How Does Ionization Affect the Behavior and Speed of Air Molecules?

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Discussion Overview

The discussion centers on the behavior and speed of air molecules when they are ionized, particularly in the context of a Van de Graaff generator. Participants explore the implications of ionization on the root mean square (rms) speed of gas molecules, considering both theoretical and experimental aspects.

Discussion Character

  • Exploratory
  • Technical explanation
  • Conceptual clarification
  • Debate/contested

Main Points Raised

  • One participant questions whether the rms speed of ionized air molecules remains the same as their non-ionized counterparts, suggesting that ionization may affect their behavior due to repulsion among charged particles.
  • Another participant introduces the idea of ionic production and its potential relevance, but acknowledges a focus on the behavior of gas post-ionization.
  • A different participant emphasizes the importance of understanding the collective behavior of gas molecules, noting that collisions with neutral molecules could impact the speed of charged molecules.
  • One participant speculates that ionized molecules may initially move faster on average, potentially leading to further ionization through collisions, but suggests that they may eventually return to speeds similar to neutral molecules.
  • Another participant references the equation for rms speed, arguing that ionized gas is typically much hotter and therefore moves faster, linking temperature to increased rms speed.

Areas of Agreement / Disagreement

Participants express differing views on the effects of ionization on the speed of gas molecules, with no consensus reached regarding whether the rms speed remains unchanged or increases. The discussion reflects a variety of hypotheses and intuitions without resolution.

Contextual Notes

Participants do not fully explore the assumptions behind their claims, such as the conditions under which ionization occurs or the specific interactions between charged and neutral molecules. The discussion lacks a detailed examination of the mathematical implications of the rms speed equation in the context of ionization.

Dburghoff
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I'm trying to do some thought experiments involving ionized gas. More specifically, I'm thinking about ionized air. For the sake of argument, let's just imagine that we're ionizing the air by sticking a pin out of a Van de Graaff generator that's positively charged.

My main question is this: how do the gas molecules actually behave? Do they keep the same rms speed as their non-ionized counterparts? The moment that they're ionized by the needle, I'd imagine that they're accelerated in all directions (except for towards the VDG generator), as they are repelling one another, so would this change its rms speed? Overall, I'm very confused over the whole subject.
 
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I do not know if some help in terms of ionic production (positve or negative )would help here? A interesting question though when considering the potent smell(ozone) before electrical spark generation :smile:

Maybe a condensive feature from such a spark leaves telling tales about the nature of that environment?
 
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I don't really care about ionic production here. If you want to think of it as being produced by an X-ray, that's fine by me. I'm more interested in how the gas behaves after it's been ionized. Thanks anyway, though.
 
A neutral molecule of air gets close enough to the needle that one or more of the electrons are stolen by the needle at which point that air molecule has a positive charge. The positive ion would then be repelled by the positive field from the Van de Graaff.
 
Right, but I'm trying to consider how the gas as a whole behaves. The movement of individual air molecules will most likely be slowed by the neutral molecules that it slams into along the way. So, will the rms speed of all of the charged molecules remain about the same as the uncharged ones?
 
My intuition says the ions will be faster on average--possibly fast enough to create additional ions from some of their early collisions with neutral molecules. Once an ion is moving slowly enough to be likely to regain neutrality from its collisions with oppositely-charged particles, it won't take long, on average, for it to fall back to essentially the same speed as the neutral molecules. But that's just my intuition.
 
Vrms = sqrt(3RT/M)
This is an equation commonly used to find the root mean square velocity of gases. From what i see...the speed must be much much faster. It's common knowlegde for all of us here that ionized gas is very hot, therefore, its moving fast. From the equation its clear that as T(temp.) increases, so does the rms of the gas. Well that's how i see it :)
 
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