Complete the table by calculating the average rate of each reaction.
The reaction rate is the number of moles used up divided by the time in seconds.
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\(\text{1}\) | \(\text{2}\) | \(\text{30}\) | \(\text{0,067}\) |
\(\text{2}\) | \(\text{5}\) | \(\text{120}\) | \(\text{0,042}\) |
\(\text{3}\) | \(\text{1}\) | \(\text{90}\) | \(\text{0,011}\) |
\(\text{4}\) | \(\text{3,2}\) | \(\text{90}\) | \(\text{0,036}\) |
\(\text{5}\) | \(\text{5,9}\) | \(\text{30}\) | \(\text{0,2}\) |
Which is the fastest reaction?
The fastest reaction is reaction \(\text{5}\)
Which is the slowest reaction?
The slowest reaction is reaction \(\text{3}\)
Iron reacts with oxygen as shown in the balanced reaction:
\[2\text{Fe}(\text{s}) + \text{O}_{2}(\text{g}) \rightarrow 2\text{FeO}(\text{s})\]
\(\text{2}\) \(\text{g}\) of \(\text{Fe}\) and \(\text{0,57}\) \(\text{g}\) of \(\text{O}_{2}\) are used during the reaction. \(\text{2,6}\) \(\text{g}\) of \(\text{FeO}\) is produced. The reaction takes \(\text{30}\) \(\text{minutes}\) to go to completion.
Calculate the average rate of reaction for:
the use of \(\text{Fe}\).
\(\text{n} = \dfrac{\text{m}}{\text{M}}\)
M(\(\text{Fe}\)) = \(\text{55,8}\) \(\text{g·mol$^{-1}$}\)
\(\text{n} = \dfrac{\text{2}\text{ g}}{\text{55,8}\text{ g·mol$^{-1}$}}=\) \(\text{0,0358}\) \(\text{mol}\)
Rate of reaction is number of moles \(\text{Fe}\) used up per second.
time = \(\text{30}\) \(\text{minutes}\) \(\times \dfrac{\text{60} \text{ s}}{\text{1} {\text{ minute}}}\) = \(\text{1 800}\) \(\text{s}\)
Average rate of reaction for \(\text{Fe}\) = \(\dfrac{\text{0,0358}\text{ mol}}{\text{1 800}\text{ s}}=\text{1,99} \times \text{10}^{-\text{5}}\text{ mol·s$^{-1}$}\)
the use of \(\text{O}_{2}\).
\(\text{n}=\dfrac{\text{m}}{\text{M}}\)
M(\(\text{O}_{2}\)) = \(\text{16}\text{ g·mol$^{-1}$}\times 2\) = \(\text{32}\) \(\text{g·mol$^{-1}$}\)
\(\text{n} = \dfrac{\text{0,57}\text{ g}}{\text{32}\text{ g·mol$^{-1}$}}=\) \(\text{0,0178}\) \(\text{mol}\)
Rate of reaction is number of moles \(\text{O}_{2}\) used up per second.
Average rate of reaction for \(\text{O}_{2}\) = \(\dfrac{\text{0,0178}\text{ mol}}{\text{1 800}\text{ s}}=\text{9,89} \times \text{10}^{-\text{6}}\text{ mol·s$^{-1}$}\)
the formation of \(\text{FeO}\).
M(\(\text{FeO}\)) = \(\text{55,8}\) \(\text{g·mol$^{-1}$}\) + \(\text{16}\) \(\text{g·mol$^{-1}$}\) = \(\text{71,8}\) \(\text{g·mol$^{-1}$}\)
\(\text{n} = \dfrac{\text{2,6}\text{ g}}{\text{71,8}\text{ g·mol$^{-1}$}}=\) \(\text{0,0362}\) \(\text{mol}\)
Rate of reaction is number of moles \(\text{FeO}\) produced per second.
Average rate of reaction for \(\text{FeO}\) = \(\dfrac{\text{0,0362}\text{ mol}}{\text{1 800}\text{ s}}=\text{2,01} \times \text{10}^{-\text{5}}\text{ mol·s$^{-1}$}\)
Note that the rates of the individual reactions follow the stoichiometric rates ratios in the balanced equation:
\(\text{1,99} \times \text{10}^{-\text{5}}:\text{9,89} \times \text{10}^{-\text{6}}:\text{2,01} \times \text{10}^{-\text{5}}\) is \(2:1:2\)
Two reactions occur simultaneously in separate reaction vessels. The reactions are as follows:
\(\text{Mg}(\text{s}) + \text{Cl}_{2}(\text{g})\) \(\to\) \(\text{MgCl}_{2}(\text{s})\)
\(2\text{Na}(\text{s}) + \text{Cl}_{2}(\text{g})\) \(\to\) \(2\text{NaCl}(\text{s})\)
After \(\text{1}\) \(\text{minute}\), \(\text{2}\) \(\text{g}\) of \(\text{MgCl}_{2}\) has been produced in the first reaction.
How many moles of \(\text{MgCl}_{2}\) are produced after \(\text{1}\) \(\text{minute}\)?
