Moment of inertia for a system

AI Thread Summary
To find the moment of inertia for a four-bar linkage and a gear system with three reducers, consulting a theory of machines textbook is recommended. The kinetic energy of the system can be expressed as T = (1/2) qdot^2 I(q), where I(q) represents the generalized inertia dependent on the generalized coordinate q. This approach allows for the extraction of the function I(q) from the kinetic energy expression. It is important to note that the moment of inertia for the four-bar linkage will vary based on the configuration described by q. Understanding these principles is crucial for analyzing the dynamics of mechanical systems.
vikramvv
Messages
3
Reaction score
0
1.How to find the moment of inertia of linkage (four bar mechanism), Gear system(having 3 reducers).
 
Engineering news on Phys.org
consult a book, preferably theory of machines.
 
Calculate the kinetic energy of the system and factor out the generalized velocity so that you have a form that looks like

T = (1/2) qdot^2 I(q)

where I(q) is the generalized inertia which is a function of the generalized coordinate q that describes the system configuration. Then it is a simple matter to extract the function I(q) from this expression. Note that for the four bar linkage it will be variable, depending on q.
 
Thread 'How can I find the cleanout for my building drain?'
I am a long distance truck driver, but I recently completed a plumbing program with Stratford Career Institute. In the chapter of my textbook Repairing DWV Systems, the author says that if there is a clog in the building drain, one can clear out the clog by using a snake augur or maybe some other type of tool into the cleanout for the building drain. The author said that the cleanout for the building drain is usually near the stack. I live in a duplex townhouse. Just out of curiosity, I...
Hi all, I have a question. So from the derivation of the Isentropic process relationship PV^gamma = constant, there is a step dW = PdV, which can only be said for quasi-equilibrium (or reversible) processes. As such I believe PV^gamma = constant (and the family of equations) should not be applicable to just adiabatic processes? Ie, it should be applicable only for adiabatic + reversible = isentropic processes? However, I've seen couple of online notes/books, and...

Similar threads

Back
Top