Thanks for the answer. the biggest doubt I have is:then do the internal actions on each beam. then take the requested sections and impose that the true sigma is lower than the admissible one of the material. so revenues the size of section.
from the mobile I see everything small and I don't read, so I'll explain what you do typically
2. Therefore, being the most solicited sez c, I will size it to mf=24,9*10^6 nmm, t=24930n, n=80874 n (photo1)for point 1, keep in mind that you must first come to solve external reactions considering the reticular structure a unique body if it is isostatic and not labile.
for point 2, you have to sit on the beam, looking in front of you and marking what you see, so for the cut or on or on depending on the sign, traction see if the tip moves away or not and so also for moments.
clearly you must first mark the conventions of sign for internal actions and then you know the direction of forces/moments.
graphically you mark the line -.-.-.- as for the drawing sections and direction arrows from where you look and so it works. It is equal to sit on the beam and look forward in direction of section arrows.
what you have behind your back does not exist because it is worth everything that is an infiniteism ahead of you