What is the difference of longitude between two places C and D from the following longitudes ? 1. Longitude of C = 46° W 2. Longitude of D = 64° W
18°
The question asks us to find the difference in longitude between two places, C and D, given their longitudes.
The given longitudes are:
Both places are located in the Western Hemisphere, as indicated by the 'W' (West) designation. When two places are in the same hemisphere (both West or both East), the difference in longitude is found by subtracting the smaller longitude value from the larger longitude value.
Here, the larger longitude value is 64° W, and the smaller value is 46° W.
The calculation for the difference in longitude is:
\(\text{Difference in Longitude} = | \text{Longitude of D} - \text{Longitude of C} |\)
\(\text{Difference in Longitude} = | 64^\circ \text{ W} - 46^\circ \text{ W} |\)
\(\text{Difference in Longitude} = | (64 - 46)^\circ |\)
\(\text{Difference in Longitude} = | 18^\circ |\)
\(\text{Difference in Longitude} = 18^\circ\)
The difference in longitude between place C (46° W) and place D (64° W) is 18°.
Let's summarize the given information and the result in a table:
| Place | Longitude | Hemisphere |
|---|---|---|
| C | 46° | West (W) |
| D | 64° | West (W) |
Since both are West, the difference is \(64^\circ - 46^\circ = 18^\circ\).
| Concept | Description |
|---|---|
| Longitude | Angular distance, east or west of the Prime Meridian (0°). Lines of longitude run from the North Pole to the South Pole. |
| Prime Meridian | The line of 0° longitude, passing through Greenwich, London. |
| Eastern Hemisphere | Area east of the Prime Meridian up to 180° E. |
| Western Hemisphere | Area west of the Prime Meridian up to 180° W. |
| International Date Line | Roughly follows the 180° longitude line. |
Understanding how to calculate the difference in longitude is fundamental in geography and navigation. The method depends on whether the two places are in the same hemisphere or different hemispheres.
In this specific problem, both locations are in the Western Hemisphere, making the simple subtraction method applicable.
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