General Problems of Shades And Shadows Formed Both By Parallel And By Radial Ra
General Problems of Shades And Shadows Formed Both By Parallel And By Radial Ra
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In our eReader you can find the full English version of the book. Read General Problems of Shades And Shadows Formed Both By Parallel And By Radial Ra 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 General Problems of Shades And Shadows Formed Both By Parallel And By Radial Ra
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Assume any element, Ae, between the previously found points, a and 5, on the helices. Making the tangent, eL, equal to the arc esS" ; the point L is the intersection of this tangent with the horizontal plane of projection (D. G. 317). Then H'H being the intersection of the element Ae EV (52-2) with the horizontal plane, HL, is the horizontal trace. Of the tangent plane to the screw, at ee' (D. G. 347. ) Next, by drawing a ray (not . Shown in vertical projection) through A, E', it will pierce th...e horizontal plane of projection at 6 in the line AB, and 6HM will be the horizontal trace of a plane of rays through the assumed element.
Now, if the trace, HM, of this plane of rays, were found on a horizontal plane as far below its required point of contact, as the trace, II L, is now below ee', this new trace would be parallel to HM, the tangent at its point of contact would be parallel to eM, and their distance apart, measured on Ae, would be equal to ell. Hence the portion of the new tangent, cut off by the new trace, would be equal to eM.
What to read after General Problems of Shades And Shadows Formed Both By Parallel And By Radial Ra?
You can find similar books in the "Read Also" column, or choose other free books by S Edward Samuel Edward Warren to read onlineMoreLess
To quickly assess the difficulty of the text, read a short excerpt:
Assume any element, Ae, between the previously found points, a and 5, on the helices. Making the tangent, eL, equal to the arc esS" ; the point L is the intersection of this tangent with the horizontal plane of projection (D. G. 317). Then H'H being the intersection of the element Ae EV (52-2) with the horizontal plane, HL, is the horizontal trace. Of the tangent plane to the screw, at ee' (D. G. 347. ) Next, by drawing a ray (not . Shown in vertical projection) through A, E', it will pierce th...e horizontal plane of projection at 6 in the line AB, and 6HM will be the horizontal trace of a plane of rays through the assumed element.
Now, if the trace, HM, of this plane of rays, were found on a horizontal plane as far below its required point of contact, as the trace, II L, is now below ee', this new trace would be parallel to HM, the tangent at its point of contact would be parallel to eM, and their distance apart, measured on Ae, would be equal to ell. Hence the portion of the new tangent, cut off by the new trace, would be equal to eM.
What to read after General Problems of Shades And Shadows Formed Both By Parallel And By Radial Ra?
You can find similar books in the "Read Also" column, or choose other free books by S Edward Samuel Edward Warren to read onlineMoreLess
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