Great Slave Lake is 1.02× the size of Maryland

Great Slave Lake (lake) covers about 26,100 km² (10,100 mi²) and Maryland (state) about 25,500 km² (9,830 mi²). Below, both outlines are drawn at one scale and centred on each other. The Great Slave Lake outline is Natural Earth’s, checked against the published area.

100 km
  • Great Slave Lake
  • Maryland

What fits

How they differ

Who wins on what

MeasureWinnerBy
Larger areaGreat Slave Lake1.02×
Farther northGreat Slave Lake22.7° of latitude
Stretched more on a web mapGreat Slave Lake4.5× against 1.7×

Both against the same yardsticks

YardstickGreat Slave LakeMaryland
Belgium 30,700 km²0.85×0.83×
United Kingdom 244,000 km²0.11×0.10×
Germany 358,000 km²0.07×0.07×
Japan 374,000 km²0.07×0.07×
France 548,000 km²0.05×0.05×
India 3,151,000 km²0.01×0.01×
Brazil 8,473,000 km²1 in 3251 in 333
United States 9,447,000 km²1 in 3621 in 371
Russia 16,980,000 km²1 in 6511 in 667

Each figure is the place's area divided by the yardstick's.

Side by side

Great Slave LakeMaryland
Is aLakelake on sizeversusStateUnited States
Area, measured26,100 km²10,100 mi²25,500 km²9,830 mi²
Area, published27,200 km²Wikidata32,100 km²Wikidata
Rank by area10th of 104lakes–
Greatest depth614 mWikidata–
Volume1,580 km³–
Latitude range61°N to 63°N38°N to 40°N
On the shore1 on the shore–

Published figures: Wikidata (CC0). A lake or a sea has no legal boundary: the measured area is that of Natural Earth’s outline, and it is shown beside the published one.

More comparisons

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Great Slave Lake is 1.02× the size of Maryland: outlines of Great Slave Lake and Maryland at the same scale
Outlines are drawn at true scale.
Sources and method
Outlines
Lakes and seas: Natural Earth 1:10m physical vectors (public domain), kept only where the measured area is within 10% of the published one. Countries and regions: Natural Earth, 1:10m Admin 0 and Admin 1, public domain.
Boundary
De facto, as drawn by Natural Earth. A lake or a sea has no legal boundary of its own; the outline is a cartographic one.
Area
Measured on the WGS84 ellipsoid from the full-detail outlines, shown rounded. The published figure comes from Wikidata (CC0), fetched 2026-11-11, and is shown beside the measured one.
Drawing
Each outline is projected with an equal-area projection centred on its own centroid, so areas stay true and the two can be laid over each other.
Data built
2026-11-11

Full method