Abstract. The objective of this work was to determine the activation energy and rate law for the reaction between hydrochloric acid and magnesium shot. An analysis of the reaction’s initial rate at varying molarities of hydrochloric acid and masses of magnesium shot, along with the method of initial rates was used to determine the rate law for the reaction; rate = k (SA of Mg)a [H+]b. It was hypothesized that the reaction would be second order overall. After determining the rate law, the activation energy was determined by changing the temperature at which the reaction took place. Using the rate constants calculated at the two different temperatures, the activation energy was calculated. It was found, experimentally through the method of …show more content…
The overall reaction order was 2.89. The full rate law for the hydrochloric acid and magnesium shot reaction was: rate = 0.000853 (SA of Mg)0.98 [H+]1.906. The activation energy for the reaction was calculated to be 55.165 kJ/mol. Different types of magnesium were tested in additional lab groups including magnesium ribbon and magnesium powder. For magnesium ribbon, the average magnesium order was 0.97 and the average H+ order was 2.24. The average overall reaction order was 3.21. The average activation energy for magnesium ribbon was 40.08 kJ/mol. For magnesium powder, the average magnesium order was 1.06 and the average H+ order was 1.44. The average overall reaction order was 2.50. The average activation energy for magnesium powder was 12.81 kJ/mol. Each type of magnesium resulted in different results for both the overall reaction order and the activation energy. Magnesium shot had the closest overall reaction order to the accepted value with 2.89, while magnesium power was the furthest off with 2.50. For activation energy, the values ranged widely depending again on the type of magnesium used; the range of activation energy was from 12.81 kJ/mol to 55.165 …show more content…
One of the biggest sources of error was letting some of the hydrogen gas escape during the reaction because the cap of the pressure probe could not be placed on top of the flask quick enough. Not being able to measure all of the change in pressure resulted in a lower rate law because the graph of pressure versus time had a smaller slope. In future experiments, a system in which the reactants could be mixed with the pressure probe already in place would yield much more accurate results because the change in pressure would be higher which would cause the initial rate to be larger. Another source of error in the experiment was keeping the temperature of the trial in the ice bath consistent. If the temperature of the HCl changed from when it was measure to when the reaction took place, the activation energy calculations would have had increased error. Because the HCl was still sitting in the ice bath, if the actual temperature was colder that what we calculated, the activation energy would have been lowered. For future experiments, the temperature of the HCl should be recorded as soon to when the Mg shot is added as possible, or the experiment could be run in a temperature controlled
For the objective of executing a reaction that produces a gas, magnesium and hydrochloric acid were reacted together in a single displacement reaction. Hydrochloric acid (HCl) is a medical-friendly, water and acid soluble substance that can be commonly found in batteries and fireworks. Magnesium (Mg), on the other hand, is an alkaline earth metal with an atomic number of twelve. It is commonly used for medicinal purposes and in cattle feed and fertilizers. Magnesium can be very reactive, especially with an acid such as HCl.
About 80 mL of HCl was obtained and mixed with phenolphthalein. Using a LabQuest unit and Gas Pressure Sensor kit, the HCl mixture was added to the flask with the magnesium ribbon and allowed to react. When reaction was complete, the change of temperature and gas was recorded. This procedure was repeated for different masses of magnesium ribbon (masses found on page 89 of the lab manual). After the completed procedure, moles of H₂ produced in each trial were calculated. (The actual procedure can be found on pages 87-89 of the lab manual)
Because it is dangerous to burn magnesium, it is not possible to directly record heat change. Our lab team suggests an indirect way of determining the heat of combustion for magnesium. To accomplish this, we need to perform two separate trials. One uses a solid (powder) version of MgO, while the other uses Mg ribbon. With the results from these, we can use Hess’ Law to determine q=∆H. This provides both a safe and successful way of indirectly determining the heat of combustion for magnesium.
Abstract: An ice calorimeter was used to study the reaction of magnesium metal and 1.00M
| After hydrochloric acid is added the mg reacts violently with bubbles and heat. Left over is a clear residue.
