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1. Introductory Conceptions 2. The Right Triangle 3. Simple Trigonometric Relations 4. Oblique Triangles 5. Logarithms 6. Logarithmic Computation 7. Trigonometric Relations 8. Trigonometric Relations (Advanced)
Plane Trigonometry and Numerical Computation by J.W. Young and F.M. Morgan is a well-structured classical textbook designed to build computational proficiency alongside rigorous geometric reasoning. The text covers core mathematical subjects across its systematic chapters: Introductory Conceptions and Angle Measurement, Right Triangle Solutions, Simple Trigonometric Relations, Oblique Triangles and Law of Sines/Cosines, Logarithms and Logarithmic Computation, and advanced Trigonometric Identities and Relations. This book serves as an invaluable guide for undergraduate students, educators, and self-directed learners who want to build a solid foundation in practical mathematical calculation and angle analysis. Young and Morgan combine clear practical applications with traditional mathematical rigor, ensuring readers develop dependable problem-solving skills. Due to its exceptional focus on numerical computation and clarity, it is widely recognized as an outstanding historical reference for classical trigonometry. Rather than relying on modern calculators, it equips learners with the computational methods and analytical understanding necessary for precise mathematical modeling and surveying applications.
Title: Plane Trigonometry and Numerical Computation by J.W. Young, F.M. Morgan Publisher: The Macmillan Company Year: 1919 Pages: 146 Type: PDF Language: English ISBN-10 #: B007NYEY3U ISBN-13 #: N\A License: Public Domain Work Amazon: Amazon
The author John Wesley Young and F. M. Morgan were distinguished American mathematics educators and authors known for creating clear, highly rigorous textbooks tailored for undergraduate and secondary instruction. Through Plane Trigonometry and Numerical Computation, the authors successfully balanced theoretical principles with practical computational techniques. Their expert pedagogical style makes this text a masterpiece resource for classical mathematical learning.
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