January 22, 2025

Buffer equations and buffer capacity

Buffer equations and buffer capacity

Buffers are solutions that resist changes in pH when small amounts of acid or base are added. In Pharmaceutical Analysis, buffers are often used in the formulation and analysis of drug products to maintain a stable pH in various stages of drug development and production. The buffer equation for a weak acid and its conjugate base is given by the Henderson-Hasselbalch equation, which can be written as:

pH = pKa + log ([A-]/[HA])

where pH is the pH of the buffer solution, pKa is the dissociation constant of the weak acid, [A-] is the concentration of the conjugate base, and [HA] is the concentration of the weak acid.

Similarly, the buffer equation for a weak base and its conjugate acid is given by the following Henderson-Hasselbalch equation:

pH = pKa + log ([BH+]/[B])

where pH is the pH of the buffer solution, pKa is the dissociation constant of the weak base, [BH+] is the concentration of the conjugate acid, and [B] is the concentration of the weak base.

In Pharmaceutical Analysis, buffer equations are used to calculate the pH of buffer solutions and to design buffer systems for various applications, such as in the formulation of drug products, analytical methods, and stability testing. Buffers are also used in many analytical techniques, such as high-performance liquid chromatography (HPLC) and capillary electrophoresis (CE), where they help to maintain a stable pH of the mobile phase and improve the accuracy and precision of the analysis.

Buffer capacity

Buffer capacity is the ability of a buffer system to resist changes in pH when small amounts of acid or base are added. In Pharmaceutical Analysis, buffer capacity is an important parameter that affects the stability, performance, and effectiveness of drug products and analytical methods. The buffer capacity of a buffer system is dependent on the concentration of the buffer components and the pH of the system. The buffer capacity can be quantified using the buffer capacity equation:

β = Δn / ΔpH

where β is the buffer capacity, Δn is the change in the concentration of the buffer components, and ΔpH is the change in pH of the buffer system.

The buffer capacity of a buffer system is highest at the pH that corresponds to the pKa of the weak acid or base component of the buffer. At this pH, the buffer is most effective in resisting changes in pH, and the buffer capacity is at its maximum. If the pH of the buffer solution is too far from the pKa value of the buffer components, the buffer capacity decreases, and the solution becomes less effective at resisting changes in pH.

First Year B Pharm Notes, Syllabus, Books, PDF Subjectwise/Topicwise

F Y B Pharm Sem-IS Y B Pharm Sem-II
BP101T Human Anatomy and Physiology I TheoryBP201T Human Anatomy and Physiology II – Theory
BP102T Pharmaceutical Analysis I TheoryBP202T Pharmaceutical Organic Chemistry I Theory
BP103T Pharmaceutics I TheoryBP203T Biochemistry – Theory
BP104T Pharmaceutical Inorganic Chemistry TheoryBP204T Pathophysiology – Theory
BP105T Communication skills TheoryBP205T Computer Applications in Pharmacy Theory
BP106RBT Remedial BiologyBP206T Environmental sciences – Theory
BP106RMT Remedial Mathematics TheoryBP207P Human Anatomy and Physiology II Practical
BP107P Human Anatomy and Physiology PracticalBP208P Pharmaceutical Organic Chemistry I Practical
BP108P Pharmaceutical Analysis I PracticalBP209P Biochemistry Practical
BP109P Pharmaceutics I PracticalBP210P Computer Applications in Pharmacy Practical
BP110P Pharmaceutical Inorganic Chemistry Practical
BP111P Communication skills Practical
BP112RBP Remedial Biology Practical

Suggested readings:

Buffer capacity | Acids and bases | Khan Academy – YouTube