1 / 18

Basic Concepts

Basic Concepts. One of the fundamental ideas of chemical equilibrium is that equilibrium can be established from either the forward or reverse direction. The rates of the forward and reverse reactions can be represented as:. When system is at equilibrium: Rate f = Rate r.

miguelleon
Download Presentation

Basic Concepts

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. Basic Concepts • One of the fundamental ideas of chemical equilibrium is that equilibrium can be established from either the forward or reverse direction. • The rates of the forward and reverse reactions can be represented as: • When system is at equilibrium: Ratef = Rater • Equilibrium constants are dimensionless because they actually involve a thermodynamic quantity called activity. • Activities are directly related to molarity

  2. The Equilibrium Constant • Kc is the equilibrium constant . • Kc is defined for a reversible reaction at a given temperature as the product of the equilibrium concentrations (in M) of the products, each raised to a power equal to its stoichiometric coefficient in the balanced equation, divided by the product of the equilibrium concentrations (in M) of the reactants, each raised to a power equal to its stoichiometric coefficient in the balanced equation.

  3. The value of Kc depends upon how the balanced equation is written. This reaction has a Kc=[PCl3][Cl2]/[PCl5]=0.53 Variation of Kc with the Form of the Balanced Equation • This reaction has a Kc=[PCl5]/=[PCl3][Cl2]=1.88

  4. The Reaction Quotient • The mass action expression or reaction quotient has the symbol Q. • Q has the same form as Kc • The major difference between Q and Kc is that the concentrations used in Q are not necessarily equilibrium values. • Why do we need another “equilibrium constant” that does not use equilibrium concentrations? • Q will help us predict how the equilibrium will respond to an applied stress. • To make this prediction we compare Q with Kc. • Q<K products favored • Q>K reactants favored • favored Q=K equilibrium

  5. Disturbing a System at Equlibrium: Predictions • LeChatelier’s Principle - If a change of conditions (stress) is applied to a system in equilibrium, the system responds in the way that best tends to reduce the stress in reaching a new state of equilibrium. • We first encountered LeChatelier’s Principle in Chapter 14. • Some possible stresses to a system at equilibrium are: • Changes in concentration of reactants or products. • Changes in pressure or volume (for gaseous reactions) • Changes in temperature.

  6. Relationship Between Kp and Kc • The relationship between Kp and Kc is: • Heterogeneous equilibria have more than one phase present. • For example, a gas and a solid or a liquid and a gas. • How does the equilibrium constant differ for heterogeneous equilibria? • Pure solids and liquids have activities of unity. • Solvents in very dilute solutions have activities that are essentially unity. • The Kc and Kp for the reaction shown above are:

  7. Relationship BetweenDGorxn and the Equilibrium Constant • DG (notice no o indicating standard state) is the free energy change at nonstandard conditions • For example, concentrations other than 1 M or pressures other than 1 atm. • DG is related to DGo by the following relationship.

  8. Relationship BetweenDGorxn and the Equilibrium Constant • The relationships among DGorxn, K, and the spontaneity of a reaction are:

  9. There are three classes of strong electrolytes. • Strong Water Soluble Acids Remember the list of strong acids from Chapter 4. • Strong Water Soluble Bases The entire list of these bases was also introduced in Chapter 4. • Most Water Soluble Salts The solubility guidelines from Chapter 4 will help you remember these salts.

  10. Ionization Constants for Weak Monoprotic Acids and Bases • We can define a new equilibrium constant for weak acid equilibria that uses the previous definition. • This equilibrium constant is called the acid ionization constant. • The symbol for the ionization constant is Ka.

  11. Polyprotic Acids • Many weak acids contain two or more acidic hydrogens. • Examples include H3PO4 and H3AsO4. • The calculation of equilibria for polyprotic acids is done in a stepwise fashion. • There is an ionization constant for each step. • Consider arsenic acid, H3AsO4, which has three ionization constants. • Ka1 = 2.5 x 10-4 • Ka2 = 5.6 x 10-8 • Ka3 = 3.0 x 10-13 • This is a general relationship. • For weak polyprotic acids the Ka1 is always > Ka2, etc.

  12. Polyprotic Acids • Calculate the concentration of all species in 0.100 M arsenic acid, H3AsO4, solution. • Write the first ionization step and represent the concentrations. Approach this problem exactly as previously done. • Substitute the algebraic quantities into the expression for Ka1. • Use the quadratic equation to solve for x, and obtain both values of x. • Next, write the equation for the second step ionization and represent the concentrations. • Substitute the algebraic expressions into the second step ionization expression. • Finally, repeat the entire procedure for the third ionization step. • Substitute the algebraic representations into the third ionization expression.

  13. The Common Ion Effect and Buffer Solutions • There are two common kinds of buffer solutions: • Solutions made from a weak acid plus a soluble ionic salt of the weak acid. • Solutions made from a weak base plus a soluble ionic salt of the weak base • Solutions made of weak acids plus a soluble ionic salt of the weak acid • One example of this type of buffer system is: • The weak acid - acetic acid CH3COOH • The soluble ionic salt - sodium acetate NaCH3COO

  14. The Common Ion Effect and Buffer Solutions • Henderson-Hasselbach Equation The Henderson-Hasselbach equation is one method to calculate the pH of a buffer given the concentrations of the salt and acid. The Henderson-Hasselbach Equation can be used for bases by substituting OH- for H+ and base for acid.

  15. Buffering Action • Calculate the pH of the original buffer solution. • Next, calculate the concentration of all species after the addition of the gaseous strong acid or strong base. • This is another limiting reactant problem. • Using the concentrations of the salt and base and the Henderson-Hassselbach equation, the pH can be calculated. • Finally, calculate the change in pH.

  16. Strong Acid/Strong Base Titration Curves • We have calculated only a few points on the titration curve. Similar calculations for remainder of titration show clearly the shape of the titration curve.

  17. Weak Acid/Strong Base Titration Curves • We have calculated only a few points on the titration curve. Similar calculations for remainder of titration show clearly the shape of the titration curve.

  18. Strong Acid/Weak BaseTitration Curves • Titration curves for Strong Acid/Weak Base Titration Curves look similar to Strong Base/Weak Acid Titration Curves but they are inverted. • Weak Acid/Weak Base Titration curves have very short vertical sections. • The solution is buffered both before and after the equivalence point. • Visual indicators cannot be used.

More Related