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Part A Acetic acid has a Ka of 1.8×10−5. Three acetic acid/acetate buffer solutions, A, B, and C, were made using varyi...

Part A Acetic acid has a Ka of 1.8×10−5. Three acetic acid/acetate buffer solutions, A, B, and C, were made using varying concentrations: [acetic acid] ten times greater than [acetate], [acetate] ten times greater than [acetic acid], and [acetate]=[acetic acid]. Match each buffer to the expected pH. Drag each item to the appropriate bin. Part B How many grams of dry NH4Cl need to be added to 2.40 L of a 0.100 M solution of ammonia, NH3, to prepare a buffer solution that has a pH of 8.78? Kb for ammonia is 1.8×10−5.

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Answer #1

Acetic acid has K 1.8x103 Three buffer solutions made with varying concentrations then, calculate pH of each buffer as followBuffer B: [acetate] ten times greater than [acetic acid] Now, calculate the pH of the buffer B solution, substitute 4.74 forAmmonia is base and NH4Cl is salt. So, calculate the pOH of ammonia from the value of pH as follows pH+pOH 14 pOH 14-8.78 -5.Now, calculate the number of moles of NH.C1 as follows mol Moles of NH C 0.302x2.40 L 0.7245 mol 0.725 mol Then, comvet moles

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Answer #2

PKa = -logKa

         = -log1.8*10-5

         = 4.7447

PH   = Pka + log[acetate]/[acetic acid]

          = 4.7447+ log1/10

         = 4.7447-1 = 3.7447

part-B

   no of moles of NH3 = molarity* volume in L

                                    = 0.1*2.4 = 0.24 moles

                         Pkb    = -log1.8*10-5

                                    = 4.7447

                         PoH = 14-PH

                                = 14-8.78 = 5.22

                  POH   = Pkb + log[NH4Cl]/[NH3]

                 5.22    = 4.7447 + log[NH4Cl]/0.24

   5.22-4.7447 = log[NH4Cl]/0.24

                log[NH4Cl]/0.24 = 0.4753

                [NH4Cl]/0.24         = 100.4753

                 [NH4Cl]/0.24   = 2.9874

                [NH4Cl ]         = 2.9874*0.24 = 0.717moles

              mass of NH4Cl = no of moles* gram molar mass

                                        = 0.717*53.5 = 38.36g

                 

                  

                  

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