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Water Boiling Elevation Calculator

Boiling Point Elevation Equation:

\[ \Delta T_b = i \times K_b \times m \]

dimensionless
°C kg/mol
mol/kg

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1. What is Boiling Point Elevation?

Boiling point elevation is a colligative property that describes how the boiling point of a solvent increases when a non-volatile solute is added. It's directly proportional to the molality of the solute particles in the solution.

2. How Does the Calculator Work?

The calculator uses the boiling point elevation equation:

\[ \Delta T_b = i \times K_b \times m \]

Where:

Explanation: The van't Hoff factor accounts for the number of particles the solute dissociates into, K_b is a solvent-specific constant (0.512 °C kg/mol for water), and molality represents the concentration of the solution.

3. Importance of Boiling Point Elevation

Details: Understanding boiling point elevation is crucial in various applications including cooking, industrial processes, pharmaceutical formulations, and determining molecular weights of unknown compounds.

4. Using the Calculator

Tips: Enter the van't Hoff factor (i), ebullioscopic constant (default is 0.512 for water), and molality of the solution. All values must be positive numbers.

5. Frequently Asked Questions (FAQ)

Q1: What is the van't Hoff factor?
A: The van't Hoff factor (i) represents the number of particles a solute dissociates into in solution. For non-electrolytes, i = 1; for strong electrolytes, it equals the number of ions produced.

Q2: Why is K_b 0.512 for water?
A: 0.512 °C kg/mol is the experimentally determined ebullioscopic constant for water, which is specific to the solvent's properties.

Q3: What is molality and why is it used?
A: Molality (moles solute per kg solvent) is used because it's temperature-independent, unlike molarity which varies with temperature.

Q4: Does boiling point elevation work for all solvents?
A: Yes, but each solvent has its own specific K_b value. The equation applies to any solvent, though the constant changes.

Q5: How accurate is this calculation for real solutions?
A: The equation provides good approximations for dilute solutions. For concentrated solutions, deviations may occur due to non-ideal behavior.

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