What is the sweet spot for rotational kinematics?

AI Thread Summary
The discussion focuses on solving a problem related to rotational kinematics, specifically determining the 'sweet spot' for a rotating bar. The user has successfully calculated the angular velocity and tangential velocity but is struggling with incorporating the variables d, L, and x into the final expression. They have found the center of mass to be Xcm = (L+2d)/3 and are seeking guidance on how to express the linear speed of the tip in terms of the variable z, defined as d/L. The goal is to rearrange the expression to include z appropriately. Clarification on these steps is needed to complete the solution.
Pogorz
Messages
15
Reaction score
0

Homework Statement



i've altered this image to be easier to read. ignore problem 1 except for the information given. the picture of the rotating object is for problem 2, which is the problem i need help with
http://img32.imageshack.us/img32/3690/screenshot20091121at931x.th.png

2. The attempt at a solution

i've solved for 'w' when the rotating bar is vertical, as well as velocity tangential. my issue is the whole 'sweet spot' definition.
 
Last edited by a moderator:
Physics news on Phys.org
You must have d, L and x=L/2 in your answer for v.
Hopefully the expression can be arranged so these appear together as d/L.
You are just asked to replace each d/L with Z.
 
I've attempted to solve the problem, found the centre of mass to be Xcm = (L+2d)/3. Not sure where to go from there, though.
 
Use your expression for the linear speed of the tip.
Replace every d/L with z.
 
TL;DR Summary: I came across this question from a Sri Lankan A-level textbook. Question - An ice cube with a length of 10 cm is immersed in water at 0 °C. An observer observes the ice cube from the water, and it seems to be 7.75 cm long. If the refractive index of water is 4/3, find the height of the ice cube immersed in the water. I could not understand how the apparent height of the ice cube in the water depends on the height of the ice cube immersed in the water. Does anyone have an...
Kindly see the attached pdf. My attempt to solve it, is in it. I'm wondering if my solution is right. My idea is this: At any point of time, the ball may be assumed to be at an incline which is at an angle of θ(kindly see both the pics in the pdf file). The value of θ will continuously change and so will the value of friction. I'm not able to figure out, why my solution is wrong, if it is wrong .
Back
Top