Lake

Khar-Us Lake

Natural Earth’s outline of Khar-Us Lake measures about 1,550 km² (600 mi²), the 69th largest of the 104 lakes on sizeversus, and 93% of the size of the Comoros.

50 km
  • Comoros
  • Khar-Us Lake

The numbers

The area is measured from the outline drawn above, on the WGS84 ellipsoid; the published figure is shown beside it, and a water body is kept only if the two are within 10%.

What the numbers say about Khar-Us Lake

About the same size as

On the shore

Natural Earth’s outlines of Mongolia contain or lie within 4 km of the outline of Khar-Us Lake. That is what its geometry says, and it is not a statement about who owns the water or where any border runs in it.

Names

Where Khar-Us Lake ranks

Khar-Us Lake is the 69th largest of the 104 lakes on sizeversus, ranked by measured area.

Ranked lakes

  1. 66Lake Kyoga1,730 km²
  2. 67Williston Lake1,660 km²
  3. 68Siling Lake1,580 km²
  4. 69Khar-Us Lake1,550 km²
  5. 70Lac Seul1,520 km²
  6. 71Lake Claire1,480 km²
  7. 72Argentino Lake1,450 km²

All lakes, matched to countries

Share this outline

Outline of Khar-Us Lake, about 1,550 km², drawn to true scale
Outlines are drawn at true scale.
Sources and method
Outline
Natural Earth, 1:10m Lakes + Reservoirs, public domain (Lakes + Reservoirs). Outlines of lakes are drawn at 1:10 million.
Boundary
A lake or a sea has no legal boundary of its own. The outline is a cartographic one, and the page says so by showing the measured area beside the published one.
Area basis
Measured outline: computed on the WGS84 ellipsoid from the full-detail outline and shown rounded. Published figure: Wikidata (CC0), fetched 2026-11-11. An outline is kept within 10% of the published figure and matched to other places automatically within 5%.
Depth, volume, height
As recorded in Wikidata; a volume that cannot be right for the area and depth is left out.
Shore
Countries whose Natural Earth outline contains or comes close to the water's outline; computed, not a statement of ownership.
Drawing
Each outline is projected with an equal-area projection centred on its own centroid, so areas stay true and two can be laid over each other.
Data built
2026-11-11

Full method