Acids = proton donors.
Weak acids - those that are not strong!
Weak acids do not ionize 100%.
Weak acids set up equilibrium with water to produce the acid's anion and hydronium ion.
If the general representation of a weak acid is HA, then in llbm:
HA(aq) + H2O <=> H3O+(aq) + A-(aq)
Generally two question types are asked
(1) Determine the Ka value for a particular weak acid
-given llbm information about [H3O+] via pH and/or %ionization information
-where pH can be used to determine [H3O+] @ llbm
-and where %ionization = [H3O+]llbm/[HA] x 100%
(2) Determine pH (or % ionization) given specific acid(useKa chart to determine Ka value)
Complete mathematical solution would include:
-llbm equation
-Ka expression
-ICE chart
-solve for whatever it is that is being asked
-looking for pH or %ionizn?
-solve for [H3O+]llbm, then calculate to get requested info
-looking for Ka, use pH or %ionzn to determine [H3O+]
Weak bases - similar set up as with weak acids
Difference, weak bases involve [OH-], which leads to pOH
If the geneal formula for a weak base is 'Base' and bases are proton acceptors
Generally: Base(aq) + H2O <=> BaseH+(aq) + OH-(aq)
Again given two basic question types
(1) Determine pH of a stated basic solution.
(2) Determine Kb of a stated base.
Complete mathematical solution would include:
-llbm equation
-Kb expression
-ICE chart
-solve for whatever it is that is being asked
-looking for pH?
-solve for [OH-]llbm , then determine pOH, then pH
@25C pH + pOH = 14.00
-looking for Kb use given pH (or pOH) to get to [OH-]llbm
Homework:
p568(8) p570(10) p574(12,13) p579(1,3,13)
Next up?
Using the Ka/Kb chart to calculate K values of conjugate ions
KaKb = Kw
Cute joke coming, ready? Why did the chicken cross the playground? [Ans: To get to the other slide.]
Tuesday, November 24, 2009
Thursday, November 19, 2009
Acid- Base: pH/pOH Calculations
Strong Acids
If it is not a stong acid, it is a weak acid.
Know the strong acids (monoprotic and diprotice)
Strong acids ionize virtually 100%
HCl(aq) + H2O => H3O+(aq) + Cl-(aq)
pH = -log[H3O+]; 10^-pH = [H3O+];
Question: Determine the pH of a 0.150M HCl solution
(since strong acid ionizes 100%, [HCl] = [H3O+]=0.150M
pH = -log(0.150M) = 0.824
Notice: 3 sgfigs in concentration 0.150M; 3 decimal places
in pH value 0.824
Determine the concentration of a monoprotic acid solution if the pH
of the solution is 4.35
10^-4.35 =4.5x10^-5 M
Notice: 2 decimal places n pH value, 2 sigfigs in concentration answer
Only the decimal places of pH values are significant.
In a similar way that pH/[H3O+] connect, so can
pOH and [OH-]
pOH = -log[OH-] and 10^-pOH = [OH-]
Connecting pH and pOH?
@25C: pH + pOH = 14.00
Question: Determine the pH of a 0.250M NaOH solution
Strong bases dissociate virtually 100%
NaOH is a strong base, dissociates 100%
NaOH(aq) => Na+(aq) + OH-(aq)
So, [NaOH] = [OH-] = 0.250M
When working with a base, one cannot determine pH directly from the given base concentration . Determine pOH, then determine pH
pOH = -log(0.250M) = 0.602
pH = 14.00-0.602 = 13.398
there is another way to carry out this calculation
- saving that for another time
A few basic jokes to end this post: What happened when the lion ate the comedian? Ans: It felt funny. Where do sheep go to get a haricut? Ans: To the Baa Baa shop. They are simple, basic jokes. Get it? This post dealt with bases, so it ended with some basic jokes!
If it is not a stong acid, it is a weak acid.
