Basic Forces & Bolts: Getting Started on Homework

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SUMMARY

This discussion focuses on the analysis of forces and bolts in a structural engineering context, specifically addressing homework related to force distribution among bolts and plates. Key equations include the sum of forces in the x and y directions equaling zero, and the frictional force calculated as the normal force multiplied by the friction coefficient. Participants emphasize the importance of correctly accounting for the number of foundations and the resultant loads on bolts, particularly in scenarios where cable tensions are involved. The conversation highlights two methods for calculating frictional resistance and shear forces on bolts, underscoring the need for clarity in problem statements.

PREREQUISITES
  • Understanding of static equilibrium principles
  • Familiarity with friction coefficients and their application in structural analysis
  • Knowledge of force distribution in bolted connections
  • Basic concepts of shear force and torque in structural components
NEXT STEPS
  • Study the principles of static equilibrium in structural engineering
  • Learn about calculating shear forces in bolted connections
  • Research friction coefficients and their impact on load distribution
  • Explore methods for analyzing torque in structural systems
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Structural engineers, students in engineering mechanics, and anyone involved in the design and analysis of bolted connections in construction projects.

el_diablo549
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Homework Statement


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Homework Equations


sum of forces in x and Y = 0
sum of the moments at a point = 0
Ffr = normal force * friction coefficient

The Attempt at a Solution



Im just trying to make a start, I am struggling to wrap my head around the basics with this question. Do you guys think I have simplified my fbd too much and I am not sure how the force is distrubuted amoung the bolts and the plates and whether to include the distance between bolts in the first fbd or to add it into the calcs of each individual plate.
Not after answers just want to check I am on the right path

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You have the correct approach, except that there are 2 foundations on the bearing side and 2 on the uplift side, so your numbers for the load on each bolt will need to be divided by 2. But the problem statement is unclear when it mentions all cables torn on one side, so you'd have to multiply the FT load by 6 to account for 6 phase conductors , I guess, and it would be slightly conservative to apply that load all at point m. Looks like Earth wires are assumed not to carry any of the unbalanced load.
 
thanks for the reply, the question is mostly aimed at bolts and threaded fasteners So I am not too worried about the forces on the cables etc I just need to get it right for my calcs. I think what they implied by saying one side broken is either front or back that way the force would be in one direction instead of opposite.
 
Well ok but you can't find the load on the bolts if the problem is unclear as to what loading to use for the cable tensions. If the resultant load of the cable tensions on one side is 12 kN directed as shown and applied at the center of the tower body at 25 m from the base, then your calculations for the tension in the bolts on the uplift side is off by a factor of 2 because there are 4 foundations not 2.
 
yer I've fixed that one up thanks
 
In the real world, at least consider the torque on the tower if cables on one end of the crossarms fail and the diagonal cables on the other end of the crossarms also fail.
 
What about the frictional force and shear force of the bolts? two methods of thinking either the frictional resistance of the tower is 114*0.17 = 19.38 therefore to reach equilibrium the frictional resistance the combined plates create needs to equal 90.39-19.38 = 71.01kN and each bolt is 71.01/4 = 17.52

Or

friction on left side = (202-57) *0.17 = 24.65 and right side is (316.95 + 57) *0.17 = 63.57 and divide each number by 2 to find for each plate
 
el_diablo549 said:
What about the frictional force and shear force of the bolts? two methods of thinking either the frictional resistance of the tower is 114*0.17 = 19.38 therefore to reach equilibrium the frictional resistance the combined plates create needs to equal 90.39-19.38 = 71.01kN and each bolt is 71.01/4 = 17.52

Or

friction on left side = (202-57) *0.17 = 24.65 and right side is (316.95 + 57) *0.17 = 63.57 and divide each number by 2 to find for each plate
I never count on friction, there is really none available on the uplift side anyway. I'd design the bolts to take all the shear equally.
 

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