# What is the compatibility equation

I am not entirely sure of the compatibility conditions. looks like this for me.

deltal1 + cos (alpha) deltal2 = 0could someone tell me if that makes sense or is wrong? thanks

Do you assume that delta_L (right bar) = delta-horizontal_L (left bar)?

If so: I tried that at the beginning and the result was wrong for me ...

But now I cannot say with absolute certainty whether the assumption is fundamentally wrong ... maybe I just made a mistake somewhere.The gods made heavy metal - and they saw that was good.

They said to play it louder than Hell, we promised that we would!*~ Manowar ~*moment equilibrium was wrong with me ...

... just recorded true to scale and then discovered the stupid mistakeMoment equilibrium should look like this, shouldn't it?

F * a + N2 * (sin (arctan (d / e)) * a) = N * c

am I wrong there?

if that is correct then it is definitely due to my compatibility equation"F * a + N2 * (sin (arctan (d / e)) * a) = N * c"

so for me it looks like this:

F * a + N2 * (sin (arctan (d / e)) * b) = N * b

but it could be because the names of the distances are a little different for everyone.

However, all of them are the same length for me, except for the vertical part of the left barDid that work for you?

what kind of compatibility condition do you have?

ED: you're right ... copied it wronglyI also have momentary equilibrium like this:

F * a + N2 * (sin (arctan (d / e)) * b) = N * b

Compatibility condition:

delta_L (right bar) + delta-horizontal_L (left bar) = 0

but can't get the right result ?!

looks like we have the same problem

I have the same with the compatibility. But also (probably) not true.

I would like to know if anyone has a correct result at all.

Hello,

if 1 is the right stick and 2 is the left, then the compatibility is:

delta l2 = - delta l1 * d / sqrt (5 ^ 2 + e ^ 2)and the MomentsGGW around A:

-S2 * d / sqrt (5 ^ 2 + e ^ 2) * b + S1 * b = F * atyped it in and it fits.

with d / sqrt (

**5**^ 2 + e ^ 2) do you mean generally d / sqrt (**d**^ 2 + e ^ 2) or?you only took the horizontal part for S2 at moment equilibrium (with my formula the same had to come out)

in principle, your motto is the sameThe equilibrium of moments is clear, but how do you come up with the compatibility condition?

*Original from AndiBar*if 1 is the right stick and 2 is the left, then the compatibility is:

delta l2 = - delta l1 * d / sqrt (d ^ 2 + e ^ 2)Thanks!! If the right stick lengthened and the left shortened, I should already write "* d / sqrt (d ^ 2 + e ^ 2)" on the right side .. omg

Thanks !! Had the same mistake

Ed: here also a program for the solution### Files

How do you approach the compatibility condition?

About a difference in height between the corner points, similar to the ZÜ? Or a twist?The change in length from the right bar must be equal to the horizontal change from the left bar

ChristianL:

but it has to be d / sqrt (**d**^ 2 + e ^ 2) instead of d / sqrt (**e**^ 2 + e ^ 2) called or?Yes of course. Sry, I guess I got it wrong.

what a shit .... sin (arctan (d / e)) was on the wrong side the whole time too ....

"I'll sign and polish bowling balls !! Show me a machine that can do this !!" - Arthur Spooner - KoQ

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