Bending radius - hollow cylinder

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Homework Help Overview

The discussion revolves around determining the bending radius of a hollow cylinder, specifically in the context of a problem involving bending moments and material properties. Participants are exploring the relationship between applied forces and the resulting bending characteristics of the material.

Discussion Character

  • Exploratory, Mathematical reasoning, Assumption checking

Approaches and Questions Raised

  • The original poster expresses confusion regarding the bending radius and its relation to the application of force before fracture. Some participants introduce relevant formulas related to bending moments and material properties, while others seek clarification on how to calculate the bending moment.

Discussion Status

The discussion is ongoing, with participants sharing formulas and attempting to clarify the relationship between bending moment and radius of curvature. There is no explicit consensus yet, but guidance on relevant equations has been provided.

Contextual Notes

The original poster notes a lack of information in their notes regarding the bending radius, indicating potential gaps in understanding or resources. There is also a specific force and distance mentioned that may be relevant to the calculations.

MidnightR
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OK I have no idea how to work this out. I've googled bending radius but it doesn't really help a great deal.

It's the 2nd part of the last question:

http://img535.imageshack.us/img535/4774/10579351.jpg

There's nothing in my notes about it, but I guess it has something to do with how long the force can be applied before fracture occurs. Not sure how that would give the bending radius mind you!
 
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This formula should help

M/I = σ/y = E/R

M = bending moment
I = area moment of inertia
σ = bending stress
y = distance from neutral axis
E = modulus of elasticity
R = radius of curvature.

I would suggest putting M/I = E/R since you know E, and can find M and I.
 
rock.freak667 said:
This formula should help

M/I = σ/y = E/R

M = bending moment
I = area moment of inertia
σ = bending stress
y = distance from neutral axis
E = modulus of elasticity
R = radius of curvature.

I would suggest putting M/I = E/R since you know E, and can find M and I.

I found I, but how do I find M?
 
MidnightR said:
I found I, but how do I find M?

M is the bending moment, which just the force* distance. Your F=70N force is acting at the distance of L=1m.
 

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