Canton of La Tour-du-Pin

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The canton of La Tour-du-Pin is an administrative division of the Isère department, eastern France. Its borders were modified at the French canton reorganisation which came into effect in March 2015. Its seat is in La Tour-du-Pin. [1]

The cantons of France are territorial subdivisions of the French Republic's arrondissements and departments.

Isère Department of France

Isère is a department in the Auvergne-Rhône-Alpes region in eastern France named after the river Isère.

In the administrative divisions of France, the department is one of the three levels of government below the national level, between the administrative regions and the commune. Ninety-six departments are in metropolitan France, and five are overseas departments, which are also classified as regions. Departments are further subdivided into 334 arrondissements, themselves divided into cantons; the last two have no autonomy, and are used for the organisation of police, fire departments, and sometimes, elections.

It consists of the following communes: [1]

  1. La Bâtie-Montgascon
  2. Cessieu
  3. La Chapelle-de-la-Tour
  4. Dolomieu
  5. Faverges-de-la-Tour
  6. Montagnieu
  7. Montcarra
  8. Le Passage
  9. Rochetoirin
  10. Saint-André-le-Gaz
  11. Saint-Clair-de-la-Tour
  12. Saint-Didier-de-la-Tour
  13. Sainte-Blandine
  14. Saint-Jean-de-Soudain
  15. Saint-Victor-de-Cessieu
  16. Torchefelon
  17. La Tour-du-Pin

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References

Coordinates: 45°34′N5°26′E / 45.57°N 5.44°E / 45.57; 5.44

Geographic coordinate system Coordinate system

A geographic coordinate system is a coordinate system that enables every location on Earth to be specified by a set of numbers, letters or symbols. The coordinates are often chosen such that one of the numbers represents a vertical position and two or three of the numbers represent a horizontal position; alternatively, a geographic position may be expressed in a combined three-dimensional Cartesian vector. A common choice of coordinates is latitude, longitude and elevation. To specify a location on a plane requires a map projection.