Cubic meters (m3) to Gigalitres (Gl) conversion

Cubic meters to Gigalitres conversion table

Cubic meters (m3)Gigalitres (Gl)
00
10.000001
20.000002
30.000003
40.000004
50.000005
60.000006
70.000007
80.000008
90.000009
100.00001
200.00002
300.00003
400.00004
500.00005
600.00006
700.00007
800.00008
900.00009
1000.0001
10000.001

How to convert cubic meters to gigalitres?

Here's how to convert between cubic meters and gigalitres, incorporating SEO best practices, clear explanations, and real-world examples.

Understanding the Conversion Between Cubic Meters and Gigalitres

Converting between cubic meters (m3m^3) and gigalitres (GL) involves understanding the relationship between these units of volume. A cubic meter is a standard SI unit, while a gigalitre represents a billion litres.

Conversion Formulas

  • Cubic Meters to Gigalitres:

    1 m3=1×106 GL1 \ m^3 = 1 \times 10^{-6} \ GL

  • Gigalitres to Cubic Meters:

    1 GL=1×106 m31 \ GL = 1 \times 10^{6} \ m^3

Step-by-Step Conversions

Converting 1 Cubic Meter to Gigalitres

  1. Start with the given value: 1 m31 \ m^3
  2. Apply the conversion factor: 1 m3×(1×106 GL/1 m3)1 \ m^3 \times (1 \times 10^{-6} \ GL / 1 \ m^3)
  3. Calculate: 1×106 GL1 \times 10^{-6} \ GL

Therefore, 1 m31 \ m^3 is equal to 0.000001 GL0.000001 \ GL.

Converting 1 Gigalitre to Cubic Meters

  1. Start with the given value: 1 GL1 \ GL
  2. Apply the conversion factor: 1 GL×(1×106 m3/1 GL)1 \ GL \times (1 \times 10^{6} \ m^3 / 1 \ GL)
  3. Calculate: 1×106 m31 \times 10^{6} \ m^3

Therefore, 1 GL1 \ GL is equal to 1,000,000 m31,000,000 \ m^3.

Historical Context and Notable Figures

While there isn't a specific law or historical figure directly associated with the cubic meter to gigalitre conversion, the development of the metric system, which includes cubic meters, is a significant achievement. This standardization is largely attributed to the French Revolution and the subsequent work of scientists in the late 18th century, who sought a universal and rational system of measurement. NIST - SI Units

Real-World Examples

Converting Swimming Pool Volume

Consider an Olympic-sized swimming pool with a volume of 2,500 m32,500 \ m^3. To express this volume in gigalitres:

2,500 m3×(1×106 GL/1 m3)=0.0025 GL2,500 \ m^3 \times (1 \times 10^{-6} \ GL / 1 \ m^3) = 0.0025 \ GL

So, an Olympic-sized swimming pool contains 0.0025 GL0.0025 \ GL.

Converting Reservoir Capacity

A small reservoir holds 5 GL5 \ GL of water. To express this volume in cubic meters:

5 GL×(1×106 m3/1 GL)=5,000,000 m35 \ GL \times (1 \times 10^{6} \ m^3 / 1 \ GL) = 5,000,000 \ m^3

Thus, the reservoir holds 5,000,000 m35,000,000 \ m^3 of water.

Converting River Flow Rate

A river has an average flow rate of 100 m3/s100 \ m^3/s. To understand this in terms of gigalitres per day:

  1. Convert m3/sm^3/s to m3/daym^3/day:

    100 m3/s×86,400 s/day=8,640,000 m3/day100 \ m^3/s \times 86,400 \ s/day = 8,640,000 \ m^3/day

  2. Convert m3/daym^3/day to GL/dayGL/day:

    8,640,000 m3/day×(1×106 GL/1 m3)=8.64 GL/day8,640,000 \ m^3/day \times (1 \times 10^{-6} \ GL / 1 \ m^3) = 8.64 \ GL/day

Therefore, the river flows at a rate of 8.64 GL8.64 \ GL per day.

See below section for step by step unit conversion with formulas and explanations. Please refer to the table below for a list of all the Gigalitres to other unit conversions.

What is Cubic meters?

Let's explore the cubic meter, a fundamental unit for measuring volume. We'll look at its definition, how it's derived, and some real-world examples.

Definition of Cubic Meter

The cubic meter (symbol: m3m^3) is the SI derived unit of volume. It represents the volume of a cube with sides one meter in length. In simpler terms, imagine a box that's 1 meter wide, 1 meter long, and 1 meter high; the space inside that box is one cubic meter.

Formation of a Cubic Meter

A cubic meter is derived from the base SI unit for length, the meter (m). Since volume is a three-dimensional quantity, we multiply length by itself three times:

1m3=1m×1m×1m1 \, m^3 = 1 \, m \times 1 \, m \times 1 \, m

This means that a cubic meter represents the space occupied by a cube with sides of one meter each.

Volume Calculation with Cubic Meters

When calculating the volume of objects using cubic meters, various shapes may require different formulas to get accurate measures. Here are a few examples:

  • Cube: Volume = side3side^3. So, if the side is 2 meters, the volume is 23=8m32^3 = 8 \, m^3.
  • Cuboid: Volume = length×width×heightlength \times width \times height. If the dimensions are 3 m, 2 m, and 1.5 m, then the volume is 3×2×1.5=9m33 \times 2 \times 1.5 = 9 \, m^3.
  • Cylinder: Volume = π×radius2×height\pi \times radius^2 \times height. Assuming radius is 1 m and height is 2 m, the volume is approximately π×12×26.28m3\pi \times 1^2 \times 2 \approx 6.28 \, m^3.
  • Sphere: Volume = 43×π×radius3\frac{4}{3} \times \pi \times radius^3. If the radius is 1 m, the volume is approximately 43×π×134.19m3\frac{4}{3} \times \pi \times 1^3 \approx 4.19 \, m^3.

