How Do You Calculate the Force Required to Pull Out a Pin?

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SUMMARY

The discussion centers on calculating the initial and sustained force required to pull a round pin under load in a safety latching system. Participants emphasize the importance of understanding shear force, particularly in the absence of friction, and the need for a complete diagram to accurately derive the necessary formulas. Key considerations include the relationship between the pull-out force and the loading direction, as well as the potential for the bolt to jam under high force. The conversation highlights the need for precise calculations to select the appropriate solenoid strength.

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  • Understanding of shear force calculations
  • Familiarity with mechanical systems and latching mechanisms
  • Basic knowledge of force diagrams and vector components
  • Experience with material selection for mechanical applications
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  • Research shear force calculations in mechanical systems
  • Learn about the mechanics of cylindrical bolts and their applications
  • Study the principles of force diagrams and vector analysis
  • Explore solenoid specifications and selection criteria for safety systems
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Mechanical engineers, product designers, and anyone involved in the design of safety latching systems or similar mechanical applications will benefit from this discussion.

yea_right40
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Hello,

I need help calculating the (Initial and sustained) Force required to pull a round pin that is under load. I have attached a dim diagram showing the system. Please assume no friction since I haven't selected the materials. Also if you could help me calculate the Sheer force (again, I haven't selected the material) I would really appreciate it. Thanks.
 

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  • RELEASE PIN FORCE DIAGRAM.jpg
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This looks like a schoolwork question.

As it stands you diagram is incomplete. Since you are neglecting friction I suppose this is a shear failure question (note the spelling of shear).

Can you add the appropriate (missing) forces to your diagram?

Also remember that your pull out force is at right angles to the loading so neither has any component in the direction of the other.
 
Hi Studiot,

Thanks for your quick response to my post. See my reply below:

>This looks like a schoolwork question.

Interesting observation. Unfortunaly it is not. This is the release system of a safety latching system I have designed. I haven't had a physics class since 1981 so I am a bit rusty.

>As it stands you diagram is incomplete. Since you are neglecting friction I suppose this is a shear failure question (note the spelling of shear).

Sorry, as I stated in my original post I haven't picked the materials so I can't calculate friction. I am looking for the formula to calculate the initial / sustained force necessary to release the pin (this is so I can select the correct strength solonoid). You are right the second part of my request was to help me with the shear calculation -this will also help me to consider which material I can select. Oh my, you did catch my typo! I won't make that mistake again. Thanks for pointing that out.

>Can you add the appropriate (missing) forces to your diagram?

I am assuming you are looking for friction. I covered that above. If you could assist me in deriving the formula I would appreciate it. If there are other forces that you believe I need please let me know.

>Also remember that your pull out force is at right angles to the loading so neither has any component in the direction of the other.

So friction is the only component to consider?

Thanks.
 
From what I can see of your drawing, you have a cylindrical bolt being pulled to the left through a journal by a pullout force F that you want to calculate.

You have also shown what looks like a pin set into the bolt on the other side of the journal from F, although this is not shown as such in the section (elevation?) to the right.
Presumably this pin bears against the back of the journal and prevent the bolt withdrawing, so what you need is the force to break (shear) it across.

Without such a pin there is nothing to hold the bolt in place, in the absence of friction.

Can you confirm that I am reading your arrangement correctly?

There is further comment worth making: applying nearly 2 tons of force as shown will certainly tend to rotate the bolt so that it jams in the journal, rather than slides.
 

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