M(\(\text{MgCl}_{2}\)) = \(\text{24,3}\) \(\text{g·mol$^{-1}$}\) + \(\text{2}\) x \(\text{35,45}\) \(\text{g·mol$^{-1}$}\) = \(\text{95,2}\) \(\text{g·mol$^{-1}$}\)
\(\text{n} = \dfrac{\text{2}\text{ g}}{\text{95,2}\text{ g·mol$^{-1}$}}\) = \(\text{0,021}\) \(\text{mol}\)
Calculate the average rate of the reaction, using the amount of product that is produced.
time = \(\text{1}\) \(\text{minute}\) \(\times \dfrac{\text{60} {\text{ s}}}{\text{1} {\text{minute}}}\) = \(\text{60}\) \(\text{s}\)
Average rate = \(\dfrac{ \text{moles product}}{\text{time (s)}} = \dfrac{\text{0,021}\text{ mol}}{\text{60}\text{ s}}\) = \(\text{3,5} \times \text{10}^{-\text{4}}\) \(\text{mol·s$^{-1}$}\)
Assuming that the second reaction also proceeds at the same rate, calculate:
the number of moles of \(\text{NaCl}\) produced after \(\text{1}\) \(\text{minute}\).
n = rate \(\times\) time = \(\text{3,5} \times \text{10}^{-\text{4}}\) \(\text{mol·s$^{-1}$}\) \(\times\) \(\text{60}\) \(\text{s}\) = \(\text{0,021}\) \(\text{mol}\)
the minimum mass (in g) of sodium that is needed for this reaction to take place for \(\text{1}\) \(\text{min}\).
For every \(\text{2}\) moles of \(\text{NaCl}\) produced \(\text{2}\) moles of \(\text{Na}\) is required.
n(\(\text{Na}\)) required = \(\text{0,021}\) \(\text{mol}\)
M(\(\text{Na}\)) = \(\text{23,0}\) \(\text{g·mol$^{-1}$}\)
m = n \(\times\) M = \(\text{0,021}\) \(\text{mol}\) \(\times\) \(\text{23,0}\) \(\text{g·mol$^{-1}$}\) = \(\text{0,48}\) \(\text{g}\)
It should be clear now that the average rate of a reaction varies depending on a number of factors. But how can we explain why reactions take place at different speeds under different conditions? Collision theory is used to explain the rate of a reaction.
For a reaction to occur, the particles that are reacting must collide with one another. Only a fraction of all the collisions that take place actually cause a chemical change. These are called successful or effective collisions.
Reactant particles must collide with the correct energy and orientation for the reactants to change into products.
Collision theory explains how chemical reactions occur and why reaction rates differ for different reactions. It states that for a reaction to occur the reactant particles must:
have enough energy
have the right orientation at the moment of impact
These successful collisions are necessary to break the existing bonds (in the reactants) and form new bonds (in the products).
To determine the best way to approach your friend, in order to link your right arm with their left arm.
Try different ways of approaching your friend:
back to back
front to back
side to front
side to side
front to front
Determine how hard it is to link arms in each of these positions.
If you approach your friend from behind (facing their back) it is hard to link arms. Approaching from their left (sideways so that your right side is on their left), it is easy to link up.
You should have found that each method had a different level of difficulty for linking arms. This is similar to how molecules (compounds) approach in a reaction. The different ways you approached your friend represent the different orientations of the molecules. The correct orientation makes successful collisions possible.
Several factors affect the average rate of a reaction. It is important to know these factors so that reaction rates can be controlled. This is particularly important when it comes to industrial reactions, where greater productivity leads to greater profits for companies. The following are some of the factors that affect the average rate of a reaction.
Substances have different chemical properties and therefore react differently, and at different rates (e.g. the rusting of iron vs. the tarnishing of silver).
Video: 27TG
Oxalic acid is abundant in many plants. The leaves of the tea plant ( Camellia sinensis ) contain very high concentrations of oxalic acid relative to other plants. Oxalic acid also occurs in small amounts in foods such as parsley, chocolate, nuts and berries. Oxalic acid irritates the lining of the gut when it is eaten, and can be fatal in very large doses.
In the nature of reactants, surface area and concentration experiments learners are required to work with concentrated, strong acids. These acids can cause serious burns. Please remind the learners to be careful and wear the appropriate safety equipment when handling all chemicals, especially concentrated acids. The safety equipment includes gloves, safety glasses and protective clothing.
To determine the effect of the nature of reactants on the average rate of a reaction.
You will need the following items for this experiment:
Oxalic acid \(((\text{COOH})_{2})\), iron(II) sulfate \((\text{FeSO}_{4})\), potassium permanganate \((\text{KMnO}_{4})\) and concentrated sulfuric acid \((\text{H}_{2}\text{SO}_{4})\)
a spatula, two test tubes, a medicine dropper, a glass beaker and a glass rod.
Concentrated \(\text{H}_{2}\text{SO}_{4}\) can cause serious burns. We suggest using gloves and safety glasses whenever you work with an acid. Remember to add the acid to the water and to avoid sniffing the acid. Handle all chemicals with care.
Label one test tube \(\text{1}\) . Prepare an iron(II) sulfate solution in test tube \(\text{1}\) by dissolving two spatula tips of iron(II) sulfate in \(\text{10}\) \(\text{cm$^{3}$}\) of water.
Label the other test tube \(\text{2}\) . Prepare a solution of oxalic acid in test tube \(\text{2}\) in the same way.
Prepare a separate solution of sulfuric acid by adding \(\text{2}\) \(\text{cm$^{3}$}\) of the concentrated acid to \(\text{10}\) \(\text{cm$^{3}$}\) of water. Remember always to add the acid to the water , and never the other way around.