Real-World Examples of Cubic Meter Volumes

  • Water Tanks: A small household water tank might hold around 1 cubic meter of water.
  • Shipping Containers: Standard 20-foot shipping containers have an internal volume of approximately 33 cubic meters.
  • Concrete: When ordering concrete for a construction project, it is often specified in cubic meters. A small residential foundation might require 5-10 cubic meters of concrete.
  • Firewood: Firewood is often sold by the cubic meter or fractions thereof. A cubic meter of firewood is a substantial amount, enough to last for several weeks of heating in a stove.
  • Excavation: When digging a swimming pool, the amount of earth removed is measured in cubic meters.
  • Aquariums: A large home aquarium can hold around 1 cubic meter.

Interesting Facts

While no specific law is directly tied to the cubic meter itself, its importance lies in its use in various scientific and engineering calculations, where accurate volume measurements are crucial. Archimedes' principle, relating buoyancy to the volume of displaced fluid, is a classic example where volume, measured in cubic meters or related units, plays a central role. You can find out more about Archimedes' principle on websites such as Britannica.

What is Gigalitres?

A gigalitre is a large unit of volume, primarily used for measuring vast quantities of liquids, especially water resources. Understanding its scale is key to appreciating its use in environmental and industrial contexts.

Definition of Gigalitre

A gigalitre (GL) is a unit of volume equal to one billion litres. In scientific notation, it's represented as 1×1091 \times 10^9 litres.

Formation and Relationship to Other Units

The prefix "giga" in gigalitre denotes a factor of one billion (10910^9). Therefore:

  • 1 Gigalitre (GL) = 1,000,000,000 Litres (L)
  • 1 Gigalitre (GL) = 1,000,000 Cubic Meters (m3m^3)
  • 1 Gigalitre (GL) = 1,000 Megalitres (ML)

Real-World Examples of Gigalitre Quantities

  • Reservoir Capacity: Large reservoirs and dams often have their capacity measured in gigalitres. For example, a medium-sized reservoir might hold 50-100 GL of water.
  • Water Consumption: The annual water consumption of a large city can be measured in gigalitres.
  • Irrigation: Large-scale irrigation projects use gigalitres of water per season to irrigate crops.
  • Industrial Usage: Industries that require vast amounts of water, such as power plants and mining operations, often measure their water usage in gigalitres.
  • Flooding: Large flood events can displace or involve gigalitres of water.

Interesting Facts

  • Unit Symbol Standardization: While "GL" is the common abbreviation, variations like "Gl" might exist, but "GL" is the preferred symbol according to SI standards.
  • Scale Comparison: One gigalitre is enough to fill approximately 400 Olympic-sized swimming pools.
  • Environmental Impact: Tracking water resources in gigalitre quantities is essential for managing water scarcity, planning infrastructure, and understanding environmental impact.
  • Lake Superior: Lake Superior is one of the largest fresh water lake in the world. Its approximate volume is about 12,000 Gigalitres.

Application

Gigalitre and other volume measurements are used in many fields. For more information read the article about volume.

Complete Cubic meters conversion table

Enter # of Cubic meters
Convert 1 m3 to other unitsResult
Cubic meters to Cubic Millimeters (m3 to mm3)1000000000
Cubic meters to Cubic Centimeters (m3 to cm3)1000000
Cubic meters to Cubic Decimeters (m3 to dm3)1000
Cubic meters to Millilitres (m3 to ml)1000000
Cubic meters to Centilitres (m3 to cl)100000
Cubic meters to Decilitres (m3 to dl)10000
Cubic meters to Litres (m3 to l)1000
Cubic meters to Kilolitres (m3 to kl)1
Cubic meters to Megalitres (m3 to Ml)0.001
Cubic meters to Gigalitres (m3 to Gl)0.000001
Cubic meters to Cubic kilometers (m3 to km3)1e-9
Cubic meters to Kryddmått (m3 to krm)1000000
Cubic meters to Teskedar (m3 to tsk)200000
Cubic meters to Matskedar (m3 to msk)66666.666666667
Cubic meters to Kaffekoppar (m3 to kkp)6666.6666666667
Cubic meters to Glas (m3 to glas)5000
Cubic meters to Kannor (m3 to kanna)382.1169277799
Cubic meters to Teaspoons (m3 to tsp)202884.1356
Cubic meters to Tablespoons (m3 to Tbs)67628.0452
Cubic meters to Cubic inches (m3 to in3)61024.025193554
Cubic meters to Fluid Ounces (m3 to fl-oz)33814.0226
Cubic meters to Cups (m3 to cup)4226.752825
Cubic meters to Pints (m3 to pnt)2113.3764125
Cubic meters to Quarts (m3 to qt)1056.68820625
Cubic meters to Gallons (m3 to gal)264.1720515625
Cubic meters to Cubic feet (m3 to ft3)35.314684816596
Cubic meters to Cubic yards (m3 to yd3)1.3079493669907