To calculate the torque needed for a propeller, you will need to use the formula: T = (F x D)/2π, where T is torque, F is force (in this case, 100lbs), D is the diameter of the propeller (11ft), and π is the mathematical constant pi. Plugging in the values, we get T = (100lbs x 11ft)/2π = 554.3 ft-lbs.
The unit of measurement for torque is typically foot-pounds (ft-lbs) or Newton-meters (Nm). In our case, the torque needed for the 100lb 11ft propeller would be measured in ft-lbs.
Yes, the RPM does affect the torque needed for a propeller. The higher the RPM, the more torque is required to rotate the propeller at that speed. In our case, since the propeller is rotating at 1 RPM, the torque needed would be lower compared to if it were rotating at a higher RPM.
Yes, the formula used to calculate torque for a propeller can be applied to any weight or diameter of propeller. Simply plug in the appropriate values for force (in lbs), diameter (in ft), and π (the mathematical constant) to get the torque needed in ft-lbs.
Other factors that may affect the torque needed for a propeller include the type and design of the propeller, the viscosity of the fluid in which it is operating (such as air or water), and any external forces acting upon the propeller (such as wind or currents). These factors may require additional calculations to accurately determine the torque needed for a propeller.
