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Ideal Solution Volume using Ideal Solution Model in Binary System Calculator

Ideal Solution Volume Formula:

\[ V_{id} = x_1 \times V_{1}^{id} + x_2 \times V_{2}^{id} \]

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1. What is Ideal Solution Volume in Binary System?

Definition: The volume of an ideal solution is the sum of the volumes each component would occupy in its pure state, weighted by their mole fractions.

Purpose: This calculation is fundamental in chemical engineering and thermodynamics for predicting solution behavior in ideal conditions.

2. How Does the Calculator Work?

The calculator uses the formula:

\[ V_{id} = x_1 \times V_{1}^{id} + x_2 \times V_{2}^{id} \]

Where:

Note: The sum of mole fractions \( x_1 + x_2 \) must equal 1 for a binary system.

3. Importance of Ideal Solution Volume

Details: Understanding ideal solution behavior helps predict real solution properties and serves as a benchmark for non-ideal systems.

4. Using the Calculator

Tips: Enter mole fractions (must sum to 1) and ideal volumes for both components. All volume values must be positive.

5. Frequently Asked Questions (FAQ)

Q1: What defines an ideal solution?
A: An ideal solution follows Raoult's Law, where intermolecular forces between different components are equal to those between like components.

Q2: When is the ideal solution model applicable?
A: For chemically similar components with similar molecular sizes and intermolecular forces.

Q3: What if my mole fractions don't sum to 1?
A: The calculation won't proceed. Ensure \( x_1 + x_2 = 1 \) for a binary system.

Q4: How do I find pure component volumes?
A: These are typically measured experimentally or obtained from thermodynamic tables.

Q5: What's the difference between ideal and real solution volumes?
A: Real solutions show volume changes on mixing due to non-ideal interactions, while ideal solutions don't.

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