Arcminutes To Degrees Conversion

1 arcmin = 0.0166666666666667 °

Want to convert from degrees to arcminutes instead?

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How to convert arcminutes to degrees (arcmin to °)

The formula for converting arcminutes to degrees is: ° = arcmin × 0.0166666666666667. To calculate the arcminute value in degrees first substitute the arcminute value into the preceding formula, and then perform the calculation. If we wanted to calculate 1 arcminute in degrees we follow these steps:

° = arcmin × 0.0166666666666667

° = 1 × 0.0166666666666667

° = 0.0166666666666667

In other words, 1 arcminute is equal to 0.0166666666666667 degrees.

Example Conversion

Let's take a look at an example. The step-by-step process to convert 2 arcminutes to degrees is:

Understand the conversion formula: ° = arcmin × 0.0166666666666667
Substitute the required value. In this case we substitute 2 for arcmin so the formula becomes: ° = 2 × 0.0166666666666667
Calculate the result using the provided values. In our example the result is: 2 × 0.0166666666666667 = 0.0333333333333334 °

In summary, 2 arcminutes is equal to 0.0333333333333334 degrees.

Converting degrees to arcminutes

In order to convert the other way around i.e. degrees to arcminutes, you would use the following formula: arcmin = ° × 60. To convert degrees to arcminutes first substitute the degree value into the above formula, and then execute the calculation. If we wanted to calculate 1 degree in arcminutes we follow these steps:

arcmin = ° × 60

arcmin = 1 × 60

arcmin = 60

Or in other words, 1 degree is equal to 60 arcminutes.

Conversion Unit Definitions

What is a Arcminute?

An arcminute (or minute) is a unit of angular measurement that is often used as a subdivision of a degree. One degree is equal to 60 minutes.

To better understand this definition, it's important to note that a circle is divided into 360 degrees. Each degree is further divided into 60 minutes. Therefore, one minute is equal to 1/60th of a degree or approximately 0.01745 degrees.

Minutes are commonly used in applications where angles need to be measured with a high degree of precision, such as astronomy, navigation, and surveying. They are particularly useful when measuring small angles, such as the apparent diameter of celestial bodies or the deviation of a building from a true vertical line.

What is a Degree?

A degree is a unit of measure for angles, which is used to quantify the size of an angle. One degree is defined as 1/360th of a full rotation, which is a complete revolution around a circle.

To better understand this definition, it's important to note that a circle has 360 degrees. Therefore, an angle that spans one quarter of a circle (i.e., 90 degrees) is a right angle, while an angle that spans half a circle (i.e., 180 degrees) is a straight angle.

When measuring angles, degrees are usually denoted using the degree symbol (°), which is placed after the numerical value of the angle. For example, an angle of 45 degrees would be written as 45°.