These notes are more of an introduction and guide than a full course.
Topics covered includes, Applications of trigonometry, What is trigonometry,
Background on geometry, Angle measurement, Chords, Sines, Cosines, Tangents and
slope, The trigonometry of right triangles, The trigonometric functions and
their inverses, Computing trigonometric functions, The trigonometry of oblique
triangles, Demonstrations of the laws of sines and cosines, Area of a triangle,
Ptolemys sum and difference formulas and Summary of trigonometric formulas.
This note covers functions
and special angles, Graphs of trig functions, Inverse trigonometric functions,
Key angle formulas, Trigonometric identities and equations, Solving an oblique
triangle, Polar coordinates, Polar functions and vectors.
This book covers the following topics, Radian Angle Measurement, Definition of the Six Trigonometric Functions Using the Unit Circle, Reference Angles, Coterminal Angles, Definition of the Six Trigonometric Functions Determined by a Point and a Line in the xyPlane, Solving Right Triangles and Applications Involving Right Triangles, The Graphs of the Trigonometric Functions, The Inverse Trigonometric Functions, Solving Trigonometric Equations, Pythagorean and Basic Identities, Sum and Difference Formulas.
This note explains the
following topics, Foundations of Trigonometry, Angles and their Measure, The
Unit Circle, Cosine and Sine, Trigonometric Identities, Graphs of the
Trigonometric Functions, The Inverse Trigonometric Functions, Applications of
Trigonometry, Applications of Sinusoids, The Law of Sines and cosines, Polar
Form of Complex Numbers.
This note
describes the following topics, Angles, Trigonometric Functions, Acute Angles,
Graphs of Sine and Cosine, Trigonometric Equations, Formulas, Complex Numbers,
Trigonometric Geometry, Law of Sines and Cosines.
The course aims at giving you a good understanding of trigonometry and
its applications in everyday life. Topics covered includes, Trigonometric
ratios, Bearings, Inverse of trigonometric ratios, Graph of trigonometric
ratios, Trigonometric Identities and trigonometric equations, Solution of
triangle and Angles of elevation and depression.
First Chapter explains Newtons Method of Limits to the mensuration of circular arcs and areas. The succeeding Chapters are devoted to an exposition of the nature of the Trigonometrical ratios, and to the demonstration by geometrical constructions of the principal propositions required for the Solution of Triangles.
Elementary trigonometry
is a book written by mathematicians H. S. Hall and S. R. Knight. This book
covers all the parts of Elementary Trigonometry which can conveniently be
treated without the use of infinite series and imaginary quantities. The
chapters have been subdivided into short sections, and the examples to
illustrate each section have been very carefully selected and arranged, the
earlier ones being easy enough for any reader to whom the subject is new, while
the later ones, and the Miscellaneous Examples scattered throughout the book,
will furnish sufficient practice for those who intend to pursue the subject
further as part of a mathematical education.
These notes are more of an introduction and guide than a full course.
Topics covered includes, Applications of trigonometry, What is trigonometry,
Background on geometry, Angle measurement, Chords, Sines, Cosines, Tangents and
slope, The trigonometry of right triangles, The trigonometric functions and
their inverses, Computing trigonometric functions, The trigonometry of oblique
triangles, Demonstrations of the laws of sines and cosines, Area of a triangle,
Ptolemys sum and difference formulas and Summary of trigonometric formulas.