Degrees to Minutes Converter

Convert decimal degrees to total arcminutes and degrees-minutes-seconds notation for navigation, surveying, astronomy, and maps.

Convert degrees to minutes
Enter any positive or negative decimal angle to calculate total arcminutes and its DMS equivalent.

About degrees and arcminutes

A degree is a familiar unit for measuring angles, while an arcminute is a smaller angular unit equal to one sixtieth of a degree. The word arcminute distinguishes this measurement from a minute of time. Because every degree contains exactly 60 arcminutes, converting decimal degrees to total arcminutes is direct: multiply the degree value by 60. For example, 2.5 degrees contains 150 arcminutes. Negative values retain their sign, which is useful when coordinates use negative numbers for south latitudes or west longitudes. Decimal degrees and degrees-minutes-seconds notation describe the same angle in different forms. Geographic information systems and online maps commonly use decimal degrees, while marine navigation, land surveying, astronomy, and older maps often use degrees, minutes, and seconds. To create DMS notation, keep the whole-number degree portion, multiply the fractional degree by 60 to obtain minutes, then multiply the fractional minute by 60 to obtain seconds. Thus 45.5 degrees becomes 45 degrees, 30 minutes, and 0 seconds. This converter reports both total arcminutes and DMS notation because the two results answer different practical questions. Total arcminutes are convenient for comparing angular distances and performing arithmetic with one unit. DMS is convenient for reading traditional coordinates and instrument settings. A value of 1.25 degrees is 75 total arcminutes, but its DMS representation is 1 degree and 15 minutes rather than 1 degree and 75 minutes. Angular minutes are not linear distances by themselves. On Earth, one minute of latitude is approximately one nautical mile, but the ground distance represented by one minute of longitude decreases toward the poles. For accurate geographic work, preserve enough decimal places and note the coordinate reference system. Floating-point results may show more precision than the original measurement supports, so round only at the end according to the needs of your map, survey, telescope, or calculation. The calculator accepts whole numbers, decimals, and negative angles. It uses the exact factor of 60 arcminutes per degree and displays a normalized DMS result in which the minutes and seconds portions remain below 60. This makes it suitable for quick classroom exercises, coordinate checks, navigation planning, surveying references, and conversions between modern decimal data and traditional angular notation.

Degrees to minutes examples

These examples show total arcminutes alongside normalized DMS notation.

Decimal degreesTotal arcminutesDMS notation
45.5 degrees2,730 arcminutes45 degrees 30 minutes 0 seconds
1.25 degrees75 arcminutes1 degree 15 minutes 0 seconds
-73.9857 degrees-4,439.142 arcminutes-73 degrees 59 minutes 8.52 seconds

How to convert degrees to minutes

  1. Enter the decimal degree measurement, including a minus sign when the angle is negative.
  2. Select Convert to minutes to multiply the value by exactly 60.
  3. Read the total arcminutes in the main result.
  4. Use the DMS line when you need separate degree, minute, and second components.

Degrees to minutes FAQ

How many arcminutes are in one degree?

There are exactly 60 arcminutes in one degree. Multiply any degree value by 60 to obtain total arcminutes.

Are arcminutes the same as minutes of time?

No. An arcminute measures an angle, while a minute of time measures duration; the shared name comes from dividing a larger unit into sixty parts.

How do I convert a decimal fraction to DMS?

Keep the whole degrees and multiply the fractional part by 60 for minutes. Multiply any remaining fractional minute by 60 to calculate seconds.

Can the converter handle negative coordinates?

Yes. The sign is preserved for total arcminutes and placed before the DMS angle, which supports west longitudes and south latitudes.

Why can longitude arcminutes represent different distances?

Lines of longitude converge toward the poles, so their physical spacing changes with latitude. Angular size remains constant even though the corresponding ground distance changes.