Add \(\text{2}\) \(\text{cm$^{3}$}\) of the sulfuric acid solution to the iron(II) sulfate and oxalic acid solutions respectively.
Using the medicine dropper, add a few drops of potassium permanganate to the two test tubes. Observe how quickly the potassium permanganate solution discolours in each solution.
You should have seen that the the potassium permanganate discolours in the oxalic acid solution much more slowly than in the iron(II) sulfate solution.
These reactions can be seen in the following videos:
Video: 27TH
Video: 27TJ
It is the oxalate ions \((\text{C}_{2}\text{O}_{4}^{2-})\) and the \(\text{Fe}^{2+}\) ions that cause the discolouration. It is clear that the \(\text{Fe}^{2+}\)ions react much more quickly with the permanganate than the \((\text{C}_{2}\text{O}_{4}^{2-})\) ions. The reason for this is that there are no covalent bonds to be broken in the iron ions before the reaction can take place. In the case of the oxalate ions, covalent bonds between carbon and oxygen atoms must be broken first.
Despite the fact that both these reactants (oxalic acid and iron(II) sulfate) are in aqueous solutions, with similar concentrations and at the same temperature, the reaction rates are very different. This is because the nature of the reactants can affect the average rate of a reaction.
The nature of the iron(II) sulfate in solution (iron ions, ready to react) is very different to the nature of oxalic acid in solution (oxalate ions with covalent bonds that must be broken). This results in significantly different reaction rates.
The \(\text{KMnO}_{4}\) with oxalic acid and iron(II) sulfate pictures are screenshots from videos by katalofuromai and Aaron Huggard on Youtube.
Surface area and reaction rate.
Marble \((\text{CaCO}_{3})\) reacts with hydrochloric acid \((\text{HCl})\) to form calcium chloride, water and carbon dioxide gas according to the following equation:
\(\text{CaCO}_{3}(\text{s}) + 2\text{HCl}(ℓ)\) \(\to\) \(\text{CaCl}_{2}(\text{s}) + \text{H}_{2}\text{O}(ℓ) + \text{CO}_{2}(\text{g})\)
To determine the effect of the surface area of reactants on the average rate of the reaction.
\(\text{2}\) \(\text{g}\) marble chips, \(\text{2}\) \(\text{g}\) powdered marble, concentrated hydrochloric acid (\(\text{HCl}\))
one beaker, two test tubes.
Concentrated \(\text{HCl}\) can cause serious burns. We suggest using gloves and safety glasses whenever you work with an acid. Remember to add the acid to the water and handle with care.
Prepare a solution of hydrochloric acid in the beaker by adding \(\text{2}\) \(\text{cm$^{3}$}\) of the concentrated acid to \(\text{20}\) \(\text{cm$^{3}$}\) of water.
Place the marble chips into one test tube and the powdered marble into a separate test tube.
Add \(\text{10}\) \(\text{cm$^{3}$}\) of the dilute hydrochloric acid to each of the test tubes and observe the rate at which carbon dioxide gas (\(\text{CO}_{2}\)) is produced (you should see bubbles of \(\text{CO}_{2}\)).
Note (write down) what you observe.
Which reaction proceeds faster?
Can you explain this?
The reaction with powdered marble is faster. The smaller the pieces of marble are (in this case the powdered form is smallest), the greater the surface area for the reaction to take place.
Only the molecules at the surface of the solid can react with the hydrochloric acid. The next layer of molecules can only react once the surface molecules have reacted. That is, the next layer of molecules becomes the surface.
The chips of marble are relatively large, so only a small percentage of the molecules are at the surface and can react initially. The powdered marble has much smaller solid pieces, so there are many more surface molecules exposed to the hydrochloric acid. The more molecules exposed on the surface (the greater the surface area) the faster the reaction will be.
For the same amount of mass, smaller pieces of solid react faster as shown in Figure 7.2 .
Figure 7.2: a) A large particle, b) small particles with the same volume as the large particle, c) The surface area of large particles (shown in blue) is much smaller than that of small particles (shown in red).
Video: 27TK
Calcium carbonate reacts with hydrochloric acid according to the following reaction:
\(\text{CaCO}_{3}(\text{s}) + 2\text{HCl}(\text{aq})\) \(\to\) \(\text{CaCl}_{2}(\text{aq}) + \text{H}_{2}\text{O}(ℓ) + \text{CO}_{2}(\text{g})\)
Consider the solid calcium carbonate.
If we react \(\text{1}\) \(\text{g}\) of \(\text{CaCO}_{3}\) we find that the reaction is faster if the \(\text{CaCO}_{3}\) is powdered when compared with the \(\text{CaCO}_{3}\) being large lumps.
Explanation:
The large lump of \(\text{CaCO}_{3}\) has a small surface area relative to the same mass of powdered \(\text{CaCO}_{3}\). This means that more particles of \(\text{CaCO}_{3}\) will be in contact with \(\text{HCl}\) in the powdered \(\text{CaCO}_{3}\) than in the lumps. As a result, there can be more successful collisions per unit time and the reaction of powdered \(\text{CaCO}_{3}\) is faster.
\(\color{red}{\textbf{Increasing the surface area of the reactants increases the rate of the reaction.}}\)
The following video shows the effect of surface area on the time an effervescent tablet takes to fully dissolve. The tablet is fully dissolved once the bubbles (\(\text{CO}_{2}\) gas) stop forming.
