Rates of Reaction

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Reaction Rate: Reaction rate is simply the rate (usually measured in units/time) that two or more reactants take to complete a chemical reaction. 

A Brief Introduction to Rates of Reaction

Reaction rate can be measured in many different, but effective and accurate ways. Some of these can include measuring: change in heat over time (ΔH/t), amount of gas produced over time over time (ΔV/t), the change in concentration over time (ΔPh/t) and even change in colour over time (Δcolour/t). Another way of measuring reaction rate is by timing how long it takes for a reactant to be consumed (disappear), or by timing how long it takes for a new substance to be created (appear). A formula has been derived that is able to calculate the rate of a chemical reaction. This is called the “Rate Equation”. The diagram to the right shows the different components that form the rate equation. There are 3 main ideas/aspects that can be noticed in the given reaction equation. The values in the brackets refer to the concentrations of the different reactants. Only the values in the brackets are related to concentration. The rate constant (k) is not really a constant at all. It varies when aspects of the reaction are changed such as the temperature, changing of catalysts or varying surface area, as these factors prevent different reactions from correctly being able to be compared.  Therefore, the constant only applies when the only variable in the equation is the concentration. The powers that apply to the concentration values are the orders of reactions. These figures can only be positive, can be represented by a fraction eg. Decimal value, and determine the overall order of reaction for the equation. For example, if the order of reaction for A was equal to zero, it means that the concentration of A has no bearing on the rate of reaction (because A0 = 1, which means A is cancelled in the equation). However, if [A] was equal to 1, the graph would be represented by a straight line. If the order of reaction was 2, the graph would form a curve directly related to an exponential function, as seen in algebra. The overall order of reaction is found by adding up the orders of reaction for the reactants (in this case just A and B, but there could be more), so the overall order of reaction for the equation given is a + b. If both orders of reaction were equal to one then the overall order of reaction would be equal to 2 (1+1). This would be called an overall second order reaction. If a=0 and b=2 then the reaction is a zero order with respect to A and a second order with respect to B.

Collision theory: Collision theory dictates that only particles that collide with other particles can undergo a physical or chemical change. Collision theory is an important aspect in determining what happens in a reaction. For a change to occur, the collision of the particles has to exceed a minimum (critical) kinetic energy level. This energy level is referred to as being the “activation energy”. Reaction rate is directly related to the collision theory, as there are two main ways of increasing the reaction rate. One is to naturally, or artificially increase the number of collisions that take place in the reaction, and the other is to increase the amount of kinetic energy so that more collisions occur and eventually lead to a reaction.

To determine how certain factors and properties of a reactant can influence the reaction rate, variables have to be introduced such as varying concentration, surface area, and initial temperature or by introducing a known catalyst. Varying these help to figure out orders of reactions and also can help with industrial processes.

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Concentration: If one of the reactants involves using an acidic or basic solution to trigger the reaction, you could vary its concentration by diluting it with distilled water to give weaker concentrations, which is usually done to a certain ratio. For example, if you start with a 3M concentration of hydrochloric acid, you could introduce a ratio that would produce the same volume of acid of 2.4M, 1.8M, 1.2M, and 0.6M solutions. This ratio easily allows the performer of the experiment to compare the effects of the different strengths of acids, by direct analysis, or by graphing and/or tabulation.

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