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Of the Redlich-Kwong and Redlich-Kwong-Soave EOS is0'(p) - i(RT) + %(a pb?_ RTb) - ab = 0(2.5)...

Question

Of the Redlich-Kwong and Redlich-Kwong-Soave EOS is0'(p) - i(RT) + %(a pb?_ RTb) - ab = 0(2.5)

of the Redlich-Kwong and Redlich-Kwong-Soave EOS is 0'(p) - i(RT) + %(a pb?_ RTb) - ab = 0 (2.5)



Answers

In Exercises 7 and 8, verify that $\triangle A B C \sim \Delta \mathrm{DEF}$ . Find the scale factor of $\Delta \mathrm{ABC}$ to $\Delta \mathrm{DEF}$.
$$\Delta \mathrm{ABC} \cdot \mathrm{AB}=10, \mathrm{BC}=16, \mathrm{CA}=20$$
$$\Delta \mathrm{DEF} : \mathrm{DE}=25, \mathrm{EF}=40, \mathrm{FD}=50$$

In this question with human about my ego, Gina. Jews there, Omanis to. And it would be equal to zero monastery Far. And we want to fight the component after better eye on a better be by formally we're gonna culture that I don't be Harvard and no one of it to be so We need to find a Norman of it to be here. We get equity to square it under zero square blessed minus three square, plus four square. Then we get equal to the five here and there Forget can get a component will be I don't be so we're going to do times are plus there are Times Ministry plus months two times for me running by five So we get Nico Jenna minus eight out of five and, uh, we can find a projection armed of it the ah, I won't be. And then we get Nico to the component under I be dark with the times going to be on with the number to be Therefore, you get minus eight until five times the baby does a monastery far off the No. One Be five. Therefore, we get echo too the zero and then we get eco agenda 20 for over 25 buying us on tactic Jew on 25

Most men we have. Yeah, e as minus three. I do be given us Jiro on Geo on DDE even as Jenna and Julia and given as three and minus two. So the graph off this I'm in the sketch off this vector, baby, it's on here minus three and two and thank you all so soon. Hell, therefore we can see that they are and same lion are they are bad actors and the vector baby more. I mean, the magnitude of the Caribbean is given as three ant minus Do on DDE Director Thank you is given us three and my last meal. So these are equal round us. This is the answer to the great problem.

Let's find the value of N given that. And plus one, c. 4 is too And -1. P two Is same as the ratio 25- one. Now, later by the NPR formula NPR is in factorial by end minus our factory Into our factory. So N plus one seaport will be endless. One factorial divided by And plus 1 -4 factorial into four factorial and that divided by NPR formalize and factorial by n minus R factorial. So it will be in -1 factorial divided by N -1 -2. That isn't -3 factorial. When that value is 25 x one which is 25 and this is n minus three factorial. I can cancel here and what you get is N plus one factorial divided by four factorial into n minus one factorial is equal to 25. Now you can write and plus one factorial as N plus one into ending to end minus one factorial by the records, the relation and this one into an into and minus one factorial is nothing but endless one factory. So when I replace that, I'll get beginning in place one into any two and minus one factorial divided by Four factorial into N -1 factorial is equal to 25. So we can cancel and -1 factorial and you can cross multiply four factorial and four factories basically 24. So it's just 2014-25. Please don't multiply and waste time in following sporadic equation. You can easily see the Value of N is 24 and 24 clearly satisfies this because this is the product of two consecutive national numbers and this is also the product of two consecutive National numbers obviously and should be 24. So the answer is 24.

So since e. D is ah! Three times 10 minus X and X was four, we can put four in here. 10 minus six is four eso three times four is 12.


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