To observe the effect of different concentrations of ferric nitrate on the equilibrium between ferric chloride and sodium thiocyanate solutions.

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Chemistry Lab Report - Equilibrium

Vivek Salgaocar

Chemistry SL

Ms. Pagdiwalla

10/9/2003

Objectives:

  1. To observe the effect of different concentrations of ferric nitrate on the equilibrium between ferric chloride and sodium thiocyanate solutions.

  1. To observe the effect of different concentrations of potassium thiocyanate on the equilibrium between ferric chloride and sodium thiocyanate solutions.

  1. To observe the effect of different concentrations of potassium chloride on the equilibrium between ferric chloride and sodium thiocyanate solutions.

Introduction and Hypothesis:

The state of dynamic equilibrium, in which a chemical system is reacting to form and to destroy products, is a stable state. If a system is not in equilibrium, the driving force toward equilibrium is greater than the driving force away from equilibrium and the system has a net driving force toward equilibrium. Alternatively, if a system is not in equilibrium the rate of the reaction toward equilibrium is greater than the rate of the opposite reaction so there is a net movement always toward the equilibrium state. In other words, a system at equilibrium will tend to stay at equilibrium and a system not at equilibrium will tend to more toward equilibrium. This principle was first clearly enunciated by Henri Le Chatelier (1850 - 1936) and bears his name. Its elegant formulation is:

If, to a system at equilibrium, a stress be applied, the system will react so as to relieve the stress. There are 3 factors that affect equilibrium – temperature, pressure (only for gasses) and concentration.

In this lab, we will investigate the manner in which concentration affects the chemical equilibrium between solutions of ferric chloride and potassium thiocyanate. In this reaction, the equilibrium is formed between Fe+++  ions and SCN- ions which combine to form a Fe(SCN)3 2+ complex. The reaction can be represented as:

FCl3(aq) + 3KSCN(aq)  Fe(SCN)3(aq) + 3KCl(aq)

In order to accurately record any changes that may occur in the system that is in equilibrium, we will use a spectrophotometer which can accurately determine the optical densities of solutions placed in it. These differing optical densities are calculated based on the wavelengths of light that can pass through the solution. This will help us determine the changes that occur in the system precisely.

In part 1, we will increase the concentration of Ferric ions by adding Ferric Nitrate to the system in equilibrium. This will add a stress to the equation by increasing the concentration of one of the reactants. Since there will now be more reactant molecules, I predict that the reaction will proceed at a faster rate, in accordance with Le Chatelier’s Principle and the products will be formed quicker, as a result.

In part 2, we will add Potassium chloride to the system in equilibrium and will therefore increase the concentration of Potassium and Chloride ions. However, since the equilibrium is formed between the Fe(SCN)3 2+ complex, I predict that there will be no change in the equilibrium since no stress will be applied.

In part 3, we will increase the concentration of Cyanate ions by adding Potassium Thiocyanate to the system in equilibrium. This will add a stress to the equation by increasing the concentration of one of the reactants. Since there will now be more reactant molecules, I predict that the reaction will proceed at a faster rate, in accordance with Le Chatelier’s Principle and the products will be formed quicker, as a result.

Variables:

Part 1:

Independent Variable:

  • Concentration of Ferric Ions and nitrate ions added to the system i.e. volume of Ferric Nitrate Solution added

Dependent Variable:

  • Optical Density of the solution which shows the shift in the equilibrium of the system i.e. the Spectrophotometric Reading

Controlled Variables:

  • Temperature at which the system is
  • Pressure applied to the system
  • Concentration of Ferric Chloride Solution
  • Concentration of Potassium Thiocyanate Solution
  • Volume of Ferric Chloride Solution
  • Volume of Potassium Thiocyanate Solution
  • Concentration of Ferric Nitrate Solution
  • Spectrophotometric Reading for the Fe(SCN)3 2+ complex solution
  • Size of the test tubes
  • Physical states of the reactants

Part 2:

Independent Variable:

  • Concentration of Potassium ions and chloride ions added to the system i.e. volume of Potassium chloride solution added to the solution

Dependent Variable:

  • Optical Density of the solution which shows the shift in the equilibrium of the system i.e. the Spectrophotometric Reading

Controlled Variables:

  • Temperature at which the system is
  • Pressure applied to the system
  • Concentration of Ferric Chloride Solution
  • Concentration of Potassium Thiocyanate Solution
  • Volume of Ferric Chloride Solution
  • Volume of Potassium Thiocyanate Solution
  • Concentration of Potassium Chloride Solution
  • Spectrophotometric Reading for the Fe(SCN)3 2+ complex solution
  • Size of the test tubes
  • Physical states of the reactants
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Part 3:

Independent Variable:

  • Concentration of Potassium and thiocyanate  ions added to the system i.e. volume of Potassium thiocyanate solution added to the solution

Dependent Variable:

  • Optical Density of the solution which shows the shift in the equilibrium of the system i.e. the Spectrophotometric Reading

Controlled Variables:

  • Temperature at which the system is
  • Pressure applied to the system
  • Concentration of Ferric Chloride Solution
  • Concentration of Potassium Thiocyanate Solution
  • Volume of Ferric Chloride Solution
  • Volume of Potassium Thiocyanate Solution
  • Concentration of Potassium thiocyanate Solution
  • Spectrophotometric Reading for the Fe(SCN)3 2+ complex solution
  • Size of the test tubes
  • ...

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