Euclid's elements of geometry, Volum 1Рипол Классик, 1731 The first book of euclid with explanatory remarks by Francis Young. |
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Resultat 1-5 av 7
Side iii
... reasoning , and construct or build up , by the use of rule and compasses , various forms and figures in practical or applied Geometry , to which Architecture , Engineering , Mapping and Surveying , and other kindred arts and sciences ...
... reasoning , and construct or build up , by the use of rule and compasses , various forms and figures in practical or applied Geometry , to which Architecture , Engineering , Mapping and Surveying , and other kindred arts and sciences ...
Side iv
... reasoning employed . 13. In going through the Propositions , do not attempt to learn them by rote , and never try to repeat them without following every link of reasoning on your diagram . 14. When yon think you are master of a ...
... reasoning employed . 13. In going through the Propositions , do not attempt to learn them by rote , and never try to repeat them without following every link of reasoning on your diagram . 14. When yon think you are master of a ...
Side 13
... reasoning is unnecessary . Let it be granted , I. That & STRAIGHT LINE may be drawn from any one point to any other point . Look at definition IV . “ A straight line is that which lies evenly between its extreme points , " it matters ...
... reasoning is unnecessary . Let it be granted , I. That & STRAIGHT LINE may be drawn from any one point to any other point . Look at definition IV . “ A straight line is that which lies evenly between its extreme points , " it matters ...
Side 14
... reasoning to the next six Axioms . II . If equals be ADDED to equals , the WHOLES are equal . III . If equals be TAKEN FROM equals , the REMAINDERS are equal IV . If equals be ADDED to unequals , the WHOLES are unequal . V. If cquals be ...
... reasoning to the next six Axioms . II . If equals be ADDED to equals , the WHOLES are equal . III . If equals be TAKEN FROM equals , the REMAINDERS are equal IV . If equals be ADDED to unequals , the WHOLES are unequal . V. If cquals be ...
Side 15
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Vanlige uttrykk og setninger
ABC is equal angle ABC angle ACB angle AGH angle BAC angle BCD angle EDF angles CBA angles equal applied Axiom base BC Book called centre circle coincide common CONCLUSION CONCLUSION.-Therefore Construction CONSTRUCTION.-1 contained Definition Demonstration DEMONSTRATION.-1 derived diameter distance divide draw drawn Enunciation equal sides equal to AC equilateral triangle exterior angle extremity figure formed Geometry given point given rectilineal angle given straight line greater Hypothesis impossible Join length less meaning meet opposite angle opposite sides parallel parallel straight lines parallel to CD parallelogram position Postulate produced pronounced Proof Prop PROPOSITION proved reasoning rectilineal figure remaining angle right angles SEQUENCE SEQUENCE.-The shew shewn side BC sides sides equal square superficies surface Take term thing third angle tion triangle ABC Wherefore whole