Drop perpendiculars from the end-point of those sticks - to the x-y plane and z-axis. (edited)Hello all
I have a problem, being a part of big task.
Solution exists. But i don't know how it was found.
Can you explain me?
Thx!
Picture and formulas have attached:
h = L1+ L2*sinθ2+D1*cosθ2+(L3+d)*sin(θ2+θ3)+D2*sin(θ2+θ3)
r = L2*cosθ2 - D1*sinθ2+(L3+d)*cos(θ2+θ3)-D2*sin(θ2+θ3)
View attachment 8945
Drop perpendiculars from the end-point of those sticks - to the x-axis and z-axis.
Now look at the drawing again - the method should jump-out at you.
If you still cannot figure it out post the drawing again with those perpendiculars drawn in there. We will continue from there.

Those perpendiculars will meet the line "r".Sorry, perpendiculars aren't incitements for me, sorry.Let's continue from here ...
View attachment 8947
Those perpendiculars will meet the line "r".
Label those points of intersections.
There should be another perpendicular to thr left of the z-axis and down to the x-y plane. Label the point of intersection of that perpendicular with line segment ("r" extended)

Hello, do we suppress our collaboration?