Video: 27TM
Surface area, concentration and pressure all have the same effect on reaction rate (an increase leads to a faster reaction rate). This is because in each case an increase in the property leads to an increase in the number of collisions in that phase of matter.
As the concentration of the reactants increases, so does the reaction rate.
To determine the effect of reactant concentration on reaction rate.
Concentrated hydrochloric acid \((\text{HCl})\), magnesium ribbon
Two beakers, two test tubes and a measuring cylinder.
Do not get hydrochloric acid (\(\text{HCl}\)) on your hands. We suggest you use gloves and safety glasses whenever handling acids and handle with care.
When diluting a solution remember that if you want a 1:10 solution (1 part original solution in 10 parts water) measure \(\text{10}\) \(\text{cm$^{3}$}\) of water in a measuring cylinder and pour it into a beaker, then add \(\text{1}\) \(\text{cm$^{3}$}\) of the original solution to the beaker as well. \(\text{2}\) parts concentrated acid to \(\text{20}\) parts water will also be a 1:10 solution. Remember to always add the acid to the water , and not the other way around.
Prepare a solution of 1 part acid to 10 parts water (1:10). Label a test tube A and pour \(\text{10}\) \(\text{cm$^{3}$}\) of this solution into the test tube.
Prepare a solution of 1 part acid to 20 parts water (1:20). Label a test tube B and pour \(\text{10}\) \(\text{cm$^{3}$}\) of this solution into the test tube.
Take two pieces of magnesium ribbon of the same length . At the same time, put one piece of magnesium ribbon into test tube A and the other into test tube B, and pay close attention to what happens.
Make sure that the magnesium ribbon is long enough so that your hand is not close to the \(\text{HCl}\).
The equation for the reaction is:
\[2\text{HCl}(ℓ) + \text{Mg}(\text{s}) \to \text{MgCl}_{2}(\text{s}) + \text{H}_{2}(\text{g})\]
Write down what happened (what did you observe?) in each test tube.
Which of the two solutions is more concentrated, the \(\text{1}\):\(\text{10}\) or \(\text{1}\):\(\text{20}\) hydrochloric acid solution?
In which of the test tubes is the reaction faster? Suggest a reason for this.
How can you measure the average rate of this reaction?
Name the gas that is produced?
Why is it important that the same length of magnesium ribbon is used for each reaction?
The \(\text{1}\):\(\text{10}\) solution is more concentrated and therefore this reaction proceeds faster. The greater the concentration of the reactants, the faster the average rate of the reaction. The average rate of the reaction can be measured by the rate at which the magnesium ribbon disappears.
Video: 27TN
The greater concentration of the reactant means that there are more particles of reactant (\(\text{HCl}\)) per unit volume of solution. Therefore the chance that \(\text{HCl}\) particles will collide with the \(\text{Mg}\) particles will be higher for the solution with the greater concentration. The number of successful collisions per unit time will be higher and so the rate of the reaction will be faster.
Video: 27TP
In this project the learners should design their own experiment in the following format:
They can also perform the experiment and write up results and conclusions as well.
This experiment should focus on the effect of concentration on the rate. The easiest way to do this is to vary the concentration of the vinegar and keep the mass of baking soda constant.
Design an experiment to determine the effect of concentration on rate using vinegar and baking soda.
Hint: mix water and vinegar to change concentration but keep the total volume constant.
As the pressure of the reactants increase, so does the reaction rate.
The higher the pressure, the more particles of gas per unit volume. Therefore there are more collisions per unit time. The number of successful collisions per unit time will be higher and so the rate of the reaction will be faster.
Video: 27TQ
If the temperature of the reaction increases, so does the average rate of the reaction.
In the temperature and reaction rate experiment make sure the learners do not shake the test tubes. Shaking gives energy to the reaction and affects the rate. The test tubes should be left as still as possible once the effervescent tablets have been added.
Plastic bottles, such as those shown in the picture, can be used instead of test tubes.
To determine the effect of temperature on reaction rate.
Two effervescent tablets (e.g. Cal-C-Vita)
An ice-bath, two test tubes
Two balloons, two rubber bands
Half fill two large test tubes with water. Label them A and B .
Break two effervescent tablets in two or three pieces and place them in the two balloons.
Fit one of these balloons tightly to test tube A and one to test tube B, being careful not to drop the contents into the water. You can stand the test tube in a beaker to help you do this.
Place only test tube A into an ice-bath and leave to equilibrate (come to the same temperature). Approximately 10 minutes should be enough.
At the same time lift the balloons on test tubes A and B so that the tablets go into the water. Do not shake either test tube.
\(\text{CO}_{2}\)(g) is released during this reaction.
Observe how quickly the balloons increase in size and write down your observations (which increases in size faster).
Note (write down) your observations.
Which balloon expanded faster?
Suggest a reason for the difference in rates.
The balloon on test tube B will expand faster. This is because the higher temperature (room temperature rather than an ice bath) leads to an increase in the average rate of \(\text{CO}_{2}\) gas production.
The video below shows how much pressure can build up when \(\text{CO}_{2}\)(g) is released during the reaction of an effervescent tablet with water.
Video: 27TR
The higher the temperature, the greater the average kinetic energy of the particles, which means that the particles are moving faster.
particles moving faster means more collisions per unit time (collision theory)
particles with higher kinetic energy are also more likely to react on colliding as they have enough energy for the reaction to occur (see Section 7.4 on the mechanism of reaction).
