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Evalusia lhe lmula !Ynbn124,n=18,#=121 , ind . 023(Round three ducimal places needed )Entaranswcithe answer DOX...

Question

Evalusia lhe lmula !Ynbn124,n=18,#=121 , ind . 023(Round three ducimal places needed )Entaranswcithe answer DOX

Evalusia lhe lmula ! Ynbn 124,n=18,#=121 , ind . 023 (Round three ducimal places needed ) Entar answci the answer DOX



Answers

(a) $\mathrm{CH}_{3} \mathrm{NHCH}_{3}$ (b) $\mathrm{CH}_{3} \mathrm{CH}_{2} \mathrm{NHCH}_{2} \mathrm{CH}_{3}$ (c) $\mathrm{CH}_{3} \mathrm{CH}_{2} \mathrm{NHCH}_{3}$ (d) $\mathrm{CH}_{3} \mathrm{CH}_{2} \mathrm{CH}_{2} \mathrm{NH}_{2}$

Then then yeah. Then answer food solution each boiled with an with an and h c 03 solution. It will produce integrated, produce, Yeah. Then ceo three as the final product. Therefore, according to the option option C age, correct and said obstinacy is correct. Answer for this problem.

So hey everyone. So in problem 1 41 of chapter five compounds of people are elements one. So in discussion magically column. So we have given um some assets in Colombian. And uh for column to, we have to identify whether it is mona basic basic or try basic or plus three oxidation state. So let us first understand about the mona basic assets. So mona basic asset. Our toes, they donate one H plus ions for example at CLS channel three. Uh well diabetic as it as it donates to uh to H plus iron to hydrogen iron for example adds to and so forth. And uh in case of try basic which can donate three H plus iron. So as this X. Tributary. So this is the boric acid. So this X. Tributary that represents the boric acid for particular ai match with the PNS. Because uh this a it's uh mano basic acid and as well as its oxidation state is plus three. As you can find out the oxidation state of H three B +03. So here it is plus three, this is minus two and this is plus one. Okay, and it is the body asset is a week mono basic acid. It is not uh uh proton eric acid, but actors are loses it by accepting electrons from hydroxy silk iron. So like this. So basically this is a week mono basic assets. So for a uh the matches PNS now for be. So basically these are the three as it this H three P. 04, H three P. 03 and H three P. 02. So these are some assets and their basic city is like 321. So these are uh some acid and they're busy city Is 321. So therefore four B. That match with the 2nd. Because this H. Three P. 03, that is the basic asset. As you can see a tributary diabetic acid. And uh it's oxidation state is also plus three as you you can find out. So next match C. So C match with DP. So here see is our h. three p. 0. two. So it meant with me that, I mean it is a mono basic asset and for day that match with the our, So that is at three p. 04. That is the tribe basic as it. So this is the correct much

Let's round these decimals, starting with the one on the left 10.37777 repeating. We're going to round it to the nearest 100. We know what the 100th place is right here. That is the second place after the decimal point. And the value after that is a seven, which is greater than five. So we round up meeting this rounds to 0.38 Next up, let's round this decimal here. 0.212121 etcetera to the nearest 1000. So the thousands places here and right below it is a number less than five. So we round down, meaning that this rounds to 0.212

We're going to graph a polar Coordinate the polar coordinates we're going to graph is negative. Three negative. Two pi over three r is negative three, but we're going to assume that our is positive for now. We're going to look for the circle whose radius is three. The first circle you see has a radius of one. This is a radius of two. This is a radius of three. So we're interested in this circle now. Theta here equals negative two pi over three and you may notice that we don't see negative two pi over three labelled anywhere on our polar graph. However, it is there and we shall establish. Weird is now the fact that it's negative tells us that we're going to create an angle by opening it clockwise from zero and recognize that two pi over three is pi over three taken two times and pi over three is labeled on our graph. So let's count how far away high over three is from zero one. Box to box three box for 5678 So pi over three is eight slices of pie away from zero. So negative two pi over three will be 16 slices going clockwise from zero. So let's count those. 12345678 12345678 So we've established that negative two pi over three is actually four pi over three labeled on our graph. So now let's make a straight line from four pi over three to the origin of the polar graph, and we're going to look for where it intersects with a circle has Radius is three. That's this circle. But we're not done yet because we have to now acknowledge that in fact, R is negative. Three. When R is negative, that means that we will take the point that is opposite the point. Ah, that we made right now. So we're going to add 100 80 degrees to four pi over three, and that's going to be our actual plotted point. So 100 80 degrees from four pi over three is the same thing as adding pie to four pi over three. I hope you like fractions. So the least common denominator here is three. So we're looking at seven pi over three as up the degrees that are 180 degrees away from four pi or three, and we see that seven pi over three is not labeled, but we can figure out where it is. Ah, in much the same method as we figured out where to pilot where. Three waas. So I recognize that seven pi were three. Is pi over three taking seven times and pi over three is over here. So we're just going to count high over 37 times and then we're going to established where seven Pi over three is. So let's count it now. So this is one pi over three on, and this is two pi over three on. Let's count another eight boxes. This is three pi over three. Let's count another eight boxes. That's four pi over three. Let's count another eight boxes. That's Ah, five pi over three. Let's count another eight boxes. That's six pi over three. Let's count another, uh, Piper three. Another eight boxes. And then this Now is we've taken Piper 37 times, and so it's actually, uh, Pi over three is 180 degrees away from four pi over three. So let's make a line from PI over three. All the way to the origin and see where it intersects. A circle whose radius history over here. And that is after some work. Our answer. Uh, negative three negative two pi over three. Is that point right there?


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