Agitator Power Equation:
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The agitator power equation calculates the power required to rotate an agitator in a fluid. It is commonly used in chemical engineering, mixing processes, and industrial applications to determine motor sizing and energy requirements for agitation systems.
The calculator uses the agitator power equation:
Where:
Explanation: The equation relates power consumption to fluid properties and agitator geometry, with the power number depending on agitator type and flow regime.
Details: Accurate power calculation is essential for proper motor selection, energy efficiency optimization, process design, and ensuring adequate mixing performance in industrial applications.
Tips: Enter power number based on agitator type, fluid density in kg/m³, rotational speed in rev/s, and impeller diameter in meters. All values must be positive and valid.
Q1: What Are Typical Power Number Values?
A: Power numbers vary by agitator type: Rushton turbine (4-6), pitched blade turbine (1-2), marine propeller (0.3-1.0), anchor (0.2-1.0).
Q2: How Does Fluid Viscosity Affect Power?
A: Higher viscosity fluids require more power for agitation. Power number may change with Reynolds number in transitional flow regimes.
Q3: What Is The Reynolds Number For Agitators?
A: \( Re = \frac{\rho N D^2}{\mu} \), where μ is dynamic viscosity. Different flow regimes exist: laminar (Re < 10), transitional (10-10⁴), turbulent (Re > 10⁴).
Q4: Can This Equation Be Used For Non-Newtonian Fluids?
A: For non-Newtonian fluids, apparent viscosity must be used, and power correlations may differ significantly from Newtonian fluids.
Q5: How Important Is Baffling In Agitation?
A: Baffles prevent vortex formation and improve mixing efficiency. Unbaffled tanks require less power but have poor mixing characteristics.