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Fair. 8vo-over 7¾"-9¾" tall. Title Page Missing; Light Creasing on Front, Rear Covers, Spine; Front, Rear Covers, Spine Lightly Chipped; Spine Slightly Cocked; Edges Lightly Soiled. CONTENTS: 1 The Theory of Quadratic Equations. Miscellaneous Equations 2 Indices and Logarithms. The Remainder Theorem. The Principle of Undetermined Coefficients. Partial Fractions 3 Arithmetical and Geometrical Progressions. Permutations and Combinations. The Binomial Theorem 4 Trigonometrical Ratios for any Angle. Graphs of Trigonometrical Ratios. Trigonometrical Equations 5 Addition Theorems. Multiple and Submultiple Angles. Further Trigonometrical Equations. The Inverse Notations. Small Angles 6 Relations Between the Sides and Angles of a Triangle. The Solution of Triangles. Heights and Distances 7 Introduction to the Ideas of the Differential Calculus 8 Technical Processes in the Differential Calculus 9 Some Applications of the Differential Calculus 10 Introduction to the Ideas of the Integral Calculus 11 Some Methods of Integration 12 Some Applications of the Integral Calculus 13 The Logarithmic and Exponential Functions 14 Coordinates. Lengths of Lines. Areas of Triangles. Loci. Intersection of Curves 15 The Coordinate Geometry of the Straight Line 16 The Coordinate Geometry of the Circle 17 The Parabola, Ellipse and Hyperbola 18 Some Theorems in Pure Geometry 19 Elementary Geometry of the Plane and Sphere 20 Mensuration of Simple Solid Figures 21 Complex Numbers 22 Matrices; Answers to the Exercises; Index. EXCERPT: GENERAL EDITOR'S FOREWORD The present volume is one of a series on physics and mathematics, for the upper forms at school and the first year at the university. The books have been written by a team of experienced teachers at the Royal Military College of Science, and the series therefore forms an integrated course of study. In preparing their manuscripts the writers have been mainly guided by the examination syllabuses of London University, the Joint Board of Oxford and Cambridge and the Joint Matriculation Board, but they have also taken a broad view of their tasks and have endeavoured to produce works which aim to give a student that solid foundation without which it is impossible to proceed to higher studies. The books are suitable either for class teaching or self study; there are many illustrative examples and large collections of problems for solution taken, in the main, from recent examination papers......The books have therefore been written, not only to ensure the passing of examinations, but as a preparation for the exciting world which lies ahead of the reader...