Pressure Equation:
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The head to pressure conversion calculates the pressure exerted by a column of fluid based on its height (head), density, and gravitational acceleration. This is fundamental in fluid mechanics and hydraulic systems.
The calculator uses the pressure equation:
Where:
Explanation: The equation calculates hydrostatic pressure at the base of a fluid column, accounting for the fluid's weight per unit area.
Details: Accurate pressure calculation is crucial for designing piping systems, pumps, hydraulic machinery, and understanding fluid behavior in various engineering applications.
Tips: Enter head in feet, density in kg/m³, and gravity in m/s². Default values are provided for water at Earth's gravity. All values must be positive.
Q1: Why convert head from feet to meters?
A: The SI unit system uses meters for length, and keeping units consistent (kg/m³ and m/s²) ensures proper pressure calculation in Pascals.
Q2: What are typical density values?
A: Water = 1000 kg/m³, seawater ≈ 1025 kg/m³, oil ≈ 800-900 kg/m³. Density varies with temperature and composition.
Q3: When would gravity value change?
A: On Earth, gravity varies slightly by location (9.78-9.83 m/s²). For other planets, use their specific gravity values.
Q4: What pressure units are most common?
A: Pascals (Pa) are SI units, kPa for higher pressures, PSI in imperial systems, bar in some industries (1 bar = 100 kPa).
Q5: How does this relate to pump systems?
A: Pump head is often specified in feet/meters, but system design requires pressure calculations for pipe sizing and component selection.