Cubic Centimeters per second (cm3/s) to Gallons per second (gal/s) conversion

Cubic Centimeters per second to Gallons per second conversion table

Cubic Centimeters per second (cm3/s)Gallons per second (gal/s)
00
10.0002641720523438
20.0005283441046875
30.0007925161570313
40.001056688209375
50.001320860261719
60.001585032314063
70.001849204366406
80.00211337641875
90.002377548471094
100.002641720523438
200.005283441046875
300.007925161570313
400.01056688209375
500.01320860261719
600.01585032314063
700.01849204366406
800.0211337641875
900.02377548471094
1000.02641720523438
10000.2641720523438

How to convert cubic centimeters per second to gallons per second?

Converting between cubic centimeters per second (cm3/scm^3/s) and gallons per second (gal/s) involves understanding the relationship between these two units of volume flow rate. Let's explore the conversion process and some practical examples.

Conversion Factors

To convert between cubic centimeters per second and gallons per second, we need to use the appropriate conversion factor The primary conversion factor you need is:

1 gal3785.41 cm31 \text{ gal} \approx 3785.41 \text{ cm}^3

Therefore:

1cm3s=13785.41gals0.000264172gals1 \frac{\text{cm}^3}{\text{s}} = \frac{1}{3785.41} \frac{\text{gal}}{\text{s}} \approx 0.000264172 \frac{\text{gal}}{\text{s}}

Converting Cubic Centimeters per Second to Gallons per Second

To convert 1cm3s1 \frac{\text{cm}^3}{\text{s}} to gallons per second:

  1. Use the Conversion Factor:

    1cm3s×1 gal3785.41 cm31 \frac{\text{cm}^3}{\text{s}} \times \frac{1 \text{ gal}}{3785.41 \text{ cm}^3}

  2. Calculate:

    13785.41gals0.000264172gals\frac{1}{3785.41} \frac{\text{gal}}{\text{s}} \approx 0.000264172 \frac{\text{gal}}{\text{s}}

So, 1cm3s1 \frac{\text{cm}^3}{\text{s}} is approximately equal to 0.000264172gals0.000264172 \frac{\text{gal}}{\text{s}}.

Converting Gallons per Second to Cubic Centimeters per Second

To convert 1gals1 \frac{\text{gal}}{\text{s}} to cubic centimeters per second:

  1. Use the Conversion Factor:

    1gals×3785.41 cm31 gal1 \frac{\text{gal}}{\text{s}} \times \frac{3785.41 \text{ cm}^3}{1 \text{ gal}}

  2. Calculate:

    3785.41cm3s3785.41 \frac{\text{cm}^3}{\text{s}}

Thus, 1gals1 \frac{\text{gal}}{\text{s}} is equal to 3785.41cm3s3785.41 \frac{\text{cm}^3}{\text{s}}.

Historical Context and Notable Figures

While there isn't a specific law or person directly linked to the cm3/scm^3/s to gal/sgal/s conversion, understanding fluid dynamics and volume flow rate is crucial in various fields, including engineering and physics. Figures like Daniel Bernoulli and Osborne Reynolds have made significant contributions to our understanding of fluid behavior, which indirectly relates to these conversions. Bernoulli's principle, for example, describes the relationship between fluid speed and pressure, while the Reynolds number helps predict flow patterns in fluids. Britannica - Daniel Bernoulli & Britannica - Osborne Reynolds

Real-World Examples

Here are some real-world examples where conversions between cubic centimeters per second and gallons per second are commonly used:

  1. Medical Applications:
    • IV Drip Rates: Adjusting intravenous (IV) fluid delivery rates in hospitals. For instance, a doctor might prescribe a certain medication to be administered at a rate of 5cm3s5 \frac{\text{cm}^3}{\text{s}}, which needs to be converted to gals\frac{\text{gal}}{\text{s}} to program the infusion pump accurately.
  2. Automotive Engineering:
    • Fuel Injector Flow Rates: Measuring the flow rate of fuel injectors in car engines. If an injector is rated to deliver 200cm3s200 \frac{\text{cm}^3}{\text{s}}, it can be useful to know this rate in gals\frac{\text{gal}}{\text{s}} for comparative analysis with other systems.
  3. Industrial Processes:
    • Pump Performance: Evaluating the performance of pumps used in chemical plants. A pump moving fluid at 1000cm3s1000 \frac{\text{cm}^3}{\text{s}} might need its flow rate expressed in gals\frac{\text{gal}}{\text{s}} to meet certain regulatory standards or operational requirements.
  4. Environmental Science:
    • Water Flow in Streams: Measuring the flow rate of water in small streams for environmental monitoring. A stream flowing at 5000cm3s5000 \frac{\text{cm}^3}{\text{s}} can have its flow rate converted to gals\frac{\text{gal}}{\text{s}} to assess water availability and potential impact on local ecosystems.
  5. HVAC Systems:
    • Condensate Drainage: Calculating the drainage rate of condensate from air conditioning systems. If a system produces condensate at a rate of 10cm3s10 \frac{\text{cm}^3}{\text{s}}, knowing the equivalent gals\frac{\text{gal}}{\text{s}} helps in designing proper drainage solutions.

These examples illustrate the practical importance of being able to convert between cm3s\frac{\text{cm}^3}{\text{s}} and gals\frac{\text{gal}}{\text{s}} in various fields that rely on precise measurement and control of fluid flow.

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 Gallons per second to other unit conversions.

What is Cubic Centimeters per second?

Cubic centimeters per second (cc/s or cm3/s\text{cm}^3/\text{s}) is a unit of volumetric flow rate. It describes the volume of a substance that passes through a given area per unit of time. In this case, it represents the volume in cubic centimeters that flows every second. This unit is often used when dealing with small flow rates, as cubic meters per second would be too large to be practical.

Understanding Cubic Centimeters

A cubic centimeter (cm3cm^3) is a unit of volume equivalent to a milliliter (mL). Imagine a cube with each side measuring one centimeter. The space contained within that cube is one cubic centimeter.

Defining "Per Second"

The "per second" part of the unit indicates the rate at which the cubic centimeters are flowing. So, 1 cc/s means one cubic centimeter of a substance is passing a specific point every second.

Formula for Volumetric Flow Rate

The volumetric flow rate (Q) can be calculated using the following formula:

Q=VtQ = \frac{V}{t}

Where:

  • QQ = Volumetric flow rate (in cm3/s\text{cm}^3/\text{s})
  • VV = Volume (in cm3\text{cm}^3)
  • tt = Time (in seconds)

Relationship to Other Units

Cubic centimeters per second can be converted to other units of flow rate. Here are a few common conversions:

  • 1 cm3/s\text{cm}^3/\text{s} = 0.000001 m3/s\text{m}^3/\text{s} (cubic meters per second)
  • 1 cm3/s\text{cm}^3/\text{s} ≈ 0.061 in3/s\text{in}^3/\text{s} (cubic inches per second)
  • 1 cm3/s\text{cm}^3/\text{s} = 1 mL/s\text{mL/s} (milliliters per second)

Applications in the Real World

While there isn't a specific "law" directly associated with cubic centimeters per second, it's a fundamental unit in fluid mechanics and is used extensively in various fields:

  • Medicine: Measuring the flow rate of intravenous (IV) fluids, where precise and relatively small volumes are crucial. For example, administering medication at a rate of 0.5 cc/s.
  • Chemistry: Controlling the flow rate of reactants in microfluidic devices and lab experiments. For example, dispensing a reagent at a flow rate of 2 cc/s into a reaction chamber.
  • Engineering: Testing the flow rate of fuel injectors in engines. Fuel injector flow rates are critical and are measured in terms of volume per time, such as 15 cc/s.
  • 3D Printing: Regulating the extrusion rate of material in some 3D printing processes. The rate at which filament extrudes could be controlled at levels of 1-5 cc/s.
  • HVAC Systems: Measuring air flow rates in small ducts or vents.