The purpose of this lab was to test the law of definite proportions for the synthesis reaction of combusting magnesium. In this lab, the polished magnesium ribbon was placed in covered crucible and was heated in order for it to react with Oxygen presented in air and in water provided. The result showed that Magnesium oxide formed through chemical reaction was made up of 60.19% magnesium and 39.81% oxygen, which is approximate proportion of both particles in every Magnesium oxide compound. From this lab it can be concluded that the law of definite proportion stating that the elements in a pure compound combine in definite proportion to each other is factual.
The purpose of this experiment is to verify the formula of magnesium oxide based on the masses of magnesium and the product (MgO). We verify the formula firstly by calculating the empirical formula of magnesium oxide and then calculating creating the magnesium oxide itself- a magnesium ribbon is combined with oxygen in the presence of air through combustion and this forms MgO. The empirical formula of a compound is the simplest method of expressing a chemical formula in whole-number ratios of the constituent atoms that are consistent with masses measured in the experiment; whereas the molecular formula expresses the chemical formula using the actual number of atoms. For example, the molecular formula of anthracene is C14H10 while the empirical formula is C7H5.
Purpose: To provide a service The purpose of this experiment is to explore and demonstrate the law of conservation of mass, as discovered and stated by Antoine and Marie Lavoisier. This is accomplished by observing the chemical reaction that occurs when solid magnesium metal is exposed to hydrochloric acid. Two tests will be conducted – one in a closed system (sealed flask) and the other in an open system (open flask). We will observe and compare the mass changes in both scenarios, helping to verify whether the total mass of the system remains constant in both cases, supporting or disproving the principle of mass conservation.
Abstract: This two part experiment is designed to determine the rate law of the following reaction, 2I-(aq) + H2O2(aq) + 2H+I2(aq) + 2H2O(L), and to then determine if a change in temperature has an effect on that rate of this reaction. It was found that the reaction rate=k[I-]^1[H2O2+]^1, and the experimental activation energy is 60.62 KJ/mol.
The whole process took about nine seconds. Magnesium mixed with sodium hydroxide solution: No reaction happened. Aluminum mixed with hydrochloric acid: The decomposition of the metal progressed slower than that of magnesium, with the solution turning metallic in color at about 15 seconds, then turning transparent near the end of its decomposition.
In this lab, a calorimeter was used to find the enthalpy of reaction for two reactions, the first was between magnesium and 1 molar hydrochloric acid, and the second was between magnesium oxide and 1 molar hydrochloric acid. After the enthalpy for both of these were found, Hess’ law was used to find the molar enthalpy of combustion of magnesium, using the enthalpies for the two previous reactions and the enthalpy of formation for water. The enthalpy of reaction for the magnesium + hydrochloric acid reaction was found to be -812.76 kJ. The enthalpy of reaction for the magnesium oxide + hydrochloric acid reaction was found to be -111.06 kJ. These two enthalpies and the enthalpy of formation for water were manipulated and added together using Hess’s law to get the molar enthalpy of combustion of magnesium. It was found that the molar enthalpy of combustion of magnesium was -987.5 kJ/mol. The accepted enthalpy was -601.6 kJ/mol, which means that there is a percent difference of 64%. This percent difference is very high which indicates that this type of experiment is very inefficient for finding the molar enthalpy of combustion of magnesium. Most likely, a there are many errors in this simple calorimeter experiment that make it inefficient for finding the molar enthalpy of combustion of magnesium.
The last factor that increases rate of reaction is the surface area. Grinding up the magnesium into a powder increases the surface area, so the acid has more space to react on. This means the larger surface area, the quicker reaction time. Magnesium reacts very strongly with hydrochloric acid. In a high concentration of acid it can take just a few seconds for magnesium to furiously bubble and finally completely dissolve with no trace except for hydrogen gas.
Aim: To investigate the effect of sulphuric acid concentration (mol L-1) on the time taken (seconds) for magnesium pieces to dissolve in it.
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It is expected that the concentration of hydrochloric acid will increase the rate of the reaction between magnesium ribbon and hydrochloric acid. By increasing the concentration of