Video: 27TS
Adding a catalyst increases the reaction rate by lowering the energy required for a successful reaction to take place. A catalyst speeds up a reaction and is released at the end of the reaction, completely unchanged.
In the first catalyst and reaction rate experiment (with manganese dioxide and hydrogen peroxide) it is important to note that hydrogen peroxide can cause burns. The learners should wear safety equipment, as always when handling chemicals. If the concentration of hydrogen peroxide is too high the liquid hydrogen peroxide may splash out of the container along with the oxygen gas. As a result the learners should be particularly careful around the mouth of the containers.
In the second experiment the learners are again working with a strong acid and should follow all the usual safety procedures.
Hydrogen peroxide decomposes slowly over time into water and oxygen. The aim of this experiment is to determine the effect a catalyst has on the reaction rate.
3% hydrogen peroxide (\(\text{H}_{2}\text{O}_{2}\)), manganese dioxide (\(\text{MnO}_{2}\)) powder, yeast powder
two beakers or large measuring cylinders
Be careful when handling \(\text{H}_{2}\text{O}_{2}\) as it can burn you. We recommend wearing gloves and safety glasses.
Pour \(\text{30}\) \(\text{cm$^{3}$}\) \(\text{H}_{2}\text{O}_{2}\) into two seperate containers.
Add a spatula tip of yeast to one container.
Time how long it takes for the bubbles to stop.
Repeat with \(\text{MnO}_{2}\) in the second container.
Compare the effect of the two catalysts.
The balanced equation for this reaction is:
\(2\text{H}_{2}\text{O}_{2}(ℓ)\) \(\to\) \(2\text{H}_{2}\text{O}(ℓ) + \text{O}_{2}(\text{g})\)
This can also be written:
\(2\text{H}_{2}\text{O}_{2}(ℓ) + \text{catalyst}\) \(\to\) \(2\text{H}_{2}\text{O}(ℓ) + \text{O}_{2}(\text{g}) + \text{catalyst}\)
Figure 7.3: \(\text{H}_{2}\text{O}_{2}\) before the addition of \(\text{MnO}_{2}\) (left) and after the addition of \(\text{MnO}_{2}\) (right).
Which chemical compounds are acting as catalysts in these reactions?
What causes the bubbles that form in the reaction?
The bubbles that form are oxygen gas formed through the decomposition of hydrogen peroxide. This would happen over time without the presence of the catalyst. The manganese dioxide speeds up the reaction significantly. The yeast speeds up the reaction, but not as much as the manganese dioxide.
Video: 27TT
To determine the effect of a catalyst on the average rate of a reaction
Zinc granules, \(\text{0,1}\) \(\text{mol·dm$^{-3}$}\) hydrochloric acid, copper pieces
One test tube, a glass beaker, tongs
Do not get hydrochloric acid (\(\text{HCl}\)) on your hands. We suggest you use gloves and safety glasses whenever handling acids. Be especially careful when removing the copper pieces from the test tube.
Place a few of the zinc granules in the test tube, using tongs.
Measure the mass of a few pieces of copper and, using tongs, keep them separate from the rest of the copper.
Add \(\text{20}\) \(\text{cm$^{3}$}\) of \(\text{HCl}\) to the test tube. You will see that a gas is released. Take note of how quickly or slowly this gas is released (use a stopwatch or your cellphone to time this). Write a balanced chemical equation for the chemical reaction that takes place.
Now add the copper pieces to the same test tube. What happens to the rate at which the gas is produced?
Carefully remove the copper pieces from the test tube (use tongs), rinse them in water and alcohol and then weigh them again. Has the mass of the copper changed since the start of the experiment?
During the reaction, the gas that is released is hydrogen. The rate at which the hydrogen is produced increases when the copper pieces (the catalyst) are added. The mass of the copper does not change during the reaction.
The copper acts as a catalyst during the reaction. It speeds up the average rate of the reaction, but is not changed itself in any way.
We will return to catalysts in more detail once we have explored the mechanism of reactions later in this chapter.
In the iodine clock experiment it is important that the learners start timing the experiment as soon as the sulfuric acid and hydrogen peroxide solution is added to the potassium iodide solution. There should be a sudden colour change from colourless to purple when the sodium thiosulfate is used up and free iodine is available in the solution. The free iodine is what gives the reaction the purple colour.
This experiment is best done in groups (\(\text{3}\) - \(\text{4}\) if often a good size). You can divide your class into groups and assign each group a different experiment. Afterwards the groups can present their results and conclusions to the class. If you have time you can also vary the concentration of the hydrogen peroxide.
As always, learners need to work carefully with acids, in particular with the concentrated acids. Remind them to always add the acid to the water.
To determine the effect of temperature and concentration on the average reaction rate of the iodine clock experiment. This experiment is best done in groups.
Potassium iodide (\(\text{KI}\)), soluble starch, sodium thiosulfate solution (\(\text{Na}_{2}\text{S}_{2}\text{O}_{3}\)), dilute (around \(\text{0,2}\) \(\text{mol·dm$^{-3}$}\)) sulfuric acid (\(\text{H}_{2}\text{SO}_{4}\)), 3% hydrogen peroxide (\(\text{H}_{2}\text{O}_{2}\)) solution
Five beakers, a measuring cylinder, a hotplate, an ice bath, a glass stirring rod, a stop-watch
Preheat the hotplate to \(\text{40}\) \(\text{℃}\)
Label a beaker solution 1 . Measure \(\text{75}\) \(\text{ml}\) \(\text{H}_{2}\text{SO}_{4}\) into the beaker. Add \(\text{25}\) \(\text{ml}\) 3% \(\text{H}_{2}\text{O}_{2}\). Remember to use dilute (\(\text{0,2}\) \(\text{mol·dm$^{-3}$}\)) sulfuric acid.
