Using the Henderson-Hasselbalch equation to find solution buffers.

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SUMMARY

The discussion focuses on using the Henderson-Hasselbalch equation to prepare a potassium phosphate buffer solution with a target pH of 7.14. The pKa of H2PO4- is given as 7.21, and the required concentrations and volumes of the conjugate acid (KH2PO4) and conjugate base (K2HPO4) are derived from the equation. The calculated ratio of base to acid is 0.85, leading to the equation C(a) + C(b) = 100.0 mL, where C(a) represents the volume of KH2PO4 and C(b) represents the volume of K2HPO4. The solution requires a clear understanding of how to manipulate these equations to find the correct volumes for the buffer preparation.

PREREQUISITES
  • Understanding of the Henderson-Hasselbalch equation
  • Knowledge of buffer solutions and their components
  • Familiarity with molarity and volume calculations
  • Basic algebra skills for solving equations
NEXT STEPS
  • Learn how to derive the Henderson-Hasselbalch equation for different buffer systems
  • Study the preparation of various buffer solutions using different pKa values
  • Explore the concept of buffer capacity and its importance in biochemical applications
  • Practice solving buffer preparation problems with varying pH and concentrations
USEFUL FOR

This discussion is beneficial for chemistry students, laboratory technicians, and researchers in pharmaceutical and biochemical fields who need to prepare buffer solutions accurately.

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Homework Statement


As a technician in a large pharmaceutical research firm, you need to produce 100.0 mL of 1.00 M potassium phosphate buffer solution of pH = 7.14. The pKa of H2PO4- is 7.21.

You have the following supplies: 2.00 L of 1.00 M KH2PO4 stock solution, 1.50 L of 1.00 M K2HPO4 stock solution, and a carboy of pure distilled H2O .

How much 1.00 M KH2PO4 will you need to make this solution?

C(a) represents the volume of the conjugate acid (in milliliters), and C(b) represents the volume of the conjugate base (in milliliters).

Homework Equations


C(a) + C(b) = 100.0 mL
C(b) / C(a) = calculated ratio (0.85)
C(b) = C(a) x calculated ratio (0.85)

C(a) + ( C(a) x (0.85) ) = 100.0 mL

C(a) = 100.0 / (1+(0.85)) mL

The Attempt at a Solution


I just for the life of me can't understand the section after the base/acid ratio is found.
7.14 = 7.21 + log [base]/[acid]
7.14 = 7.21 + log x
logx = pH - pKa (-.07)
x = 0.85 [base]/[acid] ratio

But after that I just honestly have no idea, I did a similar problem in class today but I just can't understand it now. I just would like to know what values belong where in the C(a) and C(b) equations and how to get those numbers so I can solve it myself. Thanks.
 
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Winback said:
C(a) + C(b) = 100.0 mL

You add concentrations, yet you get volume as the answer? Correct this equation and you should be able to solve the problem.
 

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