haruspex said:
OK, but the standard equation, relative to a specified axis, is Σmoment=MoI * angular acceleration. The bar will in general have an angular acceleration, and the MoI of the bar+mass about the ends of the bar is not zero. So the sum of the moments will not be zero.ltnghia1304 said:
The frequency of a spring and weight system is an important factor in determining the behavior and stability of the system. Understanding the frequency can help in designing and optimizing the system for various applications.
The frequency of a spring and weight system can be calculated using the formula: f = 1/2π√(k/m) where f is the frequency, k is the spring constant, and m is the mass of the weight.
The frequency of a spring and weight system can be affected by factors such as the stiffness of the springs, the mass of the weight, and the length of the springs. Changes in any of these factors can alter the frequency of the system.
The frequency of a spring and weight system is directly proportional to the square root of the weight. This means that as the weight increases, the frequency also increases. Similarly, if the weight decreases, the frequency decreases.
Yes, the frequency of a spring and weight system can be altered by changing the stiffness of the springs, the mass of the weight, or the length of the springs. This can be done by adjusting the parameters of the system or by replacing the components with different ones.
