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What do you call the total system of parallels and meridians that form a network of intersecting lines?
Explanation
The total system of parallels and meridians that form a network of intersecting lines on a globe or map is known as a geographic grid [3]. Parallels are lines of latitude that run east-west, parallel to the equator, while meridians are lines of longitude that run north-south, passing through the poles [3]. The intersection of these two sets of lines creates a grid-like structure that allows for the precise pinpointing of any location on the Earth's surface using coordinates [4]. This network is also technically referred to as a graticule in cartography [4]. The grid system is essential for navigation, as it provides a standardized man-made framework for identifying positions based on angular distances from the equator and the prime meridian [2].
Sources
- [2] https://education.nationalgeographic.org/resource/longitude/
- [3] Certificate Physical and Human Geography , GC Leong (Oxford University press 3rd ed.) > Chapter 2: The Earth's Crust > Mathematical Location of Places on the Globe > p. 10
- [4] https://en.wikipedia.org/wiki/Graticule_(cartography)
SIMILAR QUESTIONS
Which of the following statements with reference to lines of latitudes is/are correct ? 1. The distance between two successive latitudes changes slightly from the equator to the poles. 2. If parallels of latitude are drawn at an interval of one degree, the total number of parallels thus drawn, including the equator, will be 179. Select the answer using the code given below :
Which one of the following statements is not correct ?
Which one of the statements given below is not correct ?
The lines of force of a uniform magnetic field :
There are three parallel straight lines. Two points A and B are marked on the first line, points C and D are marked on the second line, and points E and F are marked on the third line. Each of these six points can move to any position on its respective straight line. Consider the following statements:
I. The maximum number of triangles that can be drawn by joining these points is 18.
II. The minimum number of triangles that can be drawn by joining these points is zero.
Which of the statements given above is/are correct?