The equations for what is occuring in this reaction are given below:
\[\text{H}_{2}\text{O}_{2}(ℓ) + 2\text{KI}(\text{s}) + \text{H}_{2}\text{SO}_{4}(ℓ) \to \color{red}{\text{I}_{2}{\text{(s)}}} + \text{K}_{2}\text{SO}_{4}(\text{aq}) + 2\text{H}_{2}\text{O}(ℓ)\]
\[\color{red}{\text{I}_{2}{\text{(s)}}} + 2\text{Na}_{2}\text{S}_{2}\text{O}_{3}(\text{aq}) \to \text{Na}_{2}\text{S}_{4}\text{O}_{6}(\text{aq}) + 2\text{NaI}(\text{aq})\]
It is good scientific practice to vary only one factor at a time during an experiment. Therefore, this experiment has two parts. First we will vary the concentration of \(\text{KI}\), then we will vary the temperature:
Varying the concentration
Weigh out \(\text{0,5}\) \(\text{g}\) of \(\text{KI}\) into a beaker and label it A .
Weigh out \(\text{1}\) \(\text{g}\) of \(\text{KI}\) into a different beaker and label it B .
Add \(\text{20}\) \(\text{ml}\) \(\text{Na}_{2}\text{S}_{2}\text{O}_{3}\) to both beaker A and beaker B.
Add a spatula of soluble starch to both beaker A and beaker B and stir with a glass rod.
Measure \(\text{15}\) \(\text{ml}\) of solution 1 with the measuring cylinder. Get your stopwatch ready. Pour the \(\text{15}\) \(\text{ml}\) of solution 1 into beaker A and start timing.
Stop timing when the solution starts to change colour. Write down your time in the table below.
Repeat step \(\text{5}\) with beaker B.
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A | approx. 0.15 | room temperature |
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B | approx. 0.3 | room temperature |
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Varying the temperature
Weigh out \(\text{0,5}\) \(\text{g}\) of \(\text{KI}\) into a new beaker and label it C .
Add \(\text{20}\) \(\text{ml}\) \(\text{Na}_{2}\text{S}_{2}\text{O}_{3}\) to beaker C.
Add a spatula of soluble starch to beaker C and stir with a glass rod.
Measure \(\text{15}\) \(\text{ml}\) of solution 1 with the measuring cylinder.
Place beaker C in the ice bath .
Get your stopwatch ready. Pour the \(\text{15}\) \(\text{ml}\) of solution 1 into beaker C and start timing. Stop timing when the solution starts to change colour. Write down your time in the table below.
Repeat steps 1 - 4 (label the beaker D ).
Place beaker D on the hotplate . Then repeat step 6
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A | approx. 0.15 | room temperature |
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C | approx. 0.15 | 0 |
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D | approx. 0.15 | 40 |
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Beaker A has been included here because it has the same concentration as beakers C and D, but is at a different temperature.
Make a table with the information for all the beakers. Include columns for concentration, temperature, time, and reaction rate.
Did beaker A or B have the faster reaction rate?
Why did it have a faster reaction rate?
Did beaker A, C or D have the fastest reaction rate? Why?
Did beaker A, C or D have the slowest reaction rate? Why?
You will notice that the faster reaction rate occurs in the beaker with the higher concentration of \(\text{KI}\). You should also see that the higher the temperature, the faster the reaction rate.
Video: 27TV
This video shows how this experiment can be used as a clock with the concentration chosen so that the experiment changes colour at a specific time (or with a particular part of a song). This is why this experiment is known as the iodine clock reaction .
Video: 27TW
Write a balanced equation for the exothermic reaction between \(\text{Zn}(\text{s})\) and \(\text{HCl}(ℓ)\). Also name three ways to increase the rate of this reaction.
The products must be a salt and hydrogen gas. Zinc ions have a charge of 2+ while chloride ions have a charge of 1-. Therefore the salt must be \(\text{ZnCl}_{2}\).
\(\text{Zn}(\text{s}) + \text{HCl}(\text{aq})\) \(\to\) \(\text{ZnCl}_{2}(\text{aq}) + \text{H}_{2}(\text{g})\)
There are more chloride ions and hydrogen atoms on the right side of the equation. Therefore there must be \(\text{2}\) \(\text{HCl}\) on the left side of the equation.
\(\text{Zn}(\text{s}) + 2\text{HCl}(\text{aq})\) \(\to\) \(\text{ZnCl}_{2}(\text{aq}) + \text{H}_{2}(\text{g})\)
A catalyst could be added
The zinc solid could be ground into a fine powder to increase its surface area
The \(\text{HCl}\) concentration could be increased
Hydrochloric acid and calcium carbonate react according to the following equation:
The volume of carbon dioxide that is produced during the reaction is measured at different times. The results are shown in the table below.
