Analytic geometry and principles of algebra (1913)
Ziwet, Alexander, 1853-1928, Hopkins, Louis Allen, joint author, Hedrick, E. R. (Earle Raymond), 1876-1943 · New York, The Macmillan Company · leaf 274
tion with the axis nearer the origin is taken as the center of anothercircle which passes through the origin. Find and sketch the locus of theintersections of these circles. XII, § 276] TRANSCENDENTAL CURVES 261 PART III. SPECIAL TRANSCENDENTAL CURVES 275. The Sine Curve. The simple sine curve, y =… … Fig. 11.5 Construct one ^hole perwd of the sine curve, i.e. the portioncorresi)onding to the whole circumference of the auxiliarycircle : the width 2 tt of this portion is called the period of thefunction sin a*. The simple cosine curve, y = cosx, is the same as the sinecurve except that the origin…
Geometry, Analytic
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