Cubic Centimeters per second (cm3/s) to Centilitres per second (cl/s) conversion

Cubic Centimeters per second to Centilitres per second conversion table

Cubic Centimeters per second (cm3/s)Centilitres per second (cl/s)
00
10.1
20.2
30.3
40.4
50.5
60.6
70.7
80.8
90.9
101
202
303
404
505
606
707
808
909
10010
1000100

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

Converting between cubic centimeters per second and centiliters per second involves understanding the relationship between volume units. Both are measures of volume flow rate, and the conversion is quite straightforward.

Understanding the Conversion

The key to this conversion lies in the relationship between cubic centimeters (cm3cm^3) and centiliters (cLcL).

  • 1 cubic centimeter (cm3cm^3) is equal to 1 milliliter (mLmL).
  • 1 centiliter (cLcL) is equal to 10 milliliters (mLmL).

Therefore, the relationship is:

1 cL=10 cm31 \ cL = 10 \ cm^3

Step-by-Step Conversion: Cubic Centimeters per Second to Centiliters per Second

To convert from cubic centimeters per second (cm3/scm^3/s) to centiliters per second (cL/scL/s):

  1. Start with the given value: 1 cm3/scm^3/s
  2. Use the conversion factor: Since 1 cL=10 cm31 \ cL = 10 \ cm^3, then 1 cm3=0.1 cL1 \ cm^3 = 0.1 \ cL.
  3. Multiply: 1cm3s×1 cL10 cm3=0.1cLs1 \frac{cm^3}{s} \times \frac{1 \ cL}{10 \ cm^3} = 0.1 \frac{cL}{s}

So, 1 cubic centimeter per second is equal to 0.1 centiliters per second.

Step-by-Step Conversion: Centiliters per Second to Cubic Centimeters per Second

To convert from centiliters per second (cL/scL/s) to cubic centimeters per second (cm3/scm^3/s):

  1. Start with the given value: 1 cL/scL/s
  2. Use the conversion factor: Since 1 cL=10 cm31 \ cL = 10 \ cm^3.
  3. Multiply: 1cLs×10 cm31 cL=10cm3s1 \frac{cL}{s} \times \frac{10 \ cm^3}{1 \ cL} = 10 \frac{cm^3}{s}

So, 1 centiliter per second is equal to 10 cubic centimeters per second.

Historical Context & Notable Figures

While there isn't a specific law or historical figure directly associated with this particular conversion, the development of the metric system itself is a significant historical achievement. The metric system, including units like centimeters and liters, arose from the French Revolution in the late 18th century. Scientists and mathematicians of the time, such as Antoine Lavoisier, played pivotal roles in standardizing measurements to facilitate trade and scientific understanding. Standardized units are essential for reproducibility in scientific experiments and clear communication of measurements.

Real-World Examples

Here are some real-world examples where converting between these units might be useful:

  1. Medical Drip Rates: In medical settings, IV drip rates might be measured in cm3/scm^3/s to administer medication. Converting to cL/scL/s can help in calibrating and understanding the flow rate for precise dosages.

  2. Small Engine Fuel Flow: The flow rate of fuel in small engines (like those in lawnmowers or model airplanes) could be expressed in cm3/scm^3/s. Converting to cL/scL/s might provide a more convenient scale for some applications.

  3. Laboratory Experiments: In chemistry or biology labs, dispensing liquids at low flow rates is common. A pump might be calibrated to deliver reagents at a certain number of cm3/scm^3/s, and converting to cL/scL/s can provide an alternative expression of the same flow.

  4. 3D Printing: Some 3D printers that use liquid resins might have flow rates expressed in volume per unit time. Converting between cm3/scm^3/s and cL/scL/s can be useful for calibration and ensuring the correct amount of resin is dispensed.

Summary

  • 1cm3s=0.1cLs1 \frac{cm^3}{s} = 0.1 \frac{cL}{s}
  • 1cLs=10cm3s1 \frac{cL}{s} = 10 \frac{cm^3}{s}

These conversions are straightforward applications of the metric system relationships and are crucial in various fields requiring precise control and measurement 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 Centilitres 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 centilitres per second?

Centilitres per second (cL/s) is a unit used to measure volume flow rate, indicating the volume of fluid that passes a given point per unit of time. It's a relatively small unit, often used when dealing with precise or low-volume flows.

Understanding Centilitres per Second

Centilitres per second expresses how many centilitres (cL) of a substance move past a specific location in one second. Since 1 litre is equal to 100 centilitres, and a litre is a unit of volume, centilitres per second is derived from volume divided by time.

  • 1 litre (L) = 100 centilitres (cL)
  • 1 cL = 0.01 L

Therefore, 1 cL/s is equivalent to 0.01 litres per second.

Calculation of Volume Flow Rate

Volume flow rate (QQ) can be calculated using the following formula:

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

Where:

  • QQ = Volume flow rate
  • VV = Volume (in centilitres)
  • tt = Time (in seconds)

Alternatively, if you know the cross-sectional area (AA) through which the fluid is flowing and its average velocity (vv), the volume flow rate can also be calculated as:

Q=AvQ = A \cdot v

Where:

  • QQ = Volume flow rate (in cL/s if A is in cm2cm^2 and vv is in cm/s)
  • AA = Cross-sectional area
  • vv = Average velocity

For a deeper dive into fluid dynamics and flow rate, resources like Khan Academy's Fluid Mechanics section provide valuable insights.

Real-World Examples

While centilitres per second may not be the most common unit in everyday conversation, it finds applications in specific scenarios:

  • Medical Infusion: Intravenous (IV) drips often deliver fluids at rates measured in millilitres per hour or, equivalently, a fraction of a centilitre per second. For example, delivering 500 mL of saline solution over 4 hours equates to approximately 0.035 cL/s.

  • Laboratory Experiments: Precise fluid dispensing in chemical or biological experiments might involve flow rates measured in cL/s, particularly when using microfluidic devices.

  • Small Engine Fuel Consumption: The fuel consumption of very small engines, like those in model airplanes or some specialized equipment, could be characterized using cL/s.

  • Dosing Pumps: The flow rate of dosing pumps could be measured in centilitres per second.

Associated Laws and People

While there isn't a specific law or well-known person directly associated solely with the unit "centilitres per second," the underlying principles of fluid dynamics and flow rate are governed by various laws and principles, often attributed to:

  • Blaise Pascal: Pascal's Law is fundamental to understanding pressure in fluids.
  • Daniel Bernoulli: Bernoulli's principle relates fluid speed to pressure.
  • Osborne Reynolds: The Reynolds number is used to predict flow patterns, whether laminar or turbulent.

These figures and their contributions have significantly advanced the study of fluid mechanics, providing the foundation for understanding and quantifying flow rates, regardless of the specific units used.

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