Flow Rate Formula:
From: | To: |
Definition: This calculator estimates the volumetric flow rate of water under gravity based on the head height, cross-sectional area, and gravitational acceleration.
Purpose: It helps engineers, hydrologists, and water system designers determine water flow rates in gravity-fed systems.
The calculator uses Torricelli's law formula:
Where:
Explanation: The formula calculates the theoretical maximum flow rate under ideal conditions (no friction, turbulence, or viscosity effects).
Details: Accurate flow rate estimation is crucial for designing water supply systems, irrigation channels, hydroelectric systems, and drainage systems.
Tips: Enter the head height (vertical distance from water surface to outlet), cross-sectional area of the outlet, and gravitational acceleration (default 9.81 m/s²). All values must be > 0.
Q1: What is head height in this context?
A: It's the vertical distance between the water surface and the point where the water exits the system.
Q2: Why is gravitational acceleration included?
A: Gravity provides the driving force for the water flow. On Earth, this is typically 9.81 m/s².
Q3: How accurate is this calculation?
A: This gives theoretical maximum flow. Real-world values will be lower due to friction, turbulence, and other factors.
Q4: What units should I use?
A: Use meters for height, square meters for area, and meters per second squared for gravity to get flow rate in cubic meters per second.
Q5: Can I use this for other liquids?
A: The formula works for ideal, incompressible fluids. For other liquids, you may need to account for different densities and viscosities.