Euclid's Elements of Geometry,: From the Latin Translation of Commandine. To which is Added, A Treatise of the Nature of Arithmetic of Logarithms; Likewise Another of the Elements of Plain and Spherical Trigonometry; with a Preface...
Tho. Woodward at the Half-Moon, between the Two Temple-Gates in Fleet-street; and sold by, 1733 - 393 sider
Hva folk mener - Skriv en omtale
Vi har ikke funnet noen omtaler på noen av de vanlige stedene.
Andre utgaver - Vis alle
Euclid's Elements of Geometry: From the Latin Translation of Commandine, to ...
Uten tilgangsbegrensning - 1782
alſo equal Angle ABC Angle BAC B L E becauſe biſe&ted Caſe Center Circle ABCD Circumference Cone conſequently Coſ Cylinder demonſtrated deſcribed Diameter Diſtance equal Angles equal between themſelves equiangular Equimultiples firſt fore Fraćtion given Right Line greater join laſt leſs leſſer likewiſe Logarithm Magnitudes Meaſure muſt Number oppoſite P R O POS P R O POSIT I O N Parallelogram perpendicular Polygon POS IT I O N Priſms Prop Quadrant Ratio Rećtangle Right Angles Right-lined Figure ſaid ſame Altitude ſame Baſe ſame Multiple ſame Plane ſame Proportion ſame Reaſon ſay ſecond Segment ſhall be equal Sides ſimilar ſince Sine Solid ſolid Parallelepipedon ſome ſought ſtand Subtangent ſubtending ſuch T H E o R E theſe thoſe Triangle Triangle ABC Unity Uſe Vertex the Point Wherefore
Side 66 - If two triangles have two angles of the one equal to two angles of the other, each to each, and one side equal to one side, viz.
Side 110 - And in like manner it may be shown that each of the angles KHG, HGM, GML is equal to the angle HKL or KLM ; therefore the five angles GHK, HKL, KLM, LMG, MGH...
Side 88 - IN a circle, the angle in a semicircle is a right angle ; but the angle in a segment greater than a semicircle is less than a right angle ; and the angle in a segment less than a semicircle is greater than a right angle.
Side 22 - ... sides equal to them of the other. Let ABC, DEF be two triangles which have the two sides AB, AC equal to the two sides DE, DF, each to each, viz. AB...
Side 11 - ... equal to them, of the other. Let ABC, DEF be two triangles which have the two sides AB, AC equal to the two sides DE, DF, each to each, viz. AB equal to DE, and AC to DF ; but the base CB greater than the base EF ; the angle BAC is likewise greater than the angle EDF.
Side 17 - CF, and the triangle AEB to the triangle CEF, and the remaining angles to the remaining angles, each to each, to which...
Side 33 - ... therefore their other sides are equal, each to each, and the third angle of the one to the third angle of the other, (i.