| Henry Sinclair Hall, Frederick Haller Stevens - 1900 - 304 Seiten
...with the angles at F, which are equal to four right angles. I. 15, Cor. Therefore all the interior **angles of the figure, together with four right angles,...equal to twice as many right angles as the figure has** sides. QEI>. COROLLARY 2. If the sides of a rectilineal figure, which has no re.entrant angle, are... | |
| Sidney Herbert Wells - 1900
...depends upon Corollary I. of Euclid i., 32, which says that " the interior angles of any straight lined **figure together with four right angles are equal to twice as many right angles as the figure has** sides." The most common of the regular polygons used in engineering designs are the pentagon (five-sided),... | |
| 1903
...only one. So also of questions 3 and 3 A.] 1. Show that all the interior angles of any rectilineal **figure together with four right angles are equal to twice as many right angles as the figure has** sides. A BCD is a quadrilateral figure, and the angles at A, B, C and D are bisected. Straight lines... | |
| Alfred Baker - 1903 - 144 Seiten
...From the result reached in the previous question, show that all the interior angles of any polygon **are equal to twice as many right angles as the figure has** angles (or sides), less four right angles. 5. How many right angles is the sum of all the angles in... | |
| Euclid - 1904 - 456 Seiten
...with the angles at F, which are equal to four right angles. I. 15, Cor. Therefore all the interior **angles of the figure, together with four right angles, are equal to twice as many right** COROLLARY 2. If the sides of a rectilineal figure, which has no re-entrant angle, are produced in order,... | |
| Caleb Pamely - 1904
...tested by Euclid, for, " The sum of all the interior angles of any rectilinear figure, together with 4 **right angles, are equal to twice as many right angles as the figure has** sides." This is not so thorough a test as the plotting, because it checks only the angles taken and... | |
| Sidney Herbert Wells - 1905
...depends upon Corollary I. of Euclid i., 32, which says, that " the interior angles of any straight lined **figure together with four right angles are equal to twice as many right angles as the figure has** sides." The most common of the regular polygons used in engineering designs are the pentagon (five-sided),... | |
| Saskatchewan. Department of Education - 1906
...right angles. — I. 32. (6) What is a Corollary ? Show that all the interior angles of any rectilineal **figure, together with four right angles, are equal to twice as many right angles as the figure has** sides. (c) Derive the magnitude of an angle of a regular octagon. (d) If the exterior vertical angle... | |
| Henry Sinclair Hall - 1908
...parallel to the base. -ve* f1 — 44 GEOMETRY. COROLLARY 1. ^M <Ae interior angles of any rectilineal **figure, together with four right angles, are equal to twice as many right angles as the figure has** sides. Let ABCDE be a rectilineal figure of & sides. It is required to prove that all the interior... | |
| Euclid - 1908
...course be arranged so as not to assume the proposition that the interior angles of a convex polygon **together with four right angles are equal to twice as many right angles as the figure has** sides. Let there be any convex polyhedral angle with V as vertex, and let it be cut by any plane meeting... | |
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