Grimmer later wrote:LOL. It's all to do with the conservation of energy.Â
Each energy derivative is conserved. The two familiar ones are of course the first and second derivatives, Momentum and Force x distance. We can think off these as velocity "energy" and acceleration energy. We could add conservation of heat within an insulated space as a third familiar conservation.Â
But all derivatives must be conserved since we are talking in all cases of more and more complicated examples of the basic conservation, the conservation of momentum
Please beware !"But all derivatives must be conserved since we are talking in all cases of more and more complicated examples of the basic conservation, the conservation of momentum."Â
It's almost Freudian how the word "momentum" is used in the description of the third derivative energy conservation, i.e. the conservation of angular momentum. Presumably an alternative way of describing the second derivative would be as the conservation of circular momentum.
grouping the “conservation of angular momentum� together with “conservation of linear momentum� is very confusing as these have nothing in common.
The “conservation of linear momentum� conserves energy - so it is appropriately chosen term.
The “conservation of angular momentum� does not conserve energy. Is inappropriately chosen term which really describes only a phenomenon of the AM remaining unchanged when work / energy (Joules) is added to the system or removed from it in a different way than by direct torque.
Conservation of angular momentum has nothing to do with conservation of energy !!!!