Know the strong acids (monoprotic and diprotice)
Strong acids ionize virtually 100%
HCl(aq) + H2O => H3O+(aq) + Cl-(aq)
pH = -log[H3O+]; 10^-pH = [H3O+];
Question: Determine the pH of a 0.150M HCl solution
(since strong acid ionizes 100%, [HCl] = [H3O+]=0.150M
pH = -log(0.150M) = 0.824
Notice: 3 sgfigs in concentration 0.150M; 3 decimal places
in pH value 0.824
Determine the concentration of a monoprotic acid solution if the pH
of the solution is 4.35
10^-4.35 =4.5x10^-5 M
Notice: 2 decimal places n pH value, 2 sigfigs in concentration answer
Only the decimal places of pH values are significant.
In a similar way that pH/[H3O+] connect, so can
pOH and [OH-]
pOH = -log[OH-] and 10^-pOH = [OH-]
Connecting pH and pOH?
@25C: pH + pOH = 14.00
Question: Determine the pH of a 0.250M NaOH solution
Strong bases dissociate virtually 100%
NaOH is a strong base, dissociates 100%
NaOH(aq) => Na+(aq) + OH-(aq)
So, [NaOH] = [OH-] = 0.250M
When working with a base, one cannot determine pH directly from the given base concentration . Determine pOH, then determine pH
pOH = -log(0.250M) = 0.602
pH = 14.00-0.602 = 13.398
there is another way to carry out this calculation
- saving that for another time
A few basic jokes to end this post: What happened when the lion ate the comedian? Ans: It felt funny. Where do sheep go to get a haricut? Ans: To the Baa Baa shop. They are simple, basic jokes. Get it? This post dealt with bases, so it ended with some basic jokes!
Wednesday, November 18, 2009
llbm Review
-complete the llbm & solubility review handout
-check moodle for introduction to acid/base equilibrum handouts
-check moodle for upcoming quiz/test dates
-check moodle for introduction to acid/base equilibrum handouts
-check moodle for upcoming quiz/test dates
Tuesday, November 17, 2009
Will a precipitate occur?
Will 35.0mL of 0.0100M NaCl form a precipitate when combined
with 65.0 mL of 0.0150M AgNO3?
with 65.0 mL of 0.0150M AgNO3?
- write the double displacement to identify the slightly soluble salt (the precipitate)
- silver chloride in the example
- determine the concentration of the ions of the slightly soluble salt using c1V1=c2V2
- Cl and Ag in this example
- for Cl: (0.0350L)(0.0100M)=c2(0.100L*);
- * 35mL + 65mL = 100mL = 0.100L
- Write the llbm equation for the slightly soluble salt then the Ksp expression
- Use the calculated concentrations, sub into Ksp to determine a "trial K"
- compare "trial K" to real K (from Ksp chart)
- if trial K less than real K = no precipitate (not enough of the ions present to cause a ppt to form)
- if trial K greater than real K = ppt (too great of an amount of the ions in the solution - excess ppts out)
Monday, November 16, 2009
Lab Follow-Up
The lab involved neutralizing 25.00mL of an unknown concentration of a calcium hydroxide solution with a determined volume (via the buret) of 0.100M hydrochloric acid.
The solution is already at equilibrium when the titrating begins.
With the titration data it is possible to:
The titration data is all that is needed to complete the calculations.
Next up - Acid-Base llbm. Two introductory sheets are on moodle. Notice the moodle calendar for upcoming quiz dates.
Talent alone won't make you a success. Neither will being in the right place at the right time, unless you are ready. The most important question is: 'Are your ready?' Johnny Carson Are you ready for acid-base solution equilibrium?
The solution is already at equilibrium when the titrating begins.
With the titration data it is possible to:
- determine molar solubility of the calcium hydroxide in pure water
- determine Ksp value for calcium hydroxide
- determine molar solubility of calcium hydroxide in a calcium chloride solution
The titration data is all that is needed to complete the calculations.
Next up - Acid-Base llbm. Two introductory sheets are on moodle. Notice the moodle calendar for upcoming quiz dates.
