New Reply

Center of Mass calculations

 
Share Thread Thread Tools
Nov9-12, 11:33 AM   #1
 

Center of Mass calculations


Just some things I need to verify:

When finding the x-bar of the function y=x3 using the equation:

[itex] \bar{x} [/itex] = [itex]\frac{∫\tilde{x}dm}{∫dm}[/itex],

Is my [itex]\tilde{x}[/itex] going to be the x distance(which will just be "x") times x3?

Also, will x3 be in the denominator just before "dm"?

The same process is done for the [itex]\tilde{y}[/itex], am I correct?

If I am also given a density [itex]\rho[/itex], will that stay in front of each integrand or in front of ([itex]\frac{∫\tilde{x}dm}{∫dm}[/itex])?

Is the same process is done for the [itex]\tilde{y}[/itex] or are there differences?

Thanks!
 
PhysOrg.com
PhysOrg
engineering news on PhysOrg.com

>> Researchers use light projector and single-pixel detectors to create 3-D images
>> GPS solution provides 3-minute tsunami alerts
>> Single-pixel power: Scientists make 3-D images without a camera
Nov9-12, 08:08 PM   #2
 
Recognitions:
Homework Helper Homework Help
http://www.physicsforums.com/showthread.php?t=650874
 
New Reply
Thread Tools


Similar Threads for: Center of Mass calculations
Thread Forum Replies
center of mass of semicirculardisk calculated from center of mass of semicircular arc Introductory Physics Homework 5
Conceptual center of mass question - No calculations Introductory Physics Homework 4
center of mass and center of gravity different in non uniform gravitation field?expl General Physics 4
Help with problem of Center of mass, linear mass density and total mass Introductory Physics Homework 1
The center of Mass perfectly match the center of Force-> General Physics 9