Calculate pH of buffer + HCl Calculate pH of buffer + NaOH (using attached calculations) Given the following information: Half of buffer solution (32mL) poured into a 150mL beaker. Label two beakers 1 and 2. - 1.0 mL of 6.0M HCl added to beaker 1 - 1.0 mL of 6.0M NaOH added to beaker 2
Since you're dealing with a buffer, you can simplify this by using the henderson-hasselbach equation: \(\sf \color{red}{pH = pK_a + log[\frac{product}{reactant}]}\)
Just to add: the total amount of buffer solution that was prepared was 66.4mL (8.8mL of 3.0M acetic acid and 55.6 mL D.I. water)
Thank you @abb0t. For calculating pH of buffer + HCl how would i set that up?
Find the concentration of the product and reactant upon addition of both acid or base. It might help if you find the equivalence point pH by using M\(_1\)V\(_1\)=M\(_2\)V\(_2\). This will help you see the pH should be below that.
Hm sorry I'm a little confused :/
Nevermind, just ignore that, you might not have enough information anyways.
I think you're missing information here. I don't know the concentration initially.
nor the Pka.
the pKa can be looked up pKa = 4.75 (acetic acid) As abb0t mentioned, you wanna find the actual concentration of Acetic acid after the dilution: \(8.8mL*3.0M=M_2*66.4mL\) \(M_2=\dfrac{8.8mL*3.0M}{66.4mL}=0.3975903~M~\approx0.4~M\) Now we need to find the concentrations of each species, acetic acid and acetate \(K_A=10^{-4.75}=\dfrac{[AcO^-][H^+]}{[AcOH]}\) I'm gonna skip the ICE table because you know how to do that \(K_A=10^{-4.75}=\dfrac{x^2}{0.4~M-x}\) Now we use the Henderson Hasselbalch \(pH=pKa+log\dfrac{[AcO^-]}{[AcOH]}\) Now we need the moles of HCl or the concentration in the whole volume. Use: \(M_1V_1=M_2V_2\) \(M_{HCl}=\dfrac{1mL*6~M}{33~mL}=0.1818~M\approx 0.182~M\) Because were adding acid, were protonating some of the acetate and making some acetic acid. \(pH=pKa+log\dfrac{[AcO^-]-[HCl]}{[AcOH]+[HCl]}\) It seems like you're going to protonate all acetate. You have to account for this, i'm sure you can figure it out
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