Can anyone solve this?
Draw the forces will ya, then u can make net force zero, net torque zero!
can u try the question and tell me the answer, cuz i tried it and im not getting it
i ll walk you through it.. show me your work?
i found the centre of mass from O, and then found the perpendicular distance to the centre of mass from the pivot which is the clockwise moment, and then i found the antivlock wise moment by 15N acting at a perpendicular distance , and my value of sin thethas is 0.777
what about the normal force?
Oh my bad>< I think i can solve now :)
:D.. oki..
hehe
Are you allowed negative values of theta?
nope
where would the normal reaction force act?
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You do not need it. Just imagine it is zero just when the equilibrium is broken.
yes thts the answer :)
I find that theta must be greater than 0.22 rad to have equilibrium.
can u send me the working tru email
Moment of F = 15 N must be greater than moment of W = 20 N F acts R/2 away from O W acts OG \(\cos (\dfrac \pi 3-\theta)\) away from O with OG = \(\dfrac{\sqrt {3} R}{\pi}\) That's all :-)
could u explain the OG thing?
anyways i did it :) i got OG sin (pi/6 + thetha) from 0
but could u explain me why thetha should be greater or equal to 0.224?
Just solve for \(\theta:\) \(F\dfrac R2< W\dfrac{\sqrt {3} R}{\pi}\cos (\dfrac \pi 3-\theta)\)
what is the meaning of the sign?
could you explain tht part
< means 'less than' that is, moment of weight must be greater than moment of F , so that the right side stays in contact with the base.
oh i get it, so the normal contact force is nottaken into account, because we consider the object to loose its contact once the equilbrium is broke, i mean at tht instant?
Exactly.
thanks can u help me with the new question ive posted :)
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