Agitator Power Equation:
From: | To: |
The agitator power equation calculates the power required to drive an agitator or mixer in fluid processing applications. It is based on the relationship between fluid properties, impeller geometry, and rotational speed.
The calculator uses the agitator power equation:
Where:
Explanation: The equation shows that power consumption is proportional to the cube of rotational speed and the fifth power of impeller diameter, making these the most significant factors in power requirements.
Details: Accurate motor power calculation is essential for proper agitator selection, energy efficiency optimization, process design, and preventing motor overload or underutilization.
Tips: Enter fluid density in kg/m³, rotational speed in revolutions per second, impeller diameter in meters, and power number (dimensionless). All values must be positive numbers.
Q1: What is the power number (Np)?
A: The power number is a dimensionless parameter that depends on impeller type, geometry, and flow regime (Reynolds number). It typically ranges from 0.3 to 6 for common impellers.
Q2: How does fluid viscosity affect power requirements?
A: Higher viscosity fluids generally require more power due to increased resistance to mixing. The power number varies with Reynolds number in transitional flow regimes.
Q3: What are typical power number values?
A: For standard impellers: Rushton turbine Np ≈ 5, pitched blade turbine Np ≈ 1.5, marine propeller Np ≈ 0.3-0.6.
Q4: Should I include a safety factor?
A: Yes, typically add 10-20% safety margin to account for startup torque, fluid property variations, and potential fouling.
Q5: How does baffling affect power consumption?
A: Baffled tanks typically require 2-3 times more power than unbaffled tanks at the same conditions due to prevented vortex formation and improved mixing efficiency.