Why is the angular momentum conserved here?
(b) It was initially stated that the angular momentum of (a) is conserved, and that this allows for some calculations. Why are the angular momentums of a) and b) the same? I mean, the speed is different.
(b) It was initially stated that the angular momentum of (a) is conserved, and that this allows for some calculations. Why are the angular momentums of a) and b) the same? I mean, the speed is different.
Hello, I have a question about the polarity of the Seebeck effect. One of them is this video: https://www.youtube.com/watch?v=kj13HT2hMig At 6:15, it's explained that the electrons start moving clockwise. The technical direction of the current would therefore be reversed. I can also follow the explanation. On this page – Figure 2 – the technical current…
Hello dear people. First of all: I'm not the kind of person who gets worked up about this. I sleep next to a Wi-Fi router. However, because I've noticed that wireless charging devices drastically reduce (interfere with) LTE / 5G speeds, I'm wondering whether wireless charging isn't significantly more harmful than traditional radio transmitters. There…
Hello, I need a little help with a time-delay diagram. I have to specify delta T and delta S, but I've forgotten the units. What are they in again? And what unit does V (speed) have in this case? The diagram is s in m and t in s Thank you in advance
Of course, I understand why you get pressure in your ears when traveling through a tunnel. However, today in Frankfurt, I noticed that I only get it on regular regional trains and never on the subway, even when entering the tunnel quickly. Why is that?
There's one thing I don't understand: According to simpleclub, atoms only bond if they have the same valence. But with ammonia (NH3), W(N) = 3 and W(H) = 1, this also works. Can someone please explain to me as clearly as possible why this is the case?
The task is: A cyclist starts at 7:00 a.m. in town A and rides at an average speed of 20 km/h along the bike path along the main road to B. At 9:00 a.m., a car departs from the same point in the same direction. It has an average speed of 80 km/h. Calculate the…
because the rotational pulse in a closed system always remains the same. is a conservation size.
I think that the moment of inertia between homogenous and inhomogeneous mass distribution changes – the moment of rotation in a closed system is, as is known, a preservation variable. Thus, if the water accumulates on the walls further away from the axis of rotation, the moment of inertia should increase and decrease the angular velocity with a constant rotational pulse. This behaves just as with an glacial runner who turns a pirouette: with angled arms the speed of rotation increases, with extended arms it decreases…