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?
>>8449936
In the actual mechanism, bars don't change length.
Please respond
>>8450024
Hi op
Help
>>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...