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Moving ancther GueoSave thls recpcnseQuestlon =HoziOfthe COz that 5 prodlcediunpessonveo Cozin (ne plasmaNco2,Calbon antvoeCarboniddBNVon...

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Moving ancther GueoSave thls recpcnseQuestlon =HoziOfthe COz that 5 prodlcediunpessonveo Cozin (ne plasmaNco2,Calbon antvoeCarboniddBNVon

Moving ancther Gueo Save thls recpcnse Questlon = HoziOfthe COz that 5 prodlced iunpe ssonveo Cozin (ne plasma Nco2, Calbon antvoe Carboni dd B N Von



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Consider the following transitions 1. $n=3$ to $\mathbf{n}=1$ 2. $\mathrm{n}=2$ to $\mathrm{n}=3$ 3. $\mathrm{n}=4$ to $\mathrm{n}=3$ 4. $\mathrm{n}=3$ to $\mathrm{n}=5$ (a) For which of the transitions is energy absorbed? (b) For which of the transitions is energy emitted? (c) Which transitions involve the ground state? (d) Which transition absorbs the most energy? (e) Which transition emits the most energy?

So in this question, we're looking at all so it's quite 40 duty free to reaction. Now, in order to confine the plasma, given that d magnetic few must be 10 times off the plus mom pressure. Right? Plus, my pressure is given ass to end times Katie and the ion testy and Casey Bushman's constant anti HST temperature. Now, for the first part of this question, we just want to get in. Lawson's quite even given that the confinement time is one second. Gonna find what S t required. My own destiny, remember, For the north says quite you, the nsc What? Her body confinement time must be greater. It goes to dente, Paul off 14. All right. And therefore tell 14 it's against. But que All right, so to fight he Ireland s t. We just had to divide confinement time over just once again. And this would give us about 10 14. So this is the I undersea that's required given this island Esteve you want to find what is the We quite pressure pressure is given its to and timescale. You know what he said? She's 10 14 cmpute que is just a portion. It's constant but t the temperature right based on did you hear in future reaction, the quite the ignition temperature critical ignition temperature is about 4.5. IM said for seven Kelvin's. So we put that in and every concrete. All right, this expression and the pressure to get this boat is your point test for sorry. Before that, we had to comfort from CME Cube to permit a cure in terms off site units. So to accommodate we multiply by 10 power six. So this is actually 1 22 4 0.2 for two. I've said for five plus cops. It's now to co create based on this amount off pressure, I want to calculate what ISS the magnetic few just required to continue plasma. So we know that the magnetic few pressure it's skipping S b over be square. You not in the united Positivity office space Permeability office. Be sorry. And, uh, you want this to be 10 times that awful pressure that we have co created. So this 10 times off 12 sent off five. So d magnetic fuel be. I just have to rearrange obits two times from you. Knots. 10 types of 1.24 instead of a fight. Timidity Square. It's not the entire thing. So the probability Office space. This is a constant 0.2 566 sent home at a six. So putting that on you can't get magnetic few to be about 1.77 test us.

For the first quality question when I used the law. Since criteria to determine what is the I owned, I see that's required for our fusion reaction to produce no energy if Shelly So, you know, reaction about interested in various DT deuterium treaty reaction. And for this reaction, the losses, quite your own is as follows. So the density I under steam multiplied by t confinement time must be greater or equals 2 £10.14 seconds. Po no, I given debt our confinement time Use no one seconds. So what is the iron density that's required to take 10 to power 14 divided by one during the potential power 14. About 14 percent. So this is so I own density. Now we need to find what is the required personal pressure from this? Any plasma pressure is given as two times the island s T times Portman's constant times t temperature on your temperature were given 40 ignition ready ignition temperature. It's given s 4.5 times 10 power seven Calvin's for this particle reaction. So using the undersea, there were calculator and the temperature for this reaction substituted in right you both spend. Concern can be phoned to me 1.38 times that Paul Minister Tree. So it's questionable. But you have to take note that ah, be good. If you can come body into s i units And that means that you're gonna call but cm cute to permit right and put me too cute to accommodate You would just have to multiply by 10 6 que So the finance that I should get 40 pressure Yes, 1.2 percent or five juice per meter cubed No, we want to find what is the magnitude off the magnetic few that will give us this amount off pressure. And you can do that by using the equations where the magnetic energy dusty just maybe, is he close to 80? Make tactic. Few string square divided by two. You know, we're immuno istea permeability off free space. Now take note that we have the question. Also mentioned that the magnetic few must be at least 10 times ready. Then the pressure, right? So he made the energy density Must be 10 times that off the pressure So extra D d. The energy density leader is 10 times off peak and there would be 1.2% oppose six Jews per meter cubed. So you not It's a constant, which you can. Fine, you're not. It's given us for pie, Tom, stand Paul minus seven. And so we can substitute devalues in. If he was just to rearrange this right, that would be would be two times off, you know, times 10 p. And we take the square root off it. Final results should be one point. Eat Testa, which is quite a very strong few that is required in order to confine our plasma.

