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tions, follow, fundamental formulas, each function in terms of each of the others, functions of negative arcs, functions of (n 90° a), values of functions of particular arcs, inverse functions, functions of the sum and difference of two angles, functions of double and half angles, consequences of the formulas (a), (b), (c), (d), a variety of interesting practical applications, and the computation of the natural and logarithmic functions.

In Spherical Trigonometry, as in Plane, Right Triangles are first discussed, then Oblique.

More than ordinary care has been given to the development of Napier's principles and to the discussion of the species of the parts of both right and oblique triangles, Arts. 126, 129, 145, 148, 151.

Special attention is invited to Arts. 64, 89, 91, 126, 129, 145, 148.

Mensuration, a subject at once interesting and practically important, has been discussed at length, and formulas, instead of rules, have been developed for the solution of problems.

Hoping that the work, as a whole, will prove a contribution to the wants of the student, and render him efficient aid in acquiring a correct mathematical taste, and that its publication in a separate volume will greatly extend its usefulness, it is submitted to the favorable consideration of those who have the responsibility of selecting the text-book on this important branch of mathematical science.

BALDWIN UNIVERSITY,
Berea, O., June 12, 1875.

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