Cubic Centimeters per second to Pints per hour conversion

How to convert cubic centimeters per second to pints per hour?

To convert from cubic centimeters per second (cm³/s) to pints per hour, you need to follow these steps:

1. Convert cubic centimeters to pints: 1 cubic centimeter (cm³) is equivalent to approximately 0.00211338 US pints.

2. Convert seconds to hours: There are 3600 seconds in one hour (60 seconds per minute * 60 minutes per hour).

So, to convert 1 cm³/s to pints per hour:

1. Find out how many pints are in 1 cubic centimeter: $1 \, \text{cm³} = 0.00211338 \, \text{pints}$

2. Multiply the rate in cm³/s by the number of seconds in one hour to convert to cubic centimeters per hour: $1 \, \text{cm³/s} \times 3600 \, \text{s/hr} = 3600 \, \text{cm³/hr}$

3. Convert the cubic centimeters per hour to pints per hour: $3600 \, \text{cm³/hr} \times 0.00211338 \, \text{pints/cm³} ≈ 7.608168 \, \text{pints/hr}$

So, 1 cm³/s is approximately 7.608168 pints per hour.

Real-World Examples for Different Quantities of Cubic Centimeters per Second

Let's look at some examples for various rates:

• 0.5 cm³/s: $0.5 \, \text{cm³/s} \times 3600 \, \text{s/hr} = 1800 \, \text{cm³/hr}$ $1800 \, \text{cm³/hr} \times 0.00211338 \, \text{pints/cm³} ≈ 3.804084 \, \text{pints/hr}$

  This could be the flow rate of a small intravenous drip.

• 10 cm³/s: $10 \, \text{cm³/s} \times 3600 \, \text{s/hr} = 36000 \, \text{cm³/hr}$ $36000 \, \text{cm³/hr} \times 0.00211338 \, \text{pints/cm³} ≈ 76.08168 \, \text{pints/hr}$

  This could represent the fuel flow rate of a small engine.

• 100 cm³/s: $100 \, \text{cm³/s} \times 3600 \, \text{s/hr} = 360000 \, \text{cm³/hr}$ $360000 \, \text{cm³/hr} \times 0.00211338 \, \text{pints/cm³} ≈ 760.8168 \, \text{pints/hr}$

  This might be comparable to water flow in a medium-sized fountain.

• 500 cm³/s: $500 \, \text{cm³/s} \times 3600 \, \text{s/hr} = 1800000 \, \text{cm³/hr}$ $1800000 \, \text{cm³/hr} \times 0.00211338 \, \text{pints/cm³} ≈ 3804.084 \, \text{pints/hr}$

  This could be about the flow rate of a small industrial pump.

By understanding these conversions and examples, it becomes easier to visualize various flow rates and how they can be applied in real-world scenarios.