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Which trigonometry course? Rashevsky, Rybkin, Davidov, Anoshchenko, Derzhavin

Five complete plane-trigonometry courses are in the catalogue, from an 81-page short course to a 192-page full course. All place at US grades 10–12 and England Years 10–13.

The books compared

BookLengthGoes further onExercises
Rashevsky's Trigonometry$39.9581 pagesthe short course: functions, radian measure, identities, equations, triangleswith answers
Rybkin's Plane Trigonometry$49.95117 pages, 11 chapters, 126 sectionsgraphs of the functions; a chapter of trigonometric equations; how the tables are built; field measurementworked examples, no exercise sets
Davidov's Trigonometry$49.95176 pages, 97 sectionsspherical trigonometry; a Supplement reaching De Moivre's formula and infinite series265 problems, 212 answered
Anoshchenko's Trigonometry$49.95188 pages, 25 chaptersfield triangulation; trigonometric equations, inverse functions, maxima and minimano exercise sets in the contents; pair with a problem book
Derzhavin's Trigonometry$54.95192 pages, 86 sectionslogarithmic tables bound in; the derivative; series for sine and cosine; computing πno exercise sets in the contents; pair with a problem book

How to choose

A first course, quickly
Rashevsky's Trigonometry. It is the shortest, it carries exercises with answers, and it stops at the solution of triangles.
The graphs a modern course expects
Rybkin's Plane Trigonometry or Derzhavin's Trigonometry, the two that include the graphs of the functions. Rybkin's has no exercise sets of its own, so pair it with Rybkin's Trigonometry Problems.
Spherical trigonometry, or a bridge towards analysis
Davidov's Trigonometry, with a full spherical part and 265 problems.
The full classical course with tables and measurement in the field
Derzhavin's Trigonometry or Anoshchenko's Trigonometry. Derzhavin's reaches the derivative and series; Anoshchenko's gives more room to equations, inverse functions and maxima and minima.

Problem books

Before and after

All five follow the second course in algebra (Which algebra book, with exercises and answers?) and lead to Kiselev's Calculus.

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