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04-23-2005, 06:47 PM
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Originally Posted by AntonioLao

\nabla = i \frac{\partial}{\partial x} + j\frac{\partial}{\partial y} + k \frac{\partial}{\partial z}
what are the e upside down? then I will knwo it all.
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04-23-2005, 06:57 PM
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Originally Posted by GUILLE
what are the e upside down?
they are partial derivatives of differential calculus. So that a derivative with respect to the x axis will treat the y and z axis as constants.
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04-23-2005, 07:00 PM
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Originally Posted by AntonioLao
they are partial derivatives of differential calculus. So that a derivative with respect to the x axis will treat the y and z axis as constants.
Now I get it. what is then the letter and equation used in circular momentum? did ou give it to me in the momentum vs. inertia thread?
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04-23-2005, 07:12 PM
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what is then the letter and equation used in circular momentum?
angular momentum (L) is defined as the outer (cross or vector) product of linear momentum (p) and distance (r).

\mathbf{L} = \mathbf{p} \times \mathbf{r}

and this kind of product is not commutative.
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04-23-2005, 07:20 PM
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Originally Posted by AntonioLao
angular momentum (L) is defined as the outer (cross or vector) product of linear momentum (p) and distance (r).

\mathbf{L} = \mathbf{p} \times \mathbf{r}

and this kind of product is not commutative.
is there a ¿¿why?? for this not being commutative?
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04-24-2005, 03:21 PM
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Originally Posted by GUILLE
is there a ¿¿why?? for this not being commutative?
Ordinarily, by convention, the cross products of vectors use the right-handed rules of coordinate axes. But the left-handed system is just as good and it does exist, physically speaking. So by mirror reflections, the right-handed system is transformed into the left-handed system.
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04-25-2005, 01:14 PM
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outer (cross or vector) product of linear momentum (p)
What is the outer product of linear momentum?
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04-25-2005, 02:46 PM
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What is the outer product of linear momentum?
the outer product of linear momentum with length is angular momentum.
the outer product of linear momentum with velocity is some kind of kinetic energy but kinetic energy is a scalar quantity therefore the outer product must be the gradient of kinetic energy.
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04-25-2005, 03:53 PM
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Originally Posted by AntonioLao
the outer product of linear momentum with length is angular momentum.
the outer product of linear momentum with velocity is some kind of kinetic energy but kinetic energy is a scalar quantity therefore the outer product must be the gradient of kinetic energy.
but doesnt that mean that angular momentum times time equal kinetic energy?
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04-25-2005, 04:04 PM
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angular momentum times time equal
angular momentum times time equals the product of mass and area, which is linear mass density for the outward flux of a control volume for an isolated system.
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