Phosphate Buffer Ratio Equation:
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The phosphate buffer ratio equation calculates the proportion of monobasic to dibasic phosphate needed to achieve a specific pH in a phosphate buffer system. This is based on the Henderson-Hasselbalch equation and is essential for preparing buffers in biological and chemical applications.
The calculator uses the phosphate buffer ratio equation:
Where:
Explanation: The equation calculates the ratio of the acidic to basic forms of phosphate needed to achieve the target pH based on the buffer's pKa value.
Details: Accurate buffer preparation is crucial for maintaining stable pH conditions in biological experiments, pharmaceutical formulations, and chemical processes. The correct ratio ensures optimal buffering capacity at the desired pH.
Tips: Enter the pKa value (typically 7.2 for phosphate buffer) and the desired pH. The calculator will output the required ratio of monobasic to dibasic phosphate.
Q1: What is the typical pKa value for phosphate buffer?
A: The primary pKa for phosphate buffer is 7.2 at 25°C, though it can vary slightly with temperature and ionic strength.
Q2: How do I prepare a phosphate buffer once I know the ratio?
A: Mix appropriate amounts of monobasic (NaH₂PO₄) and dibasic (Na₂HPO₄) phosphate salts in the calculated ratio, then dilute to the desired volume with water.
Q3: What is the effective buffering range for phosphate buffer?
A: Phosphate buffer is most effective in the pH range of 6.0-8.0, with optimal buffering capacity around pH 7.2.
Q4: Does temperature affect the pKa value?
A: Yes, the pKa of phosphate buffer decreases slightly with increasing temperature (approximately -0.0028 units per °C).
Q5: Can I use this calculator for other buffer systems?
A: While the equation form is general, this calculator is specifically designed for phosphate buffer. Other buffers have different pKa values.