The Elements of Plane And Solid Geometry

Cover The Elements of Plane And Solid Geometry
The Elements of Plane And Solid Geometry
Edward a Edward Albert Bowser
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Proof. Since Z B = / B', (Hyp. ) A ABC BA X BC BA BC ' ' ' ZA'B'C' ~ B'A' X B'C' ~ r B'A' X B'C' ' BA BC B'A'~B'C" Jwmologous sides of similar AS are proportional (307).
Substitute in the above equality for ^r-, its equal ^77 Jt> . A. JD \j A ABC BO B0 BG a _ A A'B'C 7 ~~ WC' X B'C' ~ g 7 ^' 2 ' 378. Cor. The areas of two similar triangles are to each other as the squares of any two homologous lines. EXERCISES.
1. ABC is a triangle. AE and BF, intersecting in G, are drawn to bisect the sides BC
..., AC in E and F. Com- pare the areas of the triangles AGB, FGE.
2. The base and altitude of a triangle are 18 and 8 re- spectively; what is the altitude of a similar triangle whose base is 12 ?
3. A has a triangular piece of ground, the base of the triangle being 40 rods; what is the base of a similarly- shaped lot containing 4 times as much ? Ans. 80 rods.
190 PLANE GEOMETRY.
Proposition 1 0. Theorem.
379. Tlie areas of similar polygons are to each other as tlie squares of their homologous sides.


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