Relevant Physical Laws and Concepts

The concept of cubic centimeters per second ties into several important physical laws:

  • Continuity Equation: This equation states that for incompressible fluids, the mass flow rate is constant throughout a closed system. The continuity equation is expressed as:

    A1v1=A2v2A_1v_1 = A_2v_2

    where AA is the cross-sectional area and vv is the flow velocity.

    Khan Academy's explanation of the Continuity Equation further details the relationship between area, velocity, and flow rate.

  • Bernoulli's Principle: This principle relates the pressure, velocity, and height of a fluid in a flowing system. It states that an increase in the speed of a fluid occurs simultaneously with a decrease in pressure or a decrease in the fluid's potential energy.

    More information on Bernoulli's Principle can be found here.

What is Gallons per Second (GPS)?

Gallons per second (GPS) is a measurement unit that tells you how many gallons of a liquid are moving past a certain point every second. It's a rate, showing volume over time. It is commonly used in the US to measure high volume flow rates.

How is GPS Formed?

GPS is formed by dividing a volume measured in gallons by a time measured in seconds.

GPS=Volume(Gallons)Time(Seconds)GPS = \frac{Volume (Gallons)}{Time (Seconds)}

For example, if 10 gallons of water flow out of a pipe in 2 seconds, the flow rate is 5 gallons per second.

Conversions and Relationships

GPS can be converted to other common flow rate units:

  • 1 Gallon ≈ 0.00378541 Cubic Meters
  • 1 GPS ≈ 0.00378541 m3/sm^3/s
  • 1 GPS ≈ 3.78541 Liters/second

Real-World Applications and Examples

  • Firefighting: Fire hoses and sprinkler systems are often rated in GPS to indicate their water delivery capacity. A typical fire hydrant might deliver 500-1000 GPS.
  • Pumping Stations: Large pumping stations, such as those used in water treatment plants or flood control, can have flow rates measured in thousands of GPS.
  • Industrial Processes: Many industrial processes, such as chemical manufacturing or oil refining, involve the movement of large volumes of fluids, and GPS is used to measure flow rates in these processes.
  • River Flow: While not a direct measurement, river discharge rates can be expressed in terms relatable to GPS (e.g., converting cubic feet per second to GPS for easier understanding).
    • The average flow rate of the Mississippi River is around 600,000 cubic feet per second, which is approximately 4.5 million GPS.
  • Pool filling: Average garden hose has 5-10 gallons per minute. This means it will take around 30 minutes to fill a 150 gallon pool. This is 0.08 - 0.17 GPS.

Historical Context and Interesting Facts

While no single person is specifically associated with the "invention" of GPS as a unit, its use is tied to the development of fluid mechanics and hydraulics. Understanding flow rates became crucial with the rise of industrialization and the need to efficiently manage and transport fluids.

The measurement of flow rates dates back to ancient civilizations that developed aqueducts and irrigation systems. However, the standardization of units like GPS is a more recent development, driven by the need for precise measurements in engineering and scientific applications.

