 Each triangle, therefore, furnishes an equation of condition, which is known as an angle equation. The number of angle equations in any figure is equal to the number of closed triangles into which it can be resolved. But since certain of these are a consequence...  Manual of Topographic Methods - Seite 60von Henry Gannett - 1906 - 88 SeitenVollansicht - Über dieses Buch
 | Maryland Geological Survey - 1898 - 626 Seiten
...number of angle conditions which it is desirable to introduce is less than the number of triangles. The number of angle equations in any figure is equal to the number of closed lines in the figure plus one, minus the number of stations. Thus, in a closed quadrilateral, the number... | |
 | Maryland Geological Survey - 1898 - 628 Seiten
...number of angle conditions which it is desirable to introduce is less than the number of triangles. The number of angle equations in any figure is equal to the number of closed lines in the figure plus one, minus the number of stations. Thus, in a closed quadrilateral, the number... | |
 | Maryland Geological Survey - 1898 - 630 Seiten
...number of angle conditions which it is desirable to introduce is less than the number of triangles. The number of angle equations in any figure is equal to the number of closed lines in the figure plus one, minus the number of stations. Thus, in a closed quadrilateral, the number... | |
 | Maryland Geological Survey - 1898 - 646 Seiten
...number of angle conditions which it is desirable to introduce is less than the number of triangles. The number of angle equations in any figure is equal to the number of closed lines in the figure plus one, minus the number of stations. Thus, in a closed quadrilateral, the number... | |
 | Maryland Geological Survey - 1898 - 628 Seiten
...number of angle conditions which it is desirable to introduce is less than the number of triangles. The number of angle equations in any figure is equal to the number of closed lines in the figure plus one, minus the mimber of stations. Thus, in a closed quadrilateral, the number... | |
 | Herbert Michael Wilson - 1900 - 986 Seiten
...correction to each angle. As a result each triangle furnishes an equation of condition, which is called the angle equation. The number of angle equations in any figure is equal to the number of closed sides in the figure -f- I and — the number of stations. Thus in a closed quadrilateral (Fig. 177)... | |
 | Herbert Michael Wilson - 1900 - 988 Seiten
...correction to each angle. As a result each triangle furnishes an equation of condition, which is called the angle equation. The number of angle equations in any figure is equal to the number of closed sides in the figure -\- I and— the number of stations. Thus in a closed quadrilateral (Fig. 177)... | |
 | Herbert Michael Wilson - 1900 - 964 Seiten
...correction to each angle. As a result each triangle furnishes an equation of condition, which is called the angle equation. The number of angle equations in any figure is equal to the number of closed sides in the figure -f- i and — the number of stations. Thus in a closed quadrilateral (Fig. 177)... | |
 | 1907 - 874 Seiten
...number of angle conditions which it is desirable to introduce is less than the number of triangles. The number of angle equations in any figure is equal to the number of closed Hues in the figure plus one, minus the number of stations. Thus, in a closed quadrilateral, the number... | |
 | Henry Gannett - 1906 - 644 Seiten
...number of angle conditions which it is desirable to introduce is less than the number of triangles. The number of angle equations in any figure is equal to the number of closed lines in the figure plus one, minus the number of stations. Thus, in a closed quadrilateral, the number... | |
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