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![The essentials of descriptive geometry . Fig. 23.. Fig. 24. 21. Draw three views of the object shown in Fig. 21. 22. Draw a plan, elevation, and left end view of the The essentials of descriptive geometry . Fig. 23.. Fig. 24. 21. Draw three views of the object shown in Fig. 21. 22. Draw a plan, elevation, and left end view of the](https://c8.alamy.com/comp/2AM0YTE/the-essentials-of-descriptive-geometry-fig-23-fig-24-21-draw-three-views-of-the-object-shown-in-fig-21-22-draw-a-plan-elevation-and-left-end-view-of-the-object-shown-infig-22-23-draw-the-plan-elevation-and-right-end-view-of-the-object-shown-infig-23-24-draw-a-plan-elevation-and-both-end-views-of-the-object-shown-infig-24-chapter-iii-assumption-of-points-and-lines-15-in-order-to-study-the-relation-of-various-points-and-lineswhich-collectively-form-the-representation-of-an-object-and-tosolve-problems-concerning-these-elements-of-the-representationthere-must-be-a-metho-2AM0YTE.jpg)
The essentials of descriptive geometry . Fig. 23.. Fig. 24. 21. Draw three views of the object shown in Fig. 21. 22. Draw a plan, elevation, and left end view of the
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![The essentials of descriptive geometry . its truelength. 64. Proposition 13. Given the plans and elevations of twolines not in the same plane to find the plan and elevation of theshortest Hne The essentials of descriptive geometry . its truelength. 64. Proposition 13. Given the plans and elevations of twolines not in the same plane to find the plan and elevation of theshortest Hne](https://c8.alamy.com/comp/2AM0G8J/the-essentials-of-descriptive-geometry-its-truelength-64-proposition-13-given-the-plans-and-elevations-of-twolines-not-in-the-same-plane-to-find-the-plan-and-elevation-of-theshortest-hne-which-can-be-drawn-between-them-discussion-if-through-one-of-the-given-lines-a-plane-bepassed-parallel-to-the-other-and-if-upon-this-plane-the-secondhne-be-projected-this-projection-will-intersect-the-first-hne-at-apoint-which-will-be-one-end-of-the-shortest-connecting-hne-ifnow-at-this-point-a-hne-be-erected-perpendicular-to-the-plane-itwill-intersect-the-second-hne-at-a-point-which-will-be-the-othe-2AM0G8J.jpg)
The essentials of descriptive geometry . its truelength. 64. Proposition 13. Given the plans and elevations of twolines not in the same plane to find the plan and elevation of theshortest Hne
![The essentials of descriptive geometry . elopable draw the plan and elevation helicoid. The strings are each tangent to of a Convolute surface,the helix of which they fonn the envelope, DisCUSSion. A The essentials of descriptive geometry . elopable draw the plan and elevation helicoid. The strings are each tangent to of a Convolute surface,the helix of which they fonn the envelope, DisCUSSion. A](https://c8.alamy.com/comp/2AKY4FX/the-essentials-of-descriptive-geometry-elopable-draw-the-plan-and-elevation-helicoid-the-strings-are-each-tangent-to-of-a-convolute-surfacethe-helix-of-which-they-fonn-the-envelope-discussion-a-convoluteand-which-may-be-seen-in-the-illustration-i-i-is-usually-represented-by-its-base-and-the-plan-and-elevation-of-the-directing-helix-and-anumber-of-elements-since-the-surface-is-generated-by-a-linemoving-tangent-to-the-directing-helix-it-becomes-necessary-todraw-a-number-of-tangents-to-the-helix-and-find-where-theypierce-h-or-v-to-get-the-base-construction-in-fig-136-mn-is-the-axi-2AKY4FX.jpg)