Rate Law Equation for Gases:
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The pressure-based rate law describes how the rate of a gas-phase chemical reaction depends on the partial pressures of the reactants. It follows the form: Rate = k × Porder, where k is the rate constant, P is the pressure, and the order is the reaction order with respect to that reactant.
The calculator uses the pressure-based rate law equation:
Where:
Explanation: The equation shows that the reaction rate depends exponentially on the pressure, with the exponent being the reaction order. The rate constant k incorporates temperature dependence through the Arrhenius equation.
Details: Calculating reaction rates is essential for designing chemical reactors, determining optimal reaction conditions, and understanding reaction mechanisms in gas-phase systems.
Tips: Enter the rate constant in appropriate units, pressure in atm, and the reaction order (typically 0, 1, or 2 for elementary reactions). All values must be positive numbers.
Q1: What are typical values for reaction orders?
A: For elementary reactions, orders are typically integers (0, 1, or 2). For complex reactions, orders may be fractional.
Q2: How does temperature affect the rate constant?
A: Temperature affects k through the Arrhenius equation: k = A×e-Ea/RT, where A is the pre-exponential factor and Ea is activation energy.
Q3: Can this be used for liquid-phase reactions?
A: No, this calculator is specifically for gas-phase reactions. Liquid-phase reactions typically use concentration-based rate laws.
Q4: What if I have multiple reactants?
A: For multiple reactants, the rate law would be: Rate = k × PAa × PBb, where a and b are the orders with respect to each reactant.
Q5: How do I determine the reaction order experimentally?
A: Reaction orders are typically determined by measuring initial rates at different pressures and analyzing the dependence.