## Degrees to Minutes formula

**Minutes** = **Degrees** * 60

## Relationship[ between Degrees and Minutes

The relationship between degrees and minutes of degrees is an essential concept in the field of geography and navigation. Degrees are the primary unit of measurement used to determine the position of a point on the Earth's surface. A degree is divided into 60 equal parts called minutes. Each minute is further divided into 60 seconds, but for the purpose of this discussion, we will focus on the relationship between degrees and minutes.

To understand this relationship, imagine a circle representing the Earth, where 360 degrees complete one full rotation. Each degree can be further divided into 60 minutes, resulting in a total of 21,600 minutes in a full circle. This division allows for a more precise measurement of location, especially when dealing with smaller distances.

For example, if we want to pinpoint a specific location on a map, we can use degrees and minutes to provide a more accurate coordinate. Let's say a particular city is located at 45 degrees and 30 minutes north latitude. This means that the city is situated 45 degrees away from the equator, and an additional 30 minutes further north. By incorporating minutes, we can narrow down the location to a more precise point on the Earth's surface.

## About Degrees

Degrees (symbol: °) are a unit of measurement used to quantify angles in geometry and trigonometry. An angle is formed when two lines or rays intersect, and degrees are used to measure the amount of rotation between these lines or rays. The concept of degrees dates back to ancient civilizations, with the Babylonians being credited with the development of the sexagesimal system, which divided a circle into 360 equal parts.

In the sexagesimal system, a full circle is divided into 360 degrees, with each degree further divided into 60 minutes (symbol: '). Each minute is then divided into 60 seconds (symbol: "). This system allows for precise measurement of angles, with smaller units providing greater accuracy. Degrees are commonly used in various fields, including mathematics, physics, engineering, and navigation.

Degrees are a versatile unit of measurement, allowing for easy conversion between different angular units. For example, radians, another commonly used unit for measuring angles, can be converted to degrees by multiplying the value by 180/π (approximately 57.3°). Similarly, degrees can be converted to radians by multiplying the value by π/180. This flexibility makes degrees a convenient choice for expressing angles in everyday life and scientific calculations.

## About Minutes

A degree is divided into 60 minutes, with each minute further divided into 60 seconds. Minutes of angular degrees are denoted by the symbol ' (prime). This unit is commonly used in fields such as astronomy and navigation, where precise measurements of angles are crucial. For example, when determining the position of celestial objects, astronomers often use minutes of angular degrees to specify the object's coordinates.