Cubic Centimeters per second to Cups per second conversion

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

To convert cubic centimeters per second (cm³/s) to cups per second, you need to know the following conversion factors:

1 cubic centimeter (cm³) = 0.000422675 cups (where the cup is defined as a US customary cup, which is approximately 236.588 milliliters).

So, to convert 1 cm³/s to cups per second, you use the conversion factor directly:

$1 \text{ cm³/s} \times 0.000422675 \text{ cups/cm³} \approx 0.000422675 \text{ cups/s}$

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

1. 10 cm³/s to cups/s: $10 \text{ cm³/s} \times 0.000422675 \text{ cups/cm³} \approx 0.00422675 \text{ cups/s}$ Example: The flow rate of a small laboratory pipette might be around this value.

2. 100 cm³/s to cups/s: $100 \text{ cm³/s} \times 0.000422675 \text{ cups/cm³} \approx 0.0422675 \text{ cups/s}$ Example: A slow faucet drip can have a flow rate in this range.

3. 500 cm³/s to cups/s: $500 \text{ cm³/s} \times 0.000422675 \text{ cups/cm³} \approx 0.2113375 \text{ cups/s}$ Example: The flow rate of water from an undersink water filter might be in this range.

4. 1000 cm³/s to cups/s: $1000 \text{ cm³/s} \times 0.000422675 \text{ cups/cm³} \approx 0.422675 \text{ cups/s}$ Example: The flow rate of a showerhead with moderate water-saving measures could be approximately this value.

5. 5000 cm³/s to cups/s: $5000 \text{ cm³/s} \times 0.000422675 \text{ cups/cm³} \approx 2.113375 \text{ cups/s}$ Example: A small garden hose might have a flow rate on this order of magnitude.

Let's break down these examples to solidify the understanding:

• 1 cm³/s (0.000423 cups/s): Slow dripping tap.
• 10 cm³/s (0.00423 cups/s): Laboratory detergent dispenser.
• 100 cm³/s (0.0423 cups/s): Moderate dripping tap or a small ice cube melting.
• 500 cm³/s (0.211 cups/s): Household water filter system.
• 1000 cm³/s (0.423 cups/s): Standard showerhead.
• 5000 cm³/s (2.11 cups/s): Active garden hose.

These examples illustrate how different flow rates in cubic centimeters per second translate to everyday objects and activities when converted to cups per second.