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A cubic mile (abbreviation: cu mi or mi 3 [1]) is an imperial and US customary (non-SI non-metric) unit of volume, used in the United States, Canada and the United Kingdom. It is defined as the volume of a cube with sides of 1 mile (1.6 km ) length, giving a volume of 1 cubic mile (4.2 km 3 ).
Most water in Earth's atmosphere and crust comes from saline seawater, while fresh water accounts for nearly 1% of the total. The vast bulk of the water on Earth is saline or salt water, with an average salinity of 35‰ (or 3.5%, roughly equivalent to 34 grams of salts in 1 kg of seawater), though this varies slightly according to the amount of runoff received from surrounding land.
6.228835459×10 9 imperial gallons Alternatively, 35.32 tmcft = 1 cubic kilometer (km 3 ) is the standard unit used by Central Water Commission of Government of India for reporting gross and effective storage capacities of dams in India in National Register of Large Dams (NRLD).
This article lists lakes with a water volume of more than 100 km 3, ranked by volume. The volume of a lake is a difficult quantity to measure. [1] Generally, the volume must be inferred from bathymetric data by integration. Lake volumes can also change dramatically over time and during the year, especially for salt lakes in arid climates.
This volume was taken from the summer 2011 record peak of 1,454.4 ft (443.3 m) MSL. Devils Lake has experienced severe flooding and has risen more than 31 ft (9.4 m) since 1993. Volume has increased by 6 times. [6] [7] [8] 42: Lake Oroville: California: 3,537,577 acre⋅ft (4.4 km 3) 695 ft (212 m) man-made 43 Dworshak Reservoir Idaho 3,468,000 ...
km3 km 3: US spelling: cubic kilometer: 1.0 km 3 (0.24 cu mi) cubic hectometre: hm3 hm 3: US spelling: cubic hectometer: 1.0 hm 3 (35,000,000 cu ft) cubic decametre: dam3 dam 3: US spelling: cubic dekameter: 1.0 dam 3 (35,000 cu ft) cubic metre: m3 m 3: US spelling: cubic meter one kilolitre 1.0 m 3 (35 cu ft) cubic decimetre: dm3 dm 3: US ...
The area required to calculate the volumetric flow rate is real or imaginary, flat or curved, either as a cross-sectional area or a surface. The vector area is a combination of the magnitude of the area through which the volume passes through, A , and a unit vector normal to the area, n ^ {\displaystyle {\hat {\mathbf {n} }}} .
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