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| Tags: degrees, freedom |
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wrote in message oups.com... Need some help... I have been perpetually confused by the concept of degrees of freedom and the best way to explain it. Perhaps I am not alone. I've searched for decent explanations but have never found one that worked. Given that "n-1" and other degrees of freedom references appears everywhere...I know I need to find an acceptable explanation of how and why it's important. Taking it as a given just doesn't cut it. Would appreciate some input. Thanks The other responses are mathematical, but perhaps you are seeking a physical explanation. If so, ask in sci.physics. Cross-posted their for convenience. Anyway, I consider degrees of freedom as number of independent coordinates or variables. In other words, how many real variables do you need to completely describe the configuration of a mechanical system. Examples: An old-fashioned swing has one degree of freedom (provided you only swing back and forth). A yo-yo bouncing up and down has one degree of freedom. A single atom flying around in space has three degrees of freedom (x, y, and z coordinate). Two atoms flying around independently have a total of six degrees of freedom, three each. Two atoms connected together such that their mutual distance is constant have five degrees of freedom (three to specify one atom, and two to specify the relative position of the other atom). In thermodynamical equilibrium, each degree of freedom has the same amount of energy. Temperature essentially measures the average amount of energy per degree of freedom. Hope some of that helped. -Michael. |
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