Projection Drawing
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In our eReader you can find the full English version of the book. Read Projection Drawing Online - link to read the book on full screen. Our eReader also allows you to upload and read Pdf, Txt, ePub and fb2 books. In the Mini eReder on the page below you can quickly view all pages of the book - Read Book Projection Drawing
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Axis of large cone, 4 inches; axis of small cone, 3 inches; diameters of large cone, 5 inches and 1 inch; diameters of small cone, 1 inch and finch. No handle.
PROBLEM 37. To find the development of a cone truncated by an oblique plane. Axis of complete cone, 5 inches; axis of truncated part, 2J inches; diameter of base, 3i inches; slant of section, 30 to H.
27. Miscellaneous Problems Pertaining to Development.
A double curved surface is one that has no straight elements, like the surface of th...e sphere, the torus, the ellipsoid, etc. Such a surface can not be fully developed. All that can be done is to find a close approxima- tion by dividing the surface by means of meridians into a number of lunes and arranging these on a plane. The larger the number of lunes is made, the less stretching or folding there will be. Tinners, who are often required to construct such forms out of tin, sheet iron, sheet zinc, or sheet copper, seldom use more than 12 lunes.
PROBLEM 38. To draw the covering for a sphere.
What to read after Projection Drawing?
You can find similar books in the "Read Also" column, or choose other free books by John Daniel Walters to read onlineMoreLess
To quickly assess the difficulty of the text, read a short excerpt:
Axis of large cone, 4 inches; axis of small cone, 3 inches; diameters of large cone, 5 inches and 1 inch; diameters of small cone, 1 inch and finch. No handle.
PROBLEM 37. To find the development of a cone truncated by an oblique plane. Axis of complete cone, 5 inches; axis of truncated part, 2J inches; diameter of base, 3i inches; slant of section, 30 to H.
27. Miscellaneous Problems Pertaining to Development.
A double curved surface is one that has no straight elements, like the surface of th...e sphere, the torus, the ellipsoid, etc. Such a surface can not be fully developed. All that can be done is to find a close approxima- tion by dividing the surface by means of meridians into a number of lunes and arranging these on a plane. The larger the number of lunes is made, the less stretching or folding there will be. Tinners, who are often required to construct such forms out of tin, sheet iron, sheet zinc, or sheet copper, seldom use more than 12 lunes.
PROBLEM 38. To draw the covering for a sphere.
What to read after Projection Drawing?
You can find similar books in the "Read Also" column, or choose other free books by John Daniel Walters to read onlineMoreLess
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