SUMMARY
The approximate pH of a 1 M solution of NH4Br is calculated to be 4.63, using the dissociation constant of NH4+ derived from the base dissociation constant of NH3 (Kb = 1.8 x 10^-5). The calculation involves determining Ka for NH4+ as 5.5555 x 10^-10, which is used in the equation 5.5555 x 10^-10 = [NH3][H+]/[NH4+]. The relationship between Ka and Kb is established through the equation Ka(NH4) = 10^-14 / Kb(NH3). Additionally, NH4+ is identified as a Bronsted-Lowry acid, and the discussion touches on the definitions of pKa and pKb.
PREREQUISITES
- Understanding of acid-base equilibria
- Familiarity with Bronsted-Lowry theory
- Knowledge of logarithmic functions in chemistry
- Basic proficiency in calculating pH from hydrogen ion concentration
NEXT STEPS
- Study the relationship between Ka and Kb in acid-base chemistry
- Learn how to calculate pKa and pKb values
- Explore the concept of ionic strength and its effect on pH
- Investigate the role of NH4+ in buffer solutions
USEFUL FOR
Chemistry students, educators, and professionals involved in analytical chemistry or environmental science, particularly those focusing on acid-base reactions and solution chemistry.