The Rate of Reaction is the speed at which reactants are converted into products. It is expressed as the change in molar concentration per unit time ($M \cdot s^{-1}$ or $mol \cdot L^{-1}s^{-1}$).
Where $\nu$ is the stoichiometric coefficient and $[C]$ is the concentration.
Our calculators use a smartParser to handle scientific notation.
10^5 means 10510*1 means 10 multiplied by 1.1.8e-5 means 1.8 × 10-5For a reaction $n A \to \text{Products}$, the integrated laws used in this calculator are:
For any order $n$ (where $n \neq 1$), the half-life is proportional to initial concentration:
The temperature dependence is expressed by $k = Ae^{-E_a/RT}$. Advanced problems often require solving for the frequency factor $A$ or the energy barrier $E_a$. This tool uses the two-point form:
The rate of reaction is the speed at which reactants are converted into products. It is expressed as the change in concentration per unit time ($mol \cdot L^{-1} \cdot s^{-1}$).
Problem: A first-order reaction has a rate constant $k = 5.0 \times 10^{-3} s^{-1}$. Calculate the rate when $[A] = 0.2\text{ M}$.
In multi-step mechanisms, SSA assumes that the concentration of a highly reactive **intermediate** remains constant throughout the reaction.
Used for ultra-fast reactions (milliseconds). Reactants are pumped into a mixing chamber and flow is suddenly stopped, allowing spectroscopic monitoring of the rapid decay.
A high-intensity light pulse "flashes" the sample to create excited states or radicals, followed by a probe beam to measure kinetics on the nanosecond or femtosecond scale.
The 10-Degree Rule: For many reactions near room temperature, the reaction rate roughly **doubles** for every $10^\circ C$ increase in temperature.
Enzyme Magic: Catalysts like Catalase can increase the rate of $H_2O_2$ decomposition by a factor of $10^7$, processing millions of molecules per second.
Zero-Order Paradox: In zero-order reactions (like ethanol metabolism in the liver), the rate is constant regardless of how much reactant is present.
Order is experimentally determined (can be fractional/zero). Molecularity is the number of reacting species in an elementary step (always a whole number).
It provides an alternative reaction pathway with a lower **Activation Energy ($E_a$)**, allowing more molecules to have sufficient energy to react.
Because intermediates are often too short-lived to measure directly, SSA provides a mathematical bridge to the experimental rate law.
Yes, for gaseous reactions. Increasing pressure increases the collision frequency, typically increasing the rate.
The slowest step in a multi-step mechanism. The overall reaction rate cannot be faster than this "bottleneck" step.
No. $k$ is an intrinsic property relating speed to concentration; a negative speed is physically impossible in this context.
For heterogeneous reactions, increasing surface area (like using powdered zinc instead of a strip) increases the number of available reaction sites.
A higher-order reaction (like ester hydrolysis) where one reactant is in such large excess that its concentration remains constant, making it behave like first-order.
The formula is: $units = (M)^{1-n} \cdot t^{-1}$, where $n$ is the overall order of the reaction.