\(\text{1}\) | \(\text{14}\) |
\(\text{2}\) | \(\text{26}\) |
\(\text{3}\) | \(\text{36}\) |
\(\text{4}\) | \(\text{44}\) |
\(\text{5}\) | \(\text{50}\) |
\(\text{6}\) | \(\text{58}\) |
\(\text{7}\) | \(\text{65}\) |
\(\text{8}\) | \(\text{70}\) |
\(\text{9}\) | \(\text{74}\) |
\(\text{10}\) | \(\text{77}\) |
Note: On a graph of production against time, it is the gradient of the tangent to the graph that shows the rate of the reaction at that time.
Use the data in the table to draw a graph showing the volume of gas that is produced in the reaction, over a period of 10 minutes.
(Remember to label the axes and plot the graph on graphing paper)
At which of the following times is the reaction fastest : \(\text{1}\) \(\text{minute}\); \(\text{6}\) \(\text{minutes}\) or \(\text{8}\) \(\text{minutes}\). Explain.
Time = 1 minute. This is where the the gradient of a tangent to the graph is the steepest (the red line on the graph). The steeper the gradient the faster the rate at that time.
Suggest a reason why the reaction slows down over time.
As the reaction proceeds the reactants are used up (form products). With a lower concentration of reactants the rate of the reaction decreases.
Use the graph to estimate the volume of gas that will have been produced after 11 minutes.
Approximately \(\text{79}\) \(\text{cm$^{3}$}\)
How long do you think the reaction will take to stop (give a time in minutes)?
Any answer between 15 and 25 minutes is reasonable. To see this extend the line and find approximate the time that the gradient flattens out.
If the experiment was repeated using a more concentrated hydrochloric acid solution:
would the average rate of the reaction increase or decrease from the one shown in the graph?
The rate would increase.
draw a line on the same set of axes to show how you would expect the reaction to proceed with a more concentrated \(\text{HCl}\) solution.
The red line indicates roughly how the reaction would proceed. Note that the reaction does not produce more carbon dioxide, it just reacts faster.
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Find a solution
In association with Nuffield Foundation
The volume of hydrogen gas produced is measured over a few minutes, and the results are used to plot a graph
This is intended as a class practical. It is best if the students work in pairs because setting up and starting the experiment requires more than one pair of hands. One student can add the magnesium ribbon to the acid and stopper the flask, while the other starts the stopclock. During the experiment, one student can take the readings while the other records them. The experiment itself takes only a few minutes. But allow at least 30 minutes to give students time to set up, take readings and draw graph.
Hydrogen gas (extremely flammable) is generated in the experiment. Students should not have access to any source of ignition.
The equation for the reaction is: magnesium + hydrochloric acid → magnesium chloride + hydrogen
Mg(s) + 2HCl(aq) → MgCl 2 (aq) + H 2 (g)
Students follow the rate of reaction between magnesium and the acid, by measuring the amount of gas produced at 10 second intervals.
3 cm of magnesium ribbon typically has a mass of 0.04 g and yields 40 cm 3 of hydrogen when reacted with excess acid. 50 cm 3 of 1M hydrochloric acid is a six-fold excess of acid.
In this reaction, the magnesium and acid are gradually used up. However the acid is in excess, so it is mainly the loss of magnesium (surface area becomes smaller) that causes the change in the rate.
If a graph of volume (y-axis) against time (x-axis) is drawn, the slope of the graph is steepest at the beginning. This shows that the reaction is fastest at the start. As the magnesium is used up, the rate falls. This can be seen on the graph, as the slope becomes less steep and then levels out when the reaction has stopped (when no more gas is produced).
The reaction is exothermic, but the dilute acid is in excess and the rise in temperature is only of the order of 3.5˚C. There is some acceleration of the reaction rate due to the rise in temperature. Some students might notice the flask becoming slightly warm and they could be asked how this would affect the rate of reaction, and how they might adapt the experiment to make it a ‘fair test’.
Add context and inspire your learners with our short career videos showing how chemistry is making a difference .
This is a resource from the Practical Chemistry project , developed by the Nuffield Foundation and the Royal Society of Chemistry.
Practical Chemistry activities accompany Practical Physics and Practical Biology .
Health & Safety checked, 2016
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In this lab, students experience the effect of surface area on the rate of a chemical reaction..
Students in middle school and high school learn that the rate of a chemical reaction can be affected by concentration, surface area, temperature, and catalysts.
This simple experiment compares the rate of reaction using ground chalk (greater surface area) and whole pieces of chalk (less surface area) when chalk reacts with vinegar. The expected result is an increased rate of reaction when greater surface area of the chalk is exposed.
This lab also allows students to learn how to use a mortar and pestle to make ground chalk for the experiment.
My students had a blast doing this!
Per Lab group:
Make sure to purchase chalk that is made of calcium carbonate. DO NOT USE SIDEWALK CHALK as it is not made of calcium carbonate. Crayola Anti-Dust chalk is normally found at school and educational supply stores and is made of calcium carbonate. (Please excuse repetition but this is important.)
Make sure to purchase chalk that is made of calcium carbonate. DO NOT USE SIDEWALK CHALK as it is not made of calcium carbonate. Crayola Anti-Dust chalk is normally found at school and educational supply stores and is made of calcium carbonate.
Also, please see attached documents including Duxbury files.
