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Physics 8 Online
OpenStudy (yrelhan4):

Graph of tension in the string with time?

OpenStudy (yrelhan4):

@Mashy @DLS

OpenStudy (vincent-lyon.fr):

What do you think? Have you already ruled out any possibilities?

OpenStudy (yrelhan4):

Yes. Tension wont remain constant obviously. So (1) is ruled out. Tension wont be 0 is at any point either, so (3) can be ruled out too. Now the thing i wanted to confirm is at the end points, the velocity will be 0 right? So the tension would be just T=mgcos(theta) and at the bottom most position it would be T=mg+mv^2/l . And in between the equilibrium position and the end points it varies proportional to 1/l . So the answer would be (4). I realised this after posting the question though.

OpenStudy (dls):

@yrelhan4 3g dekhli?movie?

OpenStudy (yrelhan4):

LOL nhi.

OpenStudy (dls):

:/

OpenStudy (vincent-lyon.fr):

You are right. 4 is the answer.

OpenStudy (yrelhan4):

Am i right about the tension at the extreme points? T=mgcotheta?

OpenStudy (dls):

Tension at a string varies at every point. I thought it increases uniformly,if we had a simple mass attached,then it would be directly propotional right?

OpenStudy (yrelhan4):

Only if the string has mass. If the string is massless, then tension is constant at every point.

OpenStudy (dls):

Uniformly thing?

OpenStudy (yrelhan4):

What uniformly? If the string has mass it has different tension at each points.

OpenStudy (dls):

weird :/ |dw:1364576899787:dw|

OpenStudy (yrelhan4):

Later. :/

OpenStudy (dls):

:/

OpenStudy (vincent-lyon.fr):

Quote: "Am i right about the tension at the extreme points? T=mgcotheta?" Answer: True, since angular velocity is zero there. Solving N's 2nd law yields: \(T=mg\cos \theta + m\,l\,\dot \theta ^2\)

OpenStudy (yrelhan4):

Thank you. :)

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