Complete Cubic Centimeters per second conversion table

Enter # of Cubic Centimeters per second
Convert 1 cm3/s to other unitsResult
Cubic Centimeters per second to Cubic Millimeters per second (cm3/s to mm3/s)1000
Cubic Centimeters per second to Cubic Decimeters per second (cm3/s to dm3/s)0.001
Cubic Centimeters per second to Cubic Decimeters per minute (cm3/s to dm3/min)0.06
Cubic Centimeters per second to Cubic Decimeters per hour (cm3/s to dm3/h)3.6
Cubic Centimeters per second to Cubic Decimeters per day (cm3/s to dm3/d)86.4
Cubic Centimeters per second to Cubic Decimeters per year (cm3/s to dm3/a)31557.6
Cubic Centimeters per second to Millilitres per second (cm3/s to ml/s)1
Cubic Centimeters per second to Centilitres per second (cm3/s to cl/s)0.1
Cubic Centimeters per second to Decilitres per second (cm3/s to dl/s)0.01
Cubic Centimeters per second to Litres per second (cm3/s to l/s)0.001
Cubic Centimeters per second to Litres per minute (cm3/s to l/min)0.06
Cubic Centimeters per second to Litres per hour (cm3/s to l/h)3.6
Cubic Centimeters per second to Litres per day (cm3/s to l/d)86.4
Cubic Centimeters per second to Litres per year (cm3/s to l/a)31557.6
Cubic Centimeters per second to Kilolitres per second (cm3/s to kl/s)0.000001
Cubic Centimeters per second to Kilolitres per minute (cm3/s to kl/min)0.00006
Cubic Centimeters per second to Kilolitres per hour (cm3/s to kl/h)0.0036
Cubic Centimeters per second to Cubic meters per second (cm3/s to m3/s)0.000001
Cubic Centimeters per second to Cubic meters per minute (cm3/s to m3/min)0.00006
Cubic Centimeters per second to Cubic meters per hour (cm3/s to m3/h)0.0036
Cubic Centimeters per second to Cubic meters per day (cm3/s to m3/d)0.0864
Cubic Centimeters per second to Cubic meters per year (cm3/s to m3/a)31.5576
Cubic Centimeters per second to Cubic kilometers per second (cm3/s to km3/s)1e-15
Cubic Centimeters per second to Teaspoons per second (cm3/s to tsp/s)0.2028841362
Cubic Centimeters per second to Tablespoons per second (cm3/s to Tbs/s)0.0676280454
Cubic Centimeters per second to Cubic inches per second (cm3/s to in3/s)0.06102402537402
Cubic Centimeters per second to Cubic inches per minute (cm3/s to in3/min)3.6614415224414
Cubic Centimeters per second to Cubic inches per hour (cm3/s to in3/h)219.68649134648
Cubic Centimeters per second to Fluid Ounces per second (cm3/s to fl-oz/s)0.0338140227
Cubic Centimeters per second to Fluid Ounces per minute (cm3/s to fl-oz/min)2.028841362
Cubic Centimeters per second to Fluid Ounces per hour (cm3/s to fl-oz/h)121.73048172
Cubic Centimeters per second to Cups per second (cm3/s to cup/s)0.0042267528375
Cubic Centimeters per second to Pints per second (cm3/s to pnt/s)0.00211337641875
Cubic Centimeters per second to Pints per minute (cm3/s to pnt/min)0.126802585125
Cubic Centimeters per second to Pints per hour (cm3/s to pnt/h)7.6081551075
Cubic Centimeters per second to Quarts per second (cm3/s to qt/s)0.001056688209375
Cubic Centimeters per second to Gallons per second (cm3/s to gal/s)0.0002641720523438
Cubic Centimeters per second to Gallons per minute (cm3/s to gal/min)0.01585032314063
Cubic Centimeters per second to Gallons per hour (cm3/s to gal/h)0.9510193884375
Cubic Centimeters per second to Cubic feet per second (cm3/s to ft3/s)0.00003531468492103
Cubic Centimeters per second to Cubic feet per minute (cm3/s to ft3/min)0.002118881095262
Cubic Centimeters per second to Cubic feet per hour (cm3/s to ft3/h)0.1271328657157
Cubic Centimeters per second to Cubic yards per second (cm3/s to yd3/s)0.000001307949370859
Cubic Centimeters per second to Cubic yards per minute (cm3/s to yd3/min)0.00007847696225152
Cubic Centimeters per second to Cubic yards per hour (cm3/s to yd3/h)0.004708617735091

Volume flow rate conversions