Help me please!!
I am having trouble figuring out what i did wrong, can someone look over my problem?
Here is the question, with the big fat red X
Here is my messy work D:
@zepdrix @IrishBoy123
You missed a sign somewhere... c2 is supposed to be e^{-6} without the 11. 6-5 = 1. 6+5 = 11. You should've had a -5 somewhere in there.
|dw:1476986516724:dw|
|dw:1476986540752:dw| How did you cancel it?
Elimination, if you look at the line underneath it.
Your notes are a little too messy to follow :( sorry hmm
Too squished together >.< You're allowed to skip lines... you know that right? :D lol
Sorry sorry. Ill rewrite it. I was rushing. haha
Kay, what can i do from here?
How bout the other initial data? Gives us this equation, right?\[\large\rm 0=c_1e^{-5}+c_2e^6\] Oh oh I see what happened. You plugged in the first piece of initial data, backwards.
You plugged in (0,1) instead of (1,0)
Oh wow, i didnt do that the first time xD
True :D lol
Oh i think i can use substitution :3
Anyway, you get this,\[\large\rm 0=c_1e^{-5}+c_2e^6\]Multiply this equation by 5,\[\large\rm 0=5c_1e^{-5}+5c_2e^6\] Oh my.. I think I made a mistake on my paper :O I think your 11 is correct.. wait wait I checking..
Okie
Ya, I accidentally subtracted that equation from the other one. I was supposed to add them together. So you get 11c2e^(stuff) Ooo boy.. Now I'm not quite sure what went wrong >.< I gotta rethink this.
Well here is my new "wrong" work. Can you check this?
What did you get for c1 ? I'm coming up with \(\large\rm -\frac1{11}e^{5}\)
Mmm ya that looks better.
c2 is positive I think... checking...
Yea, it was positive.... I wonder why I didnt get a positive... Hm.
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