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Calculate the load in the vertebral body of Giant-Man as a function of height. Use the same approach referenced in problem 2 above. Show evidence to defend your claim back up your position with numbers. Just want to make sure I am understanding what is being asked: For 3a, are we supposed to calculate the load at the max height of 60ft?

Also, the wording of the assumptions appear to me to be a little more complex than necessary. My understanding is that the radius increases by the same factor as the height. Does anyone have a different understanding? Like in Problem 2, we assume Giant-Man is modeled as a cylinder and since you know his mass and density, you can find the relationship between radius and height. Since the vertebral body also grows, we are to assume the strength increases as the Giant Man grows.

If we assume strength is based on strain energy, then strength is a function of volume. However, if strength is merely a function of stress, then ultimate strength is a function of area. If we use volume as the strength increase factor, then everything tends to cancel itself out and the factor of safety remains constant. Therefore I think we are to assume that vertebral body strength increases based on torso area, such that as the height grows, the weight increases per volume but the verterbal strength only increases per area, therefore at some point fractures when Giant Man grows too tall.

Confirm, disagree, agree? If I interpreted your statements correctly, I agree. Is there a preferred method to select an ultimate strength based on the — N scatter of data presented in the paper. My reasons include posture and health of giant man. Can anyone provide some guidance? If I did this correctly…. Hopefully this helps. It canceled out in my equations too, at first. If his mass and density are constant then his radius would shrink as he grows.

The problem only states that his density is constant. This was my problem. His mass will increase as he grows. So I agree with Erik, we need to redefine our radius equation from problem 2. Then it all works. If not, you get a flat line if you graph it. Just like in problem two I had R cancels out. You must be logged in to post a comment.

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