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New plane and solid geometry (1899)

Beman, Wooster Woodruff, 1850-1922, Smith, David Eugene, 1860-1944 · Boston, Ginn & company · leaf 327

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hp. Exercises. 653. Prove the above corollary independently of thetheorem. 654. What is the lateral area of a regular pyramid whose base is a atriangle of altitude % V3, and whose slant height is a ? 655. What is the total area of a frustum of a regular hexagonalpyramid whose base edges are… … Given pyramids VAZ, VAZ, having equal bases, andhaving equal altitudes h. To prove that pyramid VAZ = pyramid YAZK Proof. 1. Suppose their bases in the same plane M, and theirvertices on the same side of M. Suppose their altitude It, divided into n equal partsand planes passed through the…

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