Calculate the PH of 0.175 M HY, if Ka=1.50x10^(-4)
so write an ionization expression: \(Ka=\dfrac{[H^+][X^-]}{[HX]}\) make an ICE table, plug Ka and the values from E into the expression, solve for x. in this example x=\([H^+]\), use \(pH=-log[H^+]\)
hi @aaronq, thank you. I realized i need to use the quadratic formula but for some reason my x values aren't giving me the right answer :|
did you get \([H^+]\)=0.005 M?
@aaronq somehow i got something totally different :/
how did you get your answer?
was this what you had? \(1.50*10^{-4}=\dfrac{x^2}{(0.175 -x)}\)
yes ! @aaronq
hm it's likely you made mistakes solving it, try again? if you dont get the right values i'll show you in steps.
hm :/ I used the quadratic formula, is that what you had used as well?
@aaronq
yeah, the set up was: \(x=\dfrac{\sqrt{42009}-3}{40000}\)
i had it set up this way...:\[\frac{ -b \pm \sqrt{b ^{2}-4ac} }{ 2a }\] \[\frac{ -(1.50\times10^{-4}) \pm \sqrt{(1.50\times10^{-4}) ^{2}-4(1)(2.626\times10^{-5})} }{ 2 }\]
i did it with wolfram, hold on i'll double check it
ok! this is where i was most stuck :|
ohhh you missed a negative sign, it's \(-2.626*10^{-5}\)
did i!? thats weird b/c i did try it with the negative as well and it didn't work for some reason. I think it may just be my work :/
should work !
it's easy to screw up the quadratic equation, dont feel bad lol
Ok @aaronq ill give it another try but i have the right approach correct?
Yeah, the exact equation is \(x=\dfrac{(-1.50x10^{-4})+\sqrt{(1.50x10^{-4})^2-4*(-2.625*10^{-5}})}{2}\)
thank you so much! @aaronq
no problem, glad you got that sorted out!
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