Legendre, A. M. (Adrien Marie), 1752-1833, Brewster, David, Sir, 1781-1868, Davies, Charles, 1798-1876 · New York, Wiley & Long · leaf 19
ngle BAC, are equalto the two ED, I)F,of the triangle EDV,cnch to each, while the third side BC ofthe first triangle is greater than the thirdFide EF of the second ; then will the an-gle BAC of the first triangle, be greaterthan the angle J-^DFof the second. For, if nrit, the angle BAC must be… … or less to EF. •:F ; but e,BA(: PROPOSITION X. THEOREM. If two trian;:^les have tlie three sides of the one equal to the threei > of the othnr, each to each, the three an^hS will also hi ..!i. i-.j r . h, n ! ffr .•v/;?^ thrtjiyrhuS ivvV I v muni 20 GEOMETRY.
Trigonometry · Geometry
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