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The discussion revolves around problems related to circular motion and dynamics involving particles connected by strings. Participants are exploring various aspects of the motion of particles, including impulse, tension, speed, and period of revolution in a circular path.

Discussion Character

  • Mixed

Approaches and Questions Raised

  • Participants are attempting to find the impulse in a string when it becomes taut, the speed of a particle after release, and the angle between the string and the vertical at a specific moment. There are also inquiries about the period of revolution for a particle moving in a circular path and the relationship between speed and angular velocity.

Discussion Status

Some participants are seeking clarification on how to determine the period of the system, with references to specific speeds and expected answers. There is an ongoing exploration of the conditions under which the particle may rise above a chosen potential energy reference point, indicating a lack of consensus on certain assumptions.

Contextual Notes

Participants are working within the constraints of specific problem statements and are questioning the validity of their assumptions regarding potential energy references and the correctness of provided answers in comparison to textbook solutions.

jiboom
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these are only short queries so i put them in the same thread.

1) one end of a light inelastic string of length a is attached to a fixed point A and a particle of mass m is attached to the other end,B. The particle is held at the same level as A,at a distance of asin x away from A,and released. find
a) the impulse in the string when it becomes tau
b) the speed of the particle immediately after the string becomes taut
c) the cosine of the angle between the string and the vertical when the particle first comes to instantaneous rest.

for the last part i can get the answer only if i know the particle goes above my PE=0 line which i chose to be at the point of the jerk. is this obviously the case?

3)
a particle P of mass 2m is attached by a light inextensible string of length a to a fixed point O and is also attached by another light inextensible string of length a to a small ring Q of mass 3m which can slide on a fixed smooth vertical wire passing through O. the particle P describes a horizontal circle with OP inclined at an angle 60 with the downward vertical.

a) find the tensions
b) show speed of P is (6ga)^1/2
c) find the period of revolution of the system

how do i find part c)? i have used v to find w (angular velocity) but this does not give me the book answer.the radius of the circle being traveled is art(3)/2 if it helps.
 
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anyone able to tell me how to find period?
 
a sly bump as the thread asking how to find a in f=ma has had more replies :0

surely someone can tell me how to find the period of the system given the speed of
v=(6ga)^1/2

the answer,if it helps, is 2pi(a/6g)^1/2
 
jiboom said:
these are only short queries so i put them in the same thread.

1) one end of a light inelastic string of length a is attached to a fixed point A and a particle of mass m is attached to the other end,B. The particle is held at the same level as A,at a distance of asin x away from A,and released. find
a) the impulse in the string when it becomes tau
b) the speed of the particle immediately after the string becomes taut
c) the cosine of the angle between the string and the vertical when the particle first comes to instantaneous rest.

for the last part i can get the answer only if i know the particle goes above my PE=0 line which i chose to be at the point of the jerk. is this obviously the case?
.

have been assured my answer is correct for question 2,book is wrong. i have only the last part of question 1. is there an obvious reason the particle goes aboive my pe=0 line?
 

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