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Liters Per Second To US GPM

Conversion Formula:

\[ \text{US GPM} = \text{LPS} \times 15.850323141488905 \]

LPS

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1. What is Liters Per Second to US GPM Conversion?

The conversion from liters per second (LPS) to US gallons per minute (US GPM) is a common unit conversion used in fluid dynamics, engineering, and various industrial applications to translate flow rates between metric and US customary systems.

2. How Does the Converter Work?

The converter uses the following formula:

\[ \text{US GPM} = \text{LPS} \times 15.850323141488905 \]

Where:

Explanation: This conversion factor accounts for both the volume conversion (1 liter = 0.264172 US gallons) and the time conversion (1 second = 1/60 minute).

3. Importance of Flow Rate Conversion

Details: Accurate flow rate conversion is essential for international engineering projects, fluid system design, pump specifications, and ensuring compatibility between equipment using different measurement systems.

4. Using the Converter

Tips: Enter the flow rate in liters per second (LPS). The value must be non-negative. The converter will automatically calculate the equivalent flow rate in US gallons per minute.

5. Frequently Asked Questions (FAQ)

Q1: What is the difference between US gallons and imperial gallons?
A: US gallons (3.785 liters) are smaller than imperial gallons (4.546 liters). This converter uses US gallons, which are standard in the United States.

Q2: Why is the conversion factor so precise?
A: The precise factor (15.850323141488905) ensures accurate conversions for engineering and scientific applications where precision is critical.

Q3: When would I need to convert LPS to US GPM?
A: Common applications include water treatment plants, hydraulic systems, irrigation design, and when working with equipment specifications from different countries.

Q4: Can I convert US GPM back to LPS?
A: Yes, to convert back, divide US GPM by 15.850323141488905 or multiply by approximately 0.06309.

Q5: Are there any limitations to this conversion?
A: This conversion is linear and accurate for all positive flow rates. It assumes standard temperature and pressure conditions.

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