Question:

The rate of reaction of any component is a function of:

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While concentration (composition) and temperature are the primary factors affecting liquid-phase reactions, pressure plays an equally crucial role in gas-phase systems by altering the concentration of species via the ideal gas law: \( C_i = \frac{p_i}{RT} \).
Updated On: Jul 4, 2026
  • Temperature of the system only
  • Pressure of the system only
  • Composition of the component only
  • Temperature, pressure and composition
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The Correct Option is D

Solution and Explanation

Concept: The reaction rate (\(-r_A\)) describes how fast a chemical reactant is consumed or how fast a product is formed per unit volume of the reaction space. According to fundamental principles of chemical kinetics and thermodynamics, the rate expression is generally separable into a temperature-dependent term and a concentration-dependent term under uniform conditions.

Step 1: Analyzing the dependencies of the rate expression.
For a basic chemical reaction, the rate is mathematically modeled via an empirical power-law equation: \[ -r_A = k(T, P) \cdot f(C_A, C_B, \ldots) \] Where:

• \( k \) is the reaction rate constant, which depends strongly on the absolute

temperature (\(T\)) following the Arrhenius relationship: \( k = A \exp\left(-\frac{E_a}{RT}\right) \).

• For gaseous phase reactions, the total system

pressure (\(P\)) changes the partial pressures and total concentrations of reacting molecules, directly influencing the frequency of collisions.

• The term \( f(C_A, C_B, \ldots) \) dictates the effect of chemical

composition or concentrations on the overall driving force of the reaction.

Step 2: Concluding the overall function.
Since a comprehensive rate equation must account for the molecular kinetic energy (temperature), the physical state/density of gases (pressure), and the availability of reacting species (composition), the rate cannot depend on just one of these in isolation. Hence, it is a simultaneous function of temperature, pressure, and composition.
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