonometric ratio given the value of another
Angle Identities in Trigonometry
 Trigonometric identities for complementary and
supplementary angles
 Using these identities to simplify trigonometric
expressions and solve equations

, Importance of the Right Angle Triangle
 Explanation of why right triangles are important in
trigonometry
 How right triangles are used to solve real-world
problems using trigonometry
Triangle Identification and Solutions
 Identifying different types of triangles (right,
isosceles, equilateral)
 Using trigonometry to find unknown sides and
angles in triangles
Trigonometric Tables
 Explanation of trigonometric tables and how they
were historically used
 Comparison to calculator and computer-based
methods for calculating trigonometric values
Square Relations in Trigonometry
 Discuss the Pythagorean identity $\sin^2(x) + \
cos^2(x) = 1$
 The relationship between the square of sine and
cosine for any angle $x$
There are more related topics in trigonometry which are
not mentioned above, such as inverse trigonometric
functions, trigonometric equations, etc. These notes focus
on the basic concepts and applications of trigonometry in
right triangles.

Importance of the Right Angle Triangle
Right angle triangles are important in various
mathematical and real-life applications, including:

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