The Elements of Euclid Explaind in a New But Most Easie Method Together With

Cover The Elements of Euclid Explaind in a New But Most Easie Method Together With
The Elements of Euclid Explaind in a New But Most Easie Method Together With
Claude Franois Milliet Dechales
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For if the Line touched * two Points of the Circumference, it would f be drawn from one of its Points to another : * and by confluence, according to this Pro* * pofition, would enter the Circle ; though, by * its Definition, the Line that touches ought * not to cut the Circumference. Theodofim \ t * makes ufe of the fame Pemonftration to c prove, that a Globe can touch a Plane only in ( one Point* for other wife the Plane would S snccjr within the Globe, E u M: PRC I Ho IE Nil The Third Boo\.
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...31 PROPOSITION III.
A Theorem.
If the Diameter divide a Line, which does not fafs through the Centre, into two equal farts, it will cut it at right Anghs ; and if it cut it at right Angles, it will divide it into two equal farts* IF the Diameter AC cut the Line B D, which does not / ;>afs thro* the Centre F, into j :wo equal Parts at the Point E, t t will cut it at right Angles. £ Draw the Lines FB and FD.
Demonstration. ' In the Triangles F E B and F ED, the Side E F s common ; the Sides BE and ED are equal ; Decaufe the Line B D is equally divided in E, md their B ifes F B and F D are equal : There- ire ( by the 8.


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