Given the following equations, calculate the ΔH of reaction of ethylene gas (C2H4) with fluorine gas to make carbon tetrafluoride (CF4) gas and hydrogen fluoride gas. Show your work. H2 (g) + F2 (g) → 2HF (g) ΔH = –537 kJ C (s) + 2F2 (g) → CF4 (g) ΔH = –680 kJ 2C (s) + 2H2 (g) → C2H4 (g) ΔH = +52.3 kJ
You may want to post in the Chemistry section next time.
I thought this was chemistry.
I have no idea how to do this one though, sorry.
Okay. Thanks anyway. :)
And you posted in the right section, my computer was spazzing and said this was in math. Sorry!
That's okay!
I have been working on it and was wondering if this looks correct. C2H4 + 6F2 ------> 2CF4 + 4HF H2 + F2 ---> 2HF ..ΔH = -537 kj ...(1) C + 2F2 -----> CF4 ...ΔH = -680 kj....(2) 2C + 2H2 -----> C2H4 ...ΔH = 52.3 kj ....(3) Multiply (2) by 2 2C + 4F2 ----> 2CF4 ...ΔH = -680X2 = -1360 kj ....(4) Subtract (3) from (4) 2C + 4F2 - (2C + 2H2) -----> 2CF4 - C2H4 .....ΔH = -1360 - 52.3 = -1412.3 kj 2C + 4F2 - 2C -2H2 -----> 2CF4 - C2H4 ...ΔH = -1412.3 kj 4F2 + C2H4 ------> 2CF4 + 2H2 ....ΔH = -1412.3 kj ....(5) Multiply (1) by 2 2H2 + 2F2 -----> 4HF ....ΔH = -537X2 = -1074 kj ....(6) Add (5) and (6) 4F2 + C2H4 + 2H2 + 2F2 ------> 2CF4 + 2H2 + 4HF ....ΔH = -1412.3 - 1074 = -2486.3 kj C2H4 + 6F2 ------> 2CF4 + 4HF ....ΔH = -2486.3 kj
@aaronq @thomaster
If you did the math right, yea I think so.
I'm a bit unclear as to how you came up with (5)...
I don't remember — can you really just move stuff back and forth across the arrow like that?
Hmm now I'm not sure. Okay if I am at this step what is next. C2H4(g) + 6 F2(g) --> 4 HF(g) + 2 CF4(g).. ΔH = -52.3 kJ - 1360kJ - 1074kJ
These are the steps for Hess's Law: 1. Write out the balanced thermochemical equations for the step reactions. 2. Write a balanced chemical equation for the target reaction. 3. Reverse any step reactions so that products/reactants match the target reaction (remember to reverse the signs of ΔH). 4. Scale the step reactions so products/reactants that don't appear in the target reaction will cancel out (multiply the ΔH by the scale value) 5. Add the step reactions (add the ΔH values). 6. Scale the resulting reaction so that it matches the target reaction. If necessary, multiply or divide the summed ΔH by the scale factor.
Yeah, I think your (5) violates #3 here....
Could you help me rewrite it?
sometimes it is easier to spot a mistake than to correct it :-)
I'm not sure how to fix my mistake.
Is this first part correct? C2H4 + 6F2 ------> 2CF4 + 4HF H2 + F2 ---> 2HF ..ΔH = -537 kj ...(1) C + 2F2 -----> CF4 ...ΔH = -680 kj....(2) 2C + 2H2 -----> C2H4 ...ΔH = 52.3 kj ....(3) Multiply (2) by 2 2C + 4F2 ----> 2CF4 ...ΔH = -680X2 = -1360 kj ....(4) Subtract (3) from (4) 2C + 4F2 - (2C + 2H2) -----> 2CF4 - C2H4 .....ΔH = -1360 - 52.3 = -1412.3 kj 2C + 4F2 - 2C -2H2 -----> 2CF4 - C2H4 ...ΔH = -1412.3 kj
I believe what you had prior to (5) was correct in its working, although I'm not positive it was the right route yet.
Okay so for (5) is this correct? 4F2 + 2H2 ------> 2CF4 + C2H4 ....ΔH = -1412.3 kj ....(5)
Yes, I think that is correct.
Is (6) correct?
wait...I take that back — it isn't balanced! there's no carbon on the left side
Oh so was it balanced before or are both wrong?
when you subtract (3) from (4) you eliminate the carbon from the left hand side. are you sure you can do that? where does the carbon on the right side come from if you do?
No I'm not sure I can do that.
@#$#@% OpenStudy — I had the whole thing typed in except the last line, and poof!
Have a look at at this:
Sorry about that. I hate when stuff like that happens. That makes more sense. Is there still a final number or is that it?
I thought you wanted this reaction though. C2H4 + 6F2 --> 2CF4 + 4HF @whpalmer4
ah, okay, yes I didn't finish balancing the multiples of each equation to get the overall equation right. well, I need to leave something for you to do :-)
But I think that gives you the general outline, and you just need to scale something in there
Also I think all of the signs are supposed to be switched. ΔH = +537 kJ ΔH = +680 kJ ΔH = -52.3 kJ
huh? this is what you have at the top of the page: H2 (g) + F2 (g) → 2HF (g) ΔH = –537 kJ that's what I used. I did reverse the 3rd one, but I changed the sign as required when I did.
Right that's the original from the problem. I think you have to change the sign once you start.
Okay, what you're saying isn't making any sense to me, so I think my usefulness here is at an end. Time to make dinner anyhow. Good luck!
Okay. Thanks for all your help.
Before you go, do you know anyone else that could help me with this.
did you get your question answered?
Not really. This was a really difficult problem, @aaronq
is it the same one from the top of the page?
Yes
k give me min
Okay thanks
\(H_2 (g) + F_2 (g) → 2HF (g) \) multiply by 2 \(C (s) + 2F_2 (g) → CF_4 (g) \) multiply by 2 \(2C (s) + 2H_2 (g) → 2C_2H_4 (g) \) reverse ---------------------------------------------------- \(6F_2 + C_2H_4 \rightarrow 2CF_4 + 4HF\) ---------------------------------------------------- \(2H_2 (g) + 2F_2 (g) → 4HF (g) \) \(2C (s) + 4F_2 (g) → 2CF_4 (g) \) \(C_2H_4 (g) → 2C (s) + 2H_2 (g)\) ---------------------------------------------------- \(6F_2 (g) +C_2H_4 (g) → 2CF_4 (g)+4HF (g) \)
just apply the operations i did to the \(\Delta H^o\)values and add them up.
So now I have to find the delta H for that reaction? I think that is the part I'm having trouble with.
(1) ΔH = –537 kJ (x2) (2) ΔH = –680 kJ (x2) (3)ΔH = +52.3 kJ (-1) (1) ΔH = 2(–537 kJ) (2) ΔH = 2(–680 kJ) (3)ΔH = -52.3 kJ \(\Delta H_{reaction}=-52.3 kJ +2(–680 kJ)+2(–537 kJ)=-2486.3kJ\) is that what you got?
Yes!
then it should be right. Is this from a textbook?
Yes it is.
do you have the answers available?
No unfortunately not. It only has the problems.
hm well considering we both did it on our own and arrived at the same answer, I would say that its correct.
Great. Thanks for the help! I really appreciate it. :)
no problem, really !
Join our real-time social learning platform and learn together with your friends!