Memoires 6

Cover Memoires 6
Memoires 6
Société Des Sciences Physiques Et Naturelles De Bordeaux
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— Givm the angle ABC and the point P wi^hin it, to prove thaï the straight Une APG drawn Ihrough the point P will be a minimum when AP= GP', BP' being perpeiidicnlar to AC.
Proof by the i" Book of Euclid. — Complète the parallelo- gram ABCO (fig. 1); draw any othep line A'PG' through P;*then we hâve BG = OA, CP'=AP, and (1,27) ABCP'^AOAP.
.-. (1, 4) BP'=:OP and AAPO^ AP, which is a right A- .'.OP is perpendiculap to AG, and .•. it exceeds OP", perpendicular to A'PG^ Novv AAA'G' is > AAA'c, whic
...h !s = AAA'O (I, 37).
Take each fpom OAA'G'; .-. AOA'C' > AAOG', which (by I, 37) is = AAOC. Thi^s AA'OG' basa greater area and a less altitude than AAOC, and .-. a fortiori A'G' > AG.
§11.
Theorem. — The middXe points of the ihree diagonals of a complète quadrilatéral ABGD lie in directum, The three diagonals are AG, BD and EF (Jig. 2); draw lines through B, G, D, E, F, parallel to the sides of A A; then (I, 43) thepapallelogramAG==GG,andal8o=:^GH; .-. A^K^rrA^L, .-.(by 164 GEOMETRICAL MISCELLANIES.


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