HW - #2

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Alexa Marinelli-1B
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Joined: Wed Nov 25, 2020 12:21 am

HW - #2

Postby Alexa Marinelli-1B » Sat Jan 22, 2022 1:48 pm

The Ka of a monoprotic weak acid is 0.00431. What is the percent ionization of a 0.123 M solution of this acid?
Hi, I have tried this problem a few times and it keeps telling me that it is incorrect but I am unsure why. I set up my ICE table so that the equilibrium concentration for HA: 0.123 - x, H: x, and A: x. That resulted in me having Ka = [x][x]/[0.123-x] = 0.00431 --> x2 + 0.00431x - 5.3*10^-5. The x I ended up getting was 0.0054. I then divided that by 0.123 * 100 to get the percent ionization of 4.39%. If someone can please let me know where I went wrong with my math I would appreciate it!

Ryan Blaydon 1K
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Joined: Fri Sep 24, 2021 7:02 am

Re: HW - #2

Postby Ryan Blaydon 1K » Sat Jan 22, 2022 2:01 pm

I am not entirely sure but it looks like when you were multiplying 0.00431 times 0.123 you got a different value than I did. I got 5.3E-4 not to the -5. I would try and see if this works, I hope this helps!

Jaylin Hsu 1C
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Re: HW - #2

Postby Jaylin Hsu 1C » Sat Jan 22, 2022 2:52 pm

Hello, so it seems like your steps are correct, including your ice tablet and equilibrium constant setup. However, please check you did not make any careless errors when solving the quadratic formula.

Holland Smith 3C
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Joined: Fri Sep 24, 2021 6:12 am

Re: HW - #2

Postby Holland Smith 3C » Sat Jan 22, 2022 4:51 pm

After attempting the problem right now, I can confirm that Ryan is correct. the quadratic formula should be x^2 + .00431x - 5.2*10^-4 (not -5). After following your steps, it looks like it was just the mathematical error, everything else looks correct. Hope this helps!

Caroline 2A
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Re: HW - #2

Postby Caroline 2A » Tue Feb 15, 2022 3:43 pm

Hi!

First, start by assembling an ICE table. Because the value of M is more than 1000 times greater than the Ka, we are able to assume that the concentration change x is sufficiently small compared to the initial concentration. We can check this by dividing the value of X by the initial concentration and multiplying that value by 100%. If x is less than 5% of the concentration, then our assumption is valid (and it is valid in this case).

From there, we can find the pH by using the equation pH= -log[H+] where x is equal to H+. This should give you your final answer.

Hope this helps :)


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