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- W4231459174 abstract "In the last article we drew in clinographic axonometry the picture of a right prism with a rhombus for its base. As a second illustration of this method of making pictures, let us consider a regular pyramid whose base is an equilateral triangle ABC and whose altitude h is equal to the edge of the base s , a figure closely resembling the third in the Board's Document. We shall put the prism in such a position that the altitude will be vertical and we may use the plane of the base as our horizontal XY -plane. Then any pair of perpendicular lines in this plane may be taken as X - and Y -axes, but a particular choice will be useful in solving some interesting problems that we shall notice later. So let us choose our X -axis through A parallel to BC and our Y -axis through C perpendicular to BC (Fig. 16). If G is the inter-section of the medians AD and BE of the triangle, this is the point in which the altitude strikes the base. The vertex we shall denote by V , the altitude GV of the pyramid is parallel to the Z - axis." @default.
- W4231459174 created "2022-05-12" @default.
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- W4231459174 date "1926-11-01" @default.
- W4231459174 modified "2023-09-27" @default.
- W4231459174 title "Drawing for Teachers of Solid Geometry" @default.
- W4231459174 doi "https://doi.org/10.5951/mt.19.7.0400" @default.
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