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Jetzt kostenlos anmeldenDo you remember how to make a model volcano?
We're certain that you do! You take vinegar in a model volcano, add baking soda to it and the volcano erupts releasing the model lava.
So, have you tried heating the vinegar prior to conducting this experiment? If not, we encourage you to do so. Take two containers of vinegar-one of them should contain hot vinegar, while the other can be at room temperature. Now add baking soda to both of them at the same time. You will notice that the container with hot vinegar produces more effervescence (fizz) than the one with room temperature.
What do you think is the reason behind this observation?
Yes, you got it right! Heating up the vinegar sped up the reaction.
In this article, we are going to discuss why the increase in temperature increases the rate of the reaction (speed of a reaction with respect to time).
To understand the relationship between the rate of reaction and temperature, we need to first define what the rate of reaction is. We then need to understand the general principle behind the rate of any reaction: collision theory.
The rate of reaction is a measure of how quickly either the reactants are used up, or the products are formed, in a chemical reaction. In other words, it is a change in the concentration of reactants or products compared to time.
Collision theory is an explanation for the rates of many reactions. It proposes two key ideas: particles must collide with the correct orientation and sufficient energy for a reaction to occur. The minimum amount of energy required is known as the activation energy.
Collision theory dictates that a successful reaction requires a collision between two particles. However, not all collisions result in a reaction. The particles must first be pointed in the correct direction. They must secondly meet with enough energy to break the original bonds within them.
Now, let's find out how temperature affects the rate of any reaction according to the principles of collision theory.
The effect of reaction rate with the increase in temperature can be explained by collision theory in two ways:
An Increase in the above two phenomena increases the number of collisions per second.
Fig. 1: The behaviour of particles at the start and the increase in temperature, StudySmarter originals
Have a look at the above figures. Figure 1 illustrates the behaviour of particles at the temperature at which a chemical reaction started (can be termed as initial temperature). The length of the arrows in both figures represents the kinetic energy of the particles. Notice that in Fig-1, only a very few particles have enough kinetic energy to participate in the reaction.
Figure 2, on the other hand, illustrates the behaviour of the particles after an increase in temperature. Notice the increase in the length of arrows representing an increase in speed, or you could say the kinetic energy of particles. More number of particles in figure-2 have sufficient energy to collide and cause a reaction (provided they are in the correct orientation). The encircled particles in both the figures are in the correct orientation and have sufficient energy to collide.
Thus, from collision theory, we can conclude that the rate of reaction is directly proportional to temperature.
If you want to learn more about the collision of molecules, you can head over to the article Collision Theory.
The next question that arises is- How do we know the minimum energy required for particles to undergo collisions?
This question can be answered by the Maxwell-Boltzmann distribution curve.
The Maxwell-Boltzmann distribution is a probability function that shows the distribution of energy amongst the particles of an ideal gas.
The Maxwell-Boltzmann distribution shows us the distribution of energies of particles in a gas at a constant temperature. It gives us information about how many particles have low energy, moderate energy and energy higher than the activation energy.
Fig. 2: Maxwell-Boltzmann distribution curve showing the distribution of energies of particles, StudySmarter Originals
Based on the above Maxwell-Boltzmann distribution curve, we can deduce the following:
Let us now understand what happens when we increase the temperature.
Fig. 3: Maxwell-Boltzmann curve after increase in temperature, StudySmarter originals
Observe the two curves in the above graph. The curve in blue is the energy of particles at a certain temperature when the reaction started. The curve in pink is the energy of particles after we increase the temperature. The curve in pink shifted to the right.
What does it mean?
In simple terms, the number of particles that meet or overcome the milestone of activation energy (Ea) is increased. This means that you can expect more collisions which helps the reaction to occur at a faster pace. Thus, we can deduce that an increase in temperature increases the rate of a reaction.
Also, notice that, from the graph, the area under both curves is the same, that is the total number of particles remains the same. We are not bringing in any new particles, or the number of particles will not increase with the increase in temperature. Only the number of particles that can surpass or meet the activation energy will increase. For example, if the total number of particles is 100, it is always going to be 100. At the start of the reaction, maybe 25 particles would have enough energy to collide (meet or exceed the Ea). However, when you increase the temperature, out of the same 100 particles, now 50 particles will meet or exceed the Ea.
You might want to know about the other energies represented in the Maxwell-Boltzmann distribution curve-such as the average kinetic energy of particles, most probable energy and a deep dive into activation energy, head over to this article- Maxwell-Boltzmann Distribution. In the same article, we will also explain to you the other factors that increase the rate of a reaction-Catalyst and Concentration.
Through an experiment, we can see for ourselves the effects of temperature on the rate of a chemical reaction: increasing the temperature of a chemical system increases its rate of reaction.
The reactions which are not affected are those which are instantaneous i.e., they happen so fast that an increase in temperature cannot make any noticeable difference in their reaction rate.
You can use a variety of different experiments to justify this statement. Here, we'll consider the reaction between sodium thiosulfate and hydrochloric acid.
The reaction goes something like this:
$$ Na_2S_2O_3 + 2HCl \rightarrow 2NaCl + S + SO_2 + H_2O $$
The reactants are transparent. They produce a cloudy suspension of solid sulfur, which is much more opaque. We can use the opacity of the system as an indicator of the time it takes for the reaction to go to completion, and then repeat the process at different temperatures. This allows us to compare the rate of the reaction as we vary the temperature.
For this experiment, you'll need:
Remember to use proper safety precautions such as wearing a lab coat, gloves, and goggles. Use appropriate apparatus for accurate results. It is best advised to conduct the experiment in a fume cupboard to avoid any toxic exposures.
Here's how you carry out the experiment:
Fig. 4: Experiment to observe effects of temperature on rate of reaction | Turton School
After this experiment, you will have a table of the time taken for the reaction to go to completion, and the temperature at which the reaction took place. You can calculate the rate of the reaction by taking the reciprocal of time.
$$ reaction~rate = \frac{1}{time~taken~by~the~reaction~to~complete} $$
If you plot the rate and time of the reaction against the temperature, you'll get graphs something like this -
Fig. 5: Graphs representing the effect of temperature on reaction time and rate, StudySmarter originals
From the graphs, we can see two things.
We now know from collision theory and the sodium thiosulphate experiment, that the rate of reaction increases with the increase in temperature.
Higher temperature increases the rate of reaction.
For a given temperature, if the time of completion of a reaction is known, rate can be calculated as -
Rate = 1/time of completion of reaction
Rate of reaction is proportional to the temperature.
Yes, temperature and rate of reaction are proportional. That means that when temperature increases, rate of reaction increases.
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