Earth’s Coordinate System: Latitude and Longitude for Global Position

Capítulo 1

Estimated reading time: 5 minutes

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1) Latitude and Longitude as Angular Measurements

Earth locations can be described using a global coordinate grid made of latitude lines (parallels) and longitude lines (meridians). Both are angles measured from reference lines on a sphere (or spheroid), not distances in kilometers.

Latitude (parallels)

  • What it measures: the angle north or south of the Equator.
  • Range: 0° at the Equator to 90°N at the North Pole and 90°S at the South Pole.
  • Line shape on maps/globes: circles parallel to the Equator (hence “parallels”).

Mini diagram (described): Imagine a globe with horizontal rings. The middle ring is the Equator (0°). Rings above it are labeled 10°N, 20°N, … up to 90°N. Rings below are 10°S, 20°S, … down to 90°S.

Longitude (meridians)

  • What it measures: the angle east or west of the Prime Meridian.
  • Range: 0° at the Prime Meridian to 180°E or 180°W (both meet on the opposite side of Earth).
  • Line shape on maps/globes: half-circles running from pole to pole.

Mini diagram (described): Picture vertical lines on a globe like slices of an orange. All slices meet at the North Pole and South Pole. This shows how meridians converge at the poles.

2) The Anchors: Equator, Prime Meridian, and the Poles

The coordinate grid needs fixed reference lines so everyone measures angles from the same starting points.

  • Equator (0° latitude): divides Earth into Northern and Southern Hemispheres. Latitude is measured north (N) or south (S) from here.
  • Prime Meridian (0° longitude): divides Earth into Eastern and Western Hemispheres. Longitude is measured east (E) or west (W) from here.
  • North Pole (90°N) and South Pole (90°S): the endpoints of Earth’s rotation axis. All meridians meet at the poles, which is why longitude becomes “crowded” there.
FeatureCoordinate valueWhat it anchors
Equator0° latitudeStart line for N/S latitude
Prime Meridian0° longitudeStart line for E/W longitude
North Pole90°NMaximum north latitude; meridians meet
South Pole90°SMaximum south latitude; meridians meet

3) Reading Coordinates in DMS and Decimal Degrees

Coordinates are commonly written in either degrees–minutes–seconds (DMS) or decimal degrees (DD).

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DMS format

DMS breaks a degree into smaller parts:

  • 1 degree (1°) = 60 minutes (60′)
  • 1 minute (1′) = 60 seconds (60″)
  • So 1° = 3600″

Example DMS coordinate (latitude first, then longitude):

40° 26′ 46″ N, 79° 58′ 56″ W

How to interpret it:

  • 40° 26′ 46″ N means 40 degrees plus 26 minutes plus 46 seconds north of the Equator.
  • 79° 58′ 56″ W means 79 degrees plus 58 minutes plus 56 seconds west of the Prime Meridian.

Decimal degrees (DD) format

Decimal degrees write the same angle as a single number with decimals.

40.446111° , -79.982222°

Two common conventions:

  • With letters: 40.446111° N, 79.982222° W
  • With signs: positive for N and E; negative for S and W (as in many GPS/GIS tools).

Latitude/longitude order

In most contexts, coordinates are written as:

  • Latitude, then longitude (lat, lon)

Think: “up-down” (N/S) first, then “left-right” (E/W) on a typical map.

4) Guided Conversions Between DMS and Decimal Degrees

A) Convert DMS to decimal degrees

Step-by-step rule:

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

Example 1: Convert 40° 26′ 46″ N to decimal degrees.

  • Degrees = 40
  • Minutes = 26 → 26/60 = 0.433333...
  • Seconds = 46 → 46/3600 = 0.012777...
  • Add them: 40 + 0.433333... + 0.012777... = 40.446111...
  • Direction: N stays positive → 40.446111° N

Example 2: Convert 79° 58′ 56″ W to decimal degrees.

  • 79 + (58/60) + (56/3600) = 79 + 0.966666... + 0.015555... = 79.982222...
  • Direction: W is negative in signed notation → -79.982222°

So the pair becomes:

40.446111°, -79.982222°

B) Convert decimal degrees to DMS

Step-by-step rule:

  • Degrees = integer part of the decimal.
  • Minutes = integer part of (decimal fraction × 60).
  • Seconds = remaining fraction × 60 (after removing minutes).

Example: Convert -79.982222° to DMS.

  • Sign tells direction: negative longitude → W. Work with the absolute value: 79.982222.
  • Degrees = 79
  • Fraction = 0.982222
  • Minutes total = 0.982222 × 60 = 58.93332 → Minutes = 58
  • Remaining fraction = 0.93332
  • Seconds = 0.93332 × 60 = 55.9992 ≈ 56 (rounded)
  • Result: 79° 58′ 56″ W

Rounding note: If seconds round to 60, carry 1 minute; if minutes become 60, carry 1 degree.

5) Quick Checks to Avoid Common Mistakes

Check 1: Don’t mix N/S with E/W

  • Latitude uses N or S (north/south of the Equator).
  • Longitude uses E or W (east/west of the Prime Meridian).

Quick self-test: If you see 45° E and it’s labeled as latitude, that’s incorrect—E/W belongs to longitude.

Check 2: Don’t swap the order (lat, lon)

Many errors come from reversing the pair. Use this habit:

  • Say it out loud: “latitude first, longitude second”.
  • Look at the ranges: latitude must be between 0 and 90; longitude between 0 and 180.

Example: 120° N cannot be latitude (too large). That number must be longitude (or the coordinate is wrong).

Check 3: Keep the units consistent

  • DMS must have minutes and seconds less than 60.
  • Decimal degrees should not include minutes/seconds symbols.

Incorrect mix: 40° 26.7′ is neither pure DMS nor pure decimal degrees unless you explicitly mean “decimal minutes.” If you use decimal minutes, label it clearly.

Check 4: Signed notation consistency

If you use negative numbers, do not also add W/S letters that contradict the sign.

  • Consistent: -79.98 (implies W) or 79.98° W
  • Inconsistent: -79.98° E

Mini diagram (described): locating a point on the grid

Imagine a simple rectangle map with a faint grid. Horizontal lines are labeled 0°, 10°N, 20°N going upward; vertical lines are labeled 0°, 10°E, 20°E going right. To plot 20°N, 10°E, first move up to the 20°N line (latitude), then move right to the 10°E line (longitude). The intersection is the location.

Now answer the exercise about the content:

Which statement correctly explains how negative values are used in decimal degrees for latitude and longitude?

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You missed! Try again.

In signed decimal degrees, positive values represent N and E, while negative values represent S and W. For example, a negative longitude implies W.

Next chapter

Degrees vs. Distance: Converting Coordinates into Real-World Measurements

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