Elementary Synthetic Geometry of the Point, Line and Circle in the PlaneMacmillan, 1889 - 294 sider Elementary Synthetic Geometry of the Point, Line and Circle in the Plane by Nathan Fellowes Dupuis, first published in 1889, is a rare manuscript, the original residing in one of the great libraries of the world. This book is a reproduction of that original, which has been scanned and cleaned by state-of-the-art publishing tools for better readability and enhanced appreciation. Restoration Editors' mission is to bring long out of print manuscripts back to life. Some smudges, annotations or unclear text may still exist, due to permanent damage to the original work. We believe the literary significance of the text justifies offering this reproduction, allowing a new generation to appreciate it. |
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... opposite these sides only one can be the greater . Then , if it is proved that the greater side is opposite the greater angle it follows that the greater angle is opposite the greater side . In this example there is but one X ( the ...
... opposite ) Y , therefore Y is ( corresponds to or is opposite ) X. 8 ° . A Corollary is a theorem deduced from some other theorem , usually by some qualification or restriction , and occasionally by some amplification of the hypothesis ...
... opposite direction , " etc. , for these express relations between directions , and such relations are as readily comprehended as relations between lengths or other magnitudes . The most prominent property , and in fact the distinctive ...
... each pair is a straight angle ( 36 ° ) . q.e.d. Cor . 1. The angle between the opposite directions of a line is a straight angle . B Cor . 2. If a radius vector be rotated until RELATIONS OF TWO LINES . - ANGLES . 17.
... opposite or vertical angles , viz . , A , A ' , and B , B ' , A being opposite A ' , and B being opposite B ' . 40 ° . Theorem . - The opposite angles of a pair formed by two intersecting lines are equal to one another . Proof- and and ...
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Elementary Synthetic Geometry of the Point, Line and Circle in the Plane Nathan Fellowes Dupuis Uten tilgangsbegrensning - 1894 |
Elementary Synthetic Geometry of the Point, Line and Circle in the Plane Nathan Fellowes Dupuis Uten tilgangsbegrensning - 1894 |
Elementary Synthetic Geometry of the Point, Line and Circle in the Plane Nathan Fellowes Dupuis Uten tilgangsbegrensning - 1896 |
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