Tuesday, October 12, 2010

Ch8 1 #3

Use the rotational analogies for linear motion in constant acceleration. The rotational forms are equations 8.7 - 8.9

6 comments:

Gareth said...

My numbers are 2s, 3100rev/min. For the second question I converted 3100 rev/min to rev/sec and got 51.67. From there I multiplied by my time (2s) and got 103.33 revolutions. However when I put this in the slot it tells me I'm wrong. What mistake did I make?

Prof. Hobbs said...

The SI units are rad/sec, not rev/sec. Try an additional conversion step from rev to rad.

Anonymous said...

I'm having trouble converting from rev/sec to rad/sec... can anyone show me how to do this?

Aimee said...

The second part of the question is asking for revolutions, not radians... wouldn't you just change the rev/min to rev/sec and then just multiply by the seconds? It's not taking my answer but I can't think where I went wrong

Prof. Hobbs said...

In this case, all that's needed is consistent units. The answer to part (A) is rad/s/s, so either this has to be converted to revs or the final angular velocity has to be in rad/s.

Anonymous said...

In order to do part two, you have to make sure that you use the same units. This means that when using equation v^2=v0^2+2alpha(deltax), that v and alpha must be the same units. For example, you can make v rpms (which they give you) and then make alpha rev/min^2 (by dividing by 2pi).