Methods of Section: Truss problem

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The discussion focuses on solving a truss problem by finding the forces in members AC and BC using the method of sections. Key variables include distances AB, BC, and AC, with a downward force of 39.94N at point C. Participants analyze the forces at point A and B, confirming that the reaction forces at the wall are correct. There is clarification on the relationship between BC and Bx, emphasizing that Bx must cancel the horizontal component of BC. Ultimately, one participant successfully understands the concept after further analysis.
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1. The problem statement,
Have to find the forces in AC & BC using the methods of section.

all variables and given/known data

Distance
AB = 79cm
BC = 63
AC = 98
d = 3.833
AZ = 62.881
ZC = 75.16

Point B is a roller and point A is a Pin

Whats given is 39.94N Forces @ C going down

Homework Equations


ΣFx
ΣFy
ΣMa

The Attempt at a Solution


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upload_2015-9-22_22-33-8.png
 

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You appear to have cut through BC and AC, and are analyzing the part with point C.
Your reaction forces at the wall appear to be correct.
I suggest analyzing the part next to the wall.
 
insightful said:
You appear to have cut through BC and AC, and are analyzing the part with point C.
Your reaction forces at the wall appear to be correct.
I suggest analyzing the part next to the wall.

If I take moment at point A does Bx cancel ?
BC I calculated is correct?
 
SagarPatil said:
If I take moment at point A does Bx cancel ?
BC I calculated is correct?
You have BC=Bx, which cannot be. If I read your drawing right, Bx=31.79 (I agree) and taking the moments around A of the section next to the wall tells you this must cancel the horizontal component of BC.
 
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insightful said:
You have BC=Bx, which cannot be. If I read your drawing right, Bx=31.79 (I agree) and taking the moments around A of the section next to the wall tells you this must cancel the horizontal component of BC.

I got the answer. I didn't understand the concept first. After reading I got it :D
 
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