Data and Observations: _____________________________________ ___________________________________________________________ ___________________________________________________________ ___________________________________________________________ ___________________________________________________________ ___________________________________________________________
Conclusion: ________________________________________________ ___________________________________________________________ ___________________________________________________________ ___________________________________________________________ ___________________________________________________________ ___________________________________________________________
High School PS1.B: Chemical Reactions Chemical processes, their rates, and whether or not energy is stored or released can be understood in terms of the collisions of molecules and the rearrangements of atoms into new molecules, with consequent changes in the sum of all bond energies in the set of molecules that are matched by changes in kinetic energy. (HSPS1-4), (HS-PS1-5)
By Laura Hospitál
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The rate of reaction differs depending on the substances involved for instance, ionic precipitation reactions are rapid whereas corrosion processes such as the rusting of iron occur slowly (Curtis, Hunt, and Hill, 2015). This suggests that the nature and strength of the bonds of the reactants heavily impacts the reaction rate.
Calculate the concentration of sodium thiosulfate in the flask at the start of each experiment. Record the results in the table provided on the student sheet. For each set of results, calculate the value of 1/time. (This value can be taken as a measure of the rate of reaction). Plot a graph of 1/time taken on the vertical (y) axis and ...
Calculate the rate of the reaction: Here, we are using (1/mean average) as a measure of the rate. Click in cell H3. Type =1/G3. Press enter. Copy the formula into the rest of the 'rate' cells. 4. Change the number of decimal places on the rate number to 3:
In this experiment, the effect of temperature and concentration on the rate of a chemical reaction will be studied. The reaction chosen, frequently termed the "clock reaction", is actually a series of consecutive reactions represented by the following equations: BrO3 1- + 6 I1- + 6H+ Br1- + 3I2 + 3 H2O. (1)
Investigate rates of reaction (observing a colour change) using this video, including a step-by-step method, calculation support for learners and evaluation. Chapter titles: 00:09 Introduction to rates of reaction; 01:34 Carrying out the experiment; 05:45 Calculations; 07:40 Evaluating the method.
Rate of reaction: Change in concentration per unit time. • Higher temperatures increases the rate of reaction. • Particles at high temperatures have more energy, the more energy they have the. • Catalysts can be reused once reaction is complete. • Note: Of the 5 factors it is only catalysts that can lower the activation energy.
So, 0.02 - 0.0, that's all over the change in time. That's the final time minus the initial time, so that's 2 - 0. So the rate of reaction, the average rate of reaction, would be equal to 0.02 divided by 2, which is 0.01 molar per second. So that's our average rate of reaction from time is equal to 0 to time is equal to 2 seconds.
The results proved that the hypothesis we made were mainly correct. For part 1, we predicted that the higher the temperature of the water is, the higher the rate of the chemical reaction will be. This hypothesis was made according to the information we found in the textbook: Increasing the temperature of the reactants can cause the particles to move more quickly.
In each experiment, there reaction rate was different, as a result of the different concentrations of HI. Determine Rate Law Using the Table Finding the Order of Reactants. Going from experiment 1 to 2, you can see the concentration of HI was doubled (). As a result (between those same experiments), the rate of reaction quadrupled (). From this ...
A catalyst which decreases the speed of a reaction is called an inhibitor. CLOCK REACTION In this experiment, the effect of temperature and concentration on the rate of a chemical reaction will be studied. The reaction chosen, frequently termed the "clock reaction", is actually a series of consecutive reactions represented by the following
discussion and a student worksheet which can be used independently by learners. Select from these or ... More rates of reaction experiments are included on our Rates of reaction practical videos page for 14-16 learners. For an exciting visual demonstration, Burning milk powder highlights the true impact that increasing the surface ...
Transcript. The rate law for a chemical reaction can be determined using the method of initial rates, which involves measuring the initial reaction rate at several different initial reactant concentrations. In this video, we'll use initial rates data to determine the rate law, overall order, and rate constant for the reaction between nitrogen ...
ii) Catalyst and rate of reaction. Catalyst is directly proportional with the rate of reaction. Discussion 1. Equations of reactions: (A) Effect of concentration on the rate of reaction The rate of reaction increases with an increase in the concentration of the reactant i) Na 2 S 2 O 3 + HCL NaCl + H 2 O + S+ SO 2
As the pressure of the reactants increase, so does the reaction rate. The higher the pressure, the more particles of gas per unit volume. Therefore there are more collisions per unit time. The number of successful collisions per unit time will be higher and so the rate of the reaction will be faster. Video: 27TQ.
In rate experiments, students need to make a judgement about the 'end point' when timing a reaction. In some cases this is sharp and obvious. However, in the reaction between sodium thiosulfate and acid, students must judge when the mixture becomes opaque. Students need to practice through a range of experiments if they are to develop this ...
What affects the rate of a reaction? Explore what makes a reaction happen by colliding atoms and molecules. Design experiments with different reactions, concentrations, and temperatures.
Mg (s) + 2HCl (aq) → MgCl 2 (aq) + H 2 (g) Students follow the rate of reaction between magnesium and the acid, by measuring the amount of gas produced at 10 second intervals. 3 cm of magnesium ribbon typically has a mass of 0.04 g and yields 40 cm 3 of hydrogen when reacted with excess acid. 50 cm 3 of 1M hydrochloric acid is a six-fold ...
Rate of Reaction Lab. In this lab, students experience the effect of surface area on the rate of a chemical reaction. Students in middle school and high school learn that the rate of a chemical reaction can be affected by concentration, surface area, temperature, and catalysts. This simple experiment compares the rate of reaction using ground ...