Lecture 10/25/99, Chapter 5, Section 6


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Redox Reaction

  1. CD-ROM d: h: internet )
  2. Definitions
    1. Oxidation; loss of electrons, increase charge, ie: Fe -> Fe2+
    2. Reduction; gain of electrons, reduce charge, ie O2 -> 2 FeO
  3. Calculating Oxidation Numbers
    1. Elements have an oxidation state of 0 in natural state
    2. For monoatomic ions, is charge
    3. Oxygen is usually 2-, unless peroxide, then 1-
    4. Hydrogen is usually 1+, except metal hydrides (NaH) then 1-
    5. Sum of oxidation states for a compound is 0
    6. Sum of oxidation states for polyatomic ion is charge
  4. Oxidation Number examples:
    1. Na2SO3
      1. Na 1+
      2. S +4
      3. O -2
    2. PF3
      1. P +3
      2. F -1
    3. CrO32-
      1. Cr +4
      2. O -2
    4. Cr2O72-
      1. Cr +6
      2. O -2
    5. (NH4)3PO4
      1. N -3
      2. H +1
      3. P +5
      4. O -2
  5. 100 mL of 0.5 M Fe2+ and 100 mL of 0.1 M MnO41-
      5 Fe2+ (aq) MnO41- (aq) 8 H3O1+ (aq) -> 5 Fe3+ (aq) Mn2+ (aq) 12 H2O
    start 100 mL 100 mL          
    Concentration 0.500 M 0.100 M excess        
    start 0.0500 mole 0.0100 mole          
    use 0.0500 mole 0.0100 mole 0.0800 mole        
    produce         0.0500 mole 0.0100 mole 0.120 mole
    Final 0 mole 0 mole ?   0.0500 mole 0.0100 mole ?
    Volume 200 mL            
    Concentration         0.250 M 0.0500 M ?



Acid-Base Titration

  1. Introduction to the concept
  2. Demonstration
  3. CD-ROM d: h: internet )
  4. Calculations
    1. Standardization using Potassium acid phalate, KHPh (a monoprotic acid)
      1. 0.6945 g KHPh (MW 204.3 g/mol)
      2. titrate 39.3 mL base (NaOH)
      3. KHPh + NaOH -> H2O + K1+ + Ph2- + Na1+
          KHPh NaOH -> H2O K1+ Ph2- Na1+
        Given (KHPh) 0.6945 g KHPh            
        MW (KHPh) 204.3 g mole-1            
        Moles (KHPh) 3.399x10-3 mole            
        Moles NaOH   3.399x10-3 mole          
        Volume NaOH   39.3 mL          
        Concentration NaOH   8.65x10-2 mole liter-1          
    2. 0.4563 g of Mg(OH)2 is weighed out and dissolved in 50.00 mL of H2O. This is titrated against a solution of HNO3. The initial volume of the burette is 2.35 ml. The final volume of the burette is 47.98 ml. What can you determine?
        Mg(OH)2 2 HNO3 -> 2 H2O Mg(NO3)2
      Given 0.4563 g        
      MW 58.32 g mole-1        
      Given 0.007824 mole        
      HNO3   0.01565 mole      
      Volume HNO3   45.63 mL      
      [HNO3]   0.3429 mole liter-1      

Acid Base equations and reactions.

A base solution is made by dissolving 4.987 g of Potassium Hydroxide in 500.0 ml of water. 36.84 ml of this base solution is used to titrate 25.00 ml of sulfuric acid. Write the total, total ionic, and net ionic equations for these reactions. What can you calculate from this information? What are your results?

Chem 145,

Included is the solution to the acid-base problem from class today. What I am going to do here is describe how I would solve the problem. This is not necessarily the only way, but I want to show you some tools for solving word problems like this (which seem to be causing a lot of you some difficulty). These problems are more difficult to solve than problems that just ask you to solve for a number in a certain setup. The downside to working problems with just the numbers, is that life is not like that. I consider learning how to solve this type of problem to be an important part of this course. If you can solve this question, you really do have a strong understanding of the chemistry involved here. That is more than just an ability to complete the algebraic manipulations.



SOLUTIONS:

A base solution is made by dissolving 4.987 g of Potassium Hydroxide in 500.0 ml of water. 36.84 ml of this base solution is used to titrate 25.00 ml of sulfuric acid. Write the total, total ionic, and net ionic equations for these reactions. What can you calculate from this information? What are your results?

In finding out what is going on here the first thing I need to do is decide what the reaction is. The compounds given here are Potassium Hydroxide (the formula for this is KOH, I recognize the hydroxide or OH part is a base) and sulfuric acid (the formula for this is H_2SO_4, which I recognize as an acid with TWO protons). If I am not certain of the total equation, I'll start with some pieces:

First, dissolving KOH in water. Since KOH is a strong base I know it completely dissociates in water. That means that when I dissolve the KOH it will break apart. Recognizing that they OH is a stable piece, this will happen as

KOH(s) -> K1+ (aq) + OH1- (aq)

Doing the same for the sulfuric acid, and recalling it is DIPROTIC:

H2SO4 -> 2 H1+ (aq) + SO42- (aq)



Now I can combine all these ions in solution and have available (THIS IS NOT BALANCED YET):

K1+ (aq) + OH1- (aq) + 2 H1+ (aq) + SO42- (aq)

Looking at these and playing around with combinations I see that it is possible to make H2O (This is good since it is an acid base reaction) and K2SO4. Since I remember that alkali metal sulfates are soluble (and If I do not remember, I at least know where to look it up) K22SO4 will not form a precipitate, it will stay in solution as ions, so these are spectator Ions. Now I can write a balanced total ionic equation:

2K1+ (aq) + 2OH1- (aq) + 2H1+ (aq) + SO42- (aq) -->

2H2O + 2K1+ (aq) + SO42- (aq)

The net ionic equation for this is:

2 OH1-(aq) + 2 H1+ (aq) --> 2 H2O



And the total equation for this is:

2 KOH (aq)+ H2SO4 (aq) --> 2 H2O (l)+K2SO4 (aq)



Now That I know what is going on, I can start to do some calculations:

The solution is made by dissolving 4.987 g of Potassium Hydroxide in 500.0 ml of water.

Since the molecular weight of potassium hydroxide is 56.10 g/mol this corresponds to 0.08889 moles of KOH

Since this is dissolved in 500.0 ml of water the concentration of the solution is:

(0.08889 moles)/(0.5000 L) = 0.1778 M KOH

36.84 ml of this base solution is used to titrate 25.00 ml of sulfuric acid.

In 36.84 ml of the KOH solution there will be:

(0.1778 mol/L)*(0.03684 L) = 6.549*10-3 moles

Since the reaction of KOH with H2SO4 is in a 2:1 ratio, the amount of H2SO4 that will react is:

6.549*10-3 mole KOH *[(1mol H2SO4)/(2 mol KOH)] =

3.275 * 10-3 moles H2SO4

Since this number of moles of H2SO4 is present in 25.00 ml of solution the concentration is:

(3.275*10-3 moles)/(0.02500 L) = 0.1310 M

Also since the molecular weight of H2SO4 is 98.07 g/mol the number of grams of H2SO4 is calculated as:

3.275*10-3 mol * 98.07 g/mol = 0.3212 grams H2SO4





From the above information this can be reorganized into a table, Like We have been using in class. I will leave that exercise to you. This is to show you another way to think about solving this type of problem. The important point is to look carefully at the information that is provided and find a way to sort through and organize it. If you have any questions about this, please let me know.