Degrees Minutes Seconds to Decimal Degrees Converter

With this degrees minutes seconds to decimal degrees converter, we aim to help you convert the angle from degrees minutes seconds to decimals.

We have written this article to help you understand how to convert degrees minutes seconds to decimal degrees. We will also demonstrate some calculation examples to help you understand the angle conversion.

Now, let's look at how the angle conversion from degrees minutes seconds to decimal degrees actually works. Let's take 30° 30' 36" as an example. There are only two steps involved:

1. Determine the angle that you wish to convert in degree minutes seconds

   The first step is to determine the angle in degrees minutes seconds that you need to convert. In this example, we are converting 30° 30' 36" to decimal degrees.

2. Apply the conversion formula: decimal degrees = degrees + (minutes / 60) + (seconds/3600)

   The next step is then to apply the conversion formula to convert the angle from degrees minutes seconds to decimal degrees. We can achieve this by using the formula below:

   decimal degrees = degrees + (minutes / 60) + (seconds/3600)

   For our example, the angle in decimal degrees is 30° + (30 / 60)° + (36 / 3600)° = 30.51°.

Now that you understand how to convert degrees minutes seconds to decimal degrees, we want to help you understand more about the topic. Hence, here are some calculators that are related to this topic:

• Angle conversion
• Degrees to radians converter
• Radians to degrees converter
• Degrees to minutes converter
• Degrees to seconds converter
• Decimal degrees to degrees minutes seconds converter

A degree is one of the most commonly used units to measure angles. A full circle is defined as 360°.

You can convert degrees minutes seconds to decimal in just two steps:

1. Determine the angle that you wish to convert in degree minutes seconds
2. Apply the conversion formula: decimal degrees = degrees + (minutes / 60) + (seconds/3600)

Yes, an angle can be expressed in negative degree form. For instance, -30° = 360° - 30° = 330°.

The radian is one of the most used units for measuring angles. Mathematically, 1 radian is equal to about 57.2958 degrees.