Hello, guys. So for this exercise, we got this you that is equals to minus two 10351 on. We want to know which off. The following vectors is parallel to these use. So let's consider this V that is equals to forward thio 06 10 and two on Lett's make you like a small remark. So let's consider U and V p some any vector and end dimension on. Let's consider some scaler on the Rios. So these two vectors here you and we are parallel. If if you or we can be written us as Time City or by the verse So that's the condition Thio, be parallel to these two vectors the parallel. So let's see that holds for this particular case. So let's say that we can be written us as times you So these implies the following that for equals two s times minus two. That too is equals to ask s zero zero is going to be close to zero. So this is already true. Then we got that six should be equals toe as times three then should be equals two as times five on finally, That too, is equals to s. Okay, so here you cannot just two things for these equations, the S is equals to to in order to hold these thes five equations here, However, for these equations in particular should vehicles to minus two. So these two s are not equal, and we require that all these s should be just one value. So here we find, like, a kind of contradiction. This is not exist, so this s not exist. Sort of such that this, uh, satisfy. So we is not parallel thio. Okay, Now, let's try with another factor. So in part B, we did find the following backed er V. Okay, which is equals to four minus to here. Zero minus six, minus 10 on my institute. Okay, so let's see what happened in this case. So the procedure is the same. Let's say that the is equals to some s times. You on. Let's see if this is true. So we got that four is going to be equals two s times minus two. Here, minus two is going to be s zero is equal to zero. So this is through Already minus six is equals to as times three here. So here we consider s times three, um minus 10 is equals toe s times minus watts five on the last one. Is that minus two equals Tow us. So here is really easy to see that for whole this set off equation as is equal to minus two. So we got one unique. As for all the vectors such that this this is satisfied So that implies that we is parallel to you. Then we got one really trivial example that you see, So seat we define a vector V which is equals to 00000 zero. Okay, so what happened with this vector? Well, the Origen off the no vector in this case is always parallel to any vector in in this case, in in our six. Why? Well, really simple. We can be written a zero times any vector. So this is times any vector. Let's say you okay, You strange You okay? So we can always multiplied by zero and we're going to obtain the new vector no matter what dimension is. So the in this case, let's the note 30 vector. In this way, the zero vector is always parallel to any vector, uh, on the correspondent dimension. So in this case, this V, which is equal to the new vector, is parallel to you.

So first of all water lion phillips, lyle really all oiled and souls. So these are solvent loving solvent living or solvent attractive following attracting in nature. That is they have high affinity to following. High affinity. Oh two words All of them so they are highly stable. That's why they are highly Stephen now park A. Mhm. Yeah for lively coloured and souls the viscosity. The municipal city is much higher much higher. Then that off solving then. Yeah off solvent. So hence the first statement is incorrect. This a statement is incorrect device because it is not similar. And and okay that given a statement that given a statement that the viscosity are similar so that given a statement is incorrect. Now we have another statement. All hydration. So hydration means when the water is used is solvent then water is used as solvent use the following such liability colored and fall is golders. Such liability colored and fall lyle silly soul is called. And high growth hydro Felix that is water loving water attracting. 12 course there will be high hydration, hands extensive hydration takes place, extensive hydration. X Place. So this statement is correct. The given statement is that given a statement and buttock next one since liability falls lyle Felix souls are highly stable particles. Me on may not migrate my great two guards get war or an so this statement is given a statement. This we live on a statement is incorrect. The last statement be part articles of lyle Philly all adults calls uh visible are not visible. Uh no visible under al drama school. So that given a statement and panic. So that's correct. Options are hands option B and me. Uh huh. Okay.


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