Uniform right circular cone hanging in equilibrium

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A uniform right circular cone is suspended in equilibrium by two strings attached to its base, with the vertex positioned vertically below one of the attachment points. To find the tension in the strings, the discussion emphasizes the need to apply the moments formula and establish equilibrium equations, including the sum of upward and downward forces. Participants express uncertainty about the horizontal distances involved and the coordinates of the center of mass, which is located at 3/4 of the cone's height from the vertex. The conversation also highlights the importance of using a clear coordinate system and drawing accurate diagrams to visualize the problem. Ultimately, the participants work through the complexities of the geometry and forces involved in the scenario.
  • #31
By now you are the expert and I am the follower ! So what about post #24 now ?
 
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  • #32
Haha a little push always helps! Thank you for your guidance and help! :smile:
I'm just about to post another question, please do take a look at it!
 
  • #33
Taniaz said:
Thank you.

Doc Al would you mind taking a look at the new question I posted please?
You make it a habit to invite a helper to come along to the next thread ? :smile:
 
  • #34
Hahaha sorry! I'm new around here and when I posted the previous question, Doc Al responded almost immediately which was really nice.
I think it's a sense of fear and panic that no one will look at the question. :smile:
P.S-I only post a question on here when I've searched absolutely everywhere else and have found nothing helpful on it and it's nice because I know that someone on here will always be able to guide you in the right direction.
 
  • #35
And it's also because I trust the skills of the person who guided me with the previous question :)
 
  • #36
I'd just like to ask you one more question. If we have a bullet which is made up of a right circular cone with a cylinder, and the bullet is placed with the curved conical surface on a horizontal plane, what orientation is this?
 

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