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Mechanisms

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Thread replies: 19
Thread images: 3

File: mcHuZ.gif (78KB, 300x185px) Image search: [Google]
mcHuZ.gif
78KB, 300x185px
How can i solve the toggle mechanism?

Is there a single loop equation or do I solve it as two mechanisms (four bar crank rocker mechanism and crank slider)
>>
Is the movement of the box simple and harmonic?

t. Physicists.
>>
>>8449907
It's a prismatic kinematic pair

t. Engineer
>>
>>8449896
isn't the bar between the radii changing length?
>>
File: toggle-mech.jpg (19KB, 667x500px) Image search: [Google]
toggle-mech.jpg
19KB, 667x500px
>>8449936
In the actual mechanism, bars don't change length.
>>
Please respond
>>
>>8450024
Hi op
>>
File: 1476236924788.jpg (83KB, 622x757px) Image search: [Google]
1476236924788.jpg
83KB, 622x757px
Help
>>
>>8449942
>>8449942
which diagram do you want? this new one looks different. If the bar on the old one is not changing length, then how can you have those two circles?

I'm not understanding what the mechanism even is.
>>
>>8450155
No linkage is changing length. One of the two bars that is rotating in a circle is driving the mechanism and has a constant angular velocity, the other is driven and does not have a constant angular velocity.
>>
Is there anyone here that can just answer my question
>>
>>8450521
go find someone else to do your homework
>>
>>8450525
Asking a question fucktard, can I solve it as two mechanisms?, /sci/ loves to boast about complex bullshit but when it comes to actual knowledge and applying math you guys are absolute turds
>>
>>8449896
Well it looks like both circles are jerking the box back and forth. This is pretty good, you can use something like this in dildos or onaholes!
>>
>>8449896
looks like 1 DoF
1 DoF systems are best solved with Power-Rate method.
>>
>>8450841
Wait do you not even have to solve the dynamics?
This seems like a basic kinematic question.
Use more reference frames!!
>>
>>8449896
What is, a penis?
>>
>>8452210
>What is, a penis?
That's what ur mom said when b4 I rammed it up her ass.
>>
point on big circle...
R (cos(t k), sin(t k))
point x in block...
|x(t) - R exp(i t k)|^2 = L^2
(x(t)-R cos(t k))^2 + R^2 sin(t k)^2 = L^2
x(t) = R cos(t k) + sqrt(L^2 - R^2 sin(t k)^2)
other circle.. (x-a)^2 + (y-b)^2 = r^2
other bar length G

(x-a)^2 + (y-b)^2 = r^2
|(x,y)- R (cos(t k), sin(t k))|^2 = G^2
solve?

no idea about this stuff...
Thread posts: 19
Thread images: 3


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