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The purpose of the article is to see the relationship between weight lifted and the body weight of the lifter

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Mathematical modeling, Weightlifting, a Mathematical Model for Weightlifhting, Conclusion

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Mathematical Modeling
Weightlifting
A Mathematical Model for Weightlifting
Conclusion

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The purpose of the article is to explore the relationship between maximum weight that can be lifted, and the cross-sectional area of the bodybuilder's muscles.

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Model is located under the heading "A Mathematical Model for Weightlifting" and is modeled as L = KW^2/3

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It would be something along the lines of: "Who is the winner of a bodybuilding competition, if the winner is determined by the maximum amount of weight that can be lifted?"

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The purpose of this article is to examine the relationship between the maximum weight for each class and the amount of weight one can lift.

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"The authors contend that it is important to try to show that mathematics is a useful discipline and that to do so, suitable "real" applications must be found"

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Mathematical modelling
Weightlifting
A mathematical model for weightlifting
Conclusion

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Addresses the relationship between body weight and who can amount of weight that may be lifted. Model predicts that ratio between Weight lifted and body weight should be relatively constant. Model is tabulated into different weight classes

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A mathematical  mode for weightlifting

Mathematical modelling
Weighting
A mathematical  mode for weightlifting
Conclusion

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The model is found under "A Mathematical Model for Weightlifting"

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The purpose for the article is to analyze the relationship between weight lifted and body weight

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The model is addressing the inconsistency that the best weightlifter, by the model, will always be the one that weighs more.

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The purpose of the article is to explore the relationship between maximum weight that can be lifted and the body weight of the lifter.

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The purpose of the article is to find the best overall weightlifter by eliminating the weight advantage by examining the correlation between the weightlifters bodyweight and the weight at which they can lift.

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1. Mathematical Modelling
2.Weightlifting
3. A Mathematical Model for Weightlifting
4. Conclusion

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The mathematical model is found under "A mathematical model for weightlifting"

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Mathematical modelling
Weightlifting
A mathematical model for weightlifting
Conclusion

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The purpose of this article is to determine the relationship between bodyweight classes and weightlifting in kg, also examining different techniques.

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Mathematical modelling, Weightlifting, A mathematical model for weightlifting and conclusion.

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The model is Table 2 located under the section mathematical model for weightlifting.

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The model is found under the 'A mathematical model for weightlifting' section heading of the article.

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Model is addressing what the relationship is between body weight and maximum weight lifted and whether it can be used to predict who will win championships.

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Problem Statement the Model is Adressing

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Problem Statement the Model is Adressing

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The problem statement the model is addressing is mathematical models can be a useful discipline in society, and can model real situations in which observed and theoretical data can be compared, and predictions can be made.