Talent alone won't make you a success. Neither will being in the right place at the right time, unless you are ready. The most important question is: 'Are your ready?' Johnny Carson Are you ready for acid-base solution equilibrium?
Friday, November 13, 2009
Common Ion Effect
Homework:
p492 (9)
P492 (10,11,12)
Determine the molar solubility of Fe(OH)3 in a 0.300M Fe2(SO4)3 solution.
Fe(OH)3(s) <=> Fe3+ (aq) + 3 OH-(aq)
I n/a 0.600M* 0
C n/a +x +3x
E n/a 0.600 + x +3x
~0.600 (small K)
initial Fe3+ = 0.600M - from the 0.300M Fe2(SO4)3,
where there are twice as many Fe as Fe2(SO4)3 units
Ksp = [Fe3+][OH-]3
2.6x10-39 = (0.600)(3x)3
2.6x10-39 = 0.600(27x3)
5.4x10-14 = x
molar solubility of Fe(OH)3 in the 0.300M Fe2(SO4)3 solution
is 5.4x10-14 mol/L
p492 (9)
P492 (10,11,12)
Determine the molar solubility of Fe(OH)3 in a 0.300M Fe2(SO4)3 solution.
Fe(OH)3(s) <=> Fe3+ (aq) + 3 OH-(aq)
I n/a 0.600M* 0
C n/a +x +3x
E n/a 0.600 + x +3x
~0.600 (small K)
initial Fe3+ = 0.600M - from the 0.300M Fe2(SO4)3,
where there are twice as many Fe as Fe2(SO4)3 units
Ksp = [Fe3+][OH-]3
2.6x10-39 = (0.600)(3x)3
2.6x10-39 = 0.600(27x3)
5.4x10-14 = x
molar solubility of Fe(OH)3 in the 0.300M Fe2(SO4)3 solution
is 5.4x10-14 mol/L
Thursday, November 12, 2009
Molar Solubility to Ksp
Molar solubility is measured at llbm.
question: Determine the Ksp of salt AB2 if the molar solubility is
0.00015 mol/L
1.Write the llbm dissociation rxn.
2. Write the Ksp expression.
3. Set up the ICE chart.
4. Use molar solubility to determine [ion]llbm
5.Sub into Ksp expression.
AB2 (s) <=> A+(aq) + 2B-(aq) Ksp=[A+][B-]2
I n/a 0 0
C n/a
E n/a 0.00015* 2(0.00015)
* for every mole of A+ that is present at llbm, one mole of AB2 dissolved
Ksp = (0.00015)(0.00030)2
Ksp = 1.4x10-11 for AB2
Sometimes the molar solubility info can be 'hidden':
for example, a saturated solution contains 0.24g of salt per 500mL.
[Use molar mass, convert the given info to mol/L]
Homework:
p486(4)
p493(7,8,9,12)
...not all are molar solblty to Ksp, some are Ksp to molar solblty
What would you get if image 1 and image 2 were combined.
question: Determine the Ksp of salt AB2 if the molar solubility is
0.00015 mol/L
1.Write the llbm dissociation rxn.
2. Write the Ksp expression.
3. Set up the ICE chart.
4. Use molar solubility to determine [ion]llbm
5.Sub into Ksp expression.
AB2 (s) <=> A+(aq) + 2B-(aq) Ksp=[A+][B-]2
I n/a 0 0
C n/a
E n/a 0.00015* 2(0.00015)
* for every mole of A+ that is present at llbm, one mole of AB2 dissolved
Ksp = (0.00015)(0.00030)2
Ksp = 1.4x10-11 for AB2
Sometimes the molar solubility info can be 'hidden':
for example, a saturated solution contains 0.24g of salt per 500mL.
[Use molar mass, convert the given info to mol/L]
Homework:
p486(4)
p493(7,8,9,12)
...not all are molar solblty to Ksp, some are Ksp to molar solblty
What would you get if image 1 and image 2 were combined.
[Ans: a molar solution.]
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