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SOLUBILITY AND
CONCENTRATION OF MIXTURES
What is the
maximum amount
of salt that will
completely dissolve
in a cup of water?
Procedure:
1. Put 20 mL of water in a small
 clear transparent bottle. Add ½
 teaspoon of salt and stir until all
 the salt dissolves.
2. To the salt solution in step #1,
 add ½ teaspoon salt, a small
 portion at a time and stir the
 solution to dissolve the salt. At this
3. Add ½ teaspoon of salt to
 the salt solution in step #2
 and stir the solution. At this
 point, you have added one
 and ½ teaspoons of salt.
4. Continue adding ½
 teaspoon salt to the same cup
 until the added salt no longer
Q1. How many teaspoons of
 sugar did you add to 1 cup of
 water until the sugar no longer
 dissolves? __________
NOTE: In this step, you will
observe that there is already
excess sugar which did not
dissolve.
Q2. What is the maximum
 In this activity, you have observed
  that there is a maximum amount of
  solute that can dissolve in a given
  amount of solvent at a certain
  temperature.
 What do you think is it called?

        -SOLUBILITY
       (of the solute)
 The solution that contains the
  maximum amount of solute dissolved
  by a given amount of solvent is called
  a
-saturated solution.
 If you add more solute to the
  solvent, it will no longer dissolve. The
  solution has reached its saturation
  point.
 The presence of an excess solid
  which can no longer dissolve is an
 Is there any container
where all solids
dissolved? Which
container is this?
A solution is unsaturated
when it contains less
solute than the maximum
amount it can dissolve at a
given temperature.
 A more measurable way to find out
 the solubility of a solute is to
 determine the maximum amount
 that can be dissolved in 100 g of
 solvent at a specific temperature.
 There are available data from
 chemistry books that give the
 solubility of common solutes at
 particular temperatures. Figure 2
 shows the solubility of table salt at
Concentration of
      Solutions
The concentration
describes the relative
amounts of solute
and solvent in a
given volume of
Observe the
demonstration
.
Describe the concentrations
of solutions qualitatively (by
simply observing their
appearance) and
quantitatively (by comparing
the number of drops per
volume of water).
From Part 1 of the
 demonstration, you were able to
 describe the solutions as having
 quantitative concentrations of
 1 drop/50 mL and 10 drops/50
 mL. Qualitatively, you were
 able to distinguish the bottle
 with 10 drops/50 mL more
 concentrated (darker) than the
 bottle with 1 drop/50 mL.
When there is a large amount
 of dissolved solute for a
 certain volume of solvent, the
 solution is
-concentrated.
A solution that has a small
 amount of dissolved solute in
 comparison to the amount of
 Now that you have distinguished dilute from
 concentrated solutions qualitatively and
 quantitatively from your teacher’s
 demonstration, you can express
 concentration in other ways such as:

 (1) percent by volume, which is the amount
 of solute in a given volume of solution
 expressed as grams solute per 100 millliter of
 solution (g/100 mL), and

 (2) percent by mass, which is the amount of
 solute in a given mass of solvent expressed
 Labels of products sold often show the
  concentrations of solutes expressed as
  percent (%) by volume or mass. The
  alcohol used as a disinfectant is a
  solution of 70% ethyl or isopropyl
  alcohol, meaning 70 mL alcohol. There
  are also solutions sold as 40% ethyl or
  isopropyl alcohol.
 Vinegar is often labeled as “5% acidity,”
  which means that it contains 5 grams of
  acetic acid in 100 g of vinegar. The
  common antiseptic, agua oxinada is a
 The concentration of solid solutions, like
 gold jewelry, is expressed as karat. Pure
 gold is referred to as 24 karats. Jewelry
 that is said to be 18 karats contains 18
 grams of gold for every 24 grams of the
 material, 6 grams consist of the other
 metal like copper or silver. This material
 has a concentration of 75% gold, that
 is, [18/24(100)]. A 14 karat (14K) gold
 contains 14 grams gold and 10 grams of
 another metal, making it 58.3% gold.
The following sample problems
 show you that there is a way to
 know the exact ratio of solute to
 solvent, which specifies the
 concentration of a solution.
        Sample problem 1
How many mL of ethyl alcohol are
 present in a 50 mL bottle of
 rubbing alcohol?
Calculation for sample problem
                1
 Since rubbing alcohol contains 70%
 ethyl alcohol, it means that 100 mL
 of rubbing alcohol contains 70 mL
 ethyl alcohol. So, the following
 calculations show that in 50 mL of
 rubbing alcohol, there is 35 mL ethyl
 alcohol. The water content is most
 likely more. There is no easy way to
 determine but it would be incorrect
Sample problem 2
A one peso coin has a
 mass of 5.5 grams.
 How many grams of
 copper are in a one
 peso coin containing
 75% copper by mass?
 Calculation for sample problem 2
 75% by mass means 75 grams of copper in 100
  grams of one peso coin.
 So, a 5.5 grams coin contains,


 75 g copper x 5.5 g coin = 4.1 g copper
                  100 g coin
Solubility and concentration of mixtures

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Solubility and concentration of mixtures

  • 2. What is the maximum amount of salt that will completely dissolve in a cup of water?
  • 3. Procedure: 1. Put 20 mL of water in a small clear transparent bottle. Add ½ teaspoon of salt and stir until all the salt dissolves. 2. To the salt solution in step #1, add ½ teaspoon salt, a small portion at a time and stir the solution to dissolve the salt. At this
  • 4. 3. Add ½ teaspoon of salt to the salt solution in step #2 and stir the solution. At this point, you have added one and ½ teaspoons of salt. 4. Continue adding ½ teaspoon salt to the same cup until the added salt no longer
  • 5. Q1. How many teaspoons of sugar did you add to 1 cup of water until the sugar no longer dissolves? __________ NOTE: In this step, you will observe that there is already excess sugar which did not dissolve. Q2. What is the maximum
  • 6.  In this activity, you have observed that there is a maximum amount of solute that can dissolve in a given amount of solvent at a certain temperature.  What do you think is it called? -SOLUBILITY (of the solute)
  • 7.  The solution that contains the maximum amount of solute dissolved by a given amount of solvent is called a -saturated solution.  If you add more solute to the solvent, it will no longer dissolve. The solution has reached its saturation point.  The presence of an excess solid which can no longer dissolve is an
  • 8.  Is there any container where all solids dissolved? Which container is this?
  • 9. A solution is unsaturated when it contains less solute than the maximum amount it can dissolve at a given temperature.
  • 10.  A more measurable way to find out the solubility of a solute is to determine the maximum amount that can be dissolved in 100 g of solvent at a specific temperature. There are available data from chemistry books that give the solubility of common solutes at particular temperatures. Figure 2 shows the solubility of table salt at
  • 11.
  • 12. Concentration of Solutions The concentration describes the relative amounts of solute and solvent in a given volume of
  • 14. Describe the concentrations of solutions qualitatively (by simply observing their appearance) and quantitatively (by comparing the number of drops per volume of water).
  • 15. From Part 1 of the demonstration, you were able to describe the solutions as having quantitative concentrations of 1 drop/50 mL and 10 drops/50 mL. Qualitatively, you were able to distinguish the bottle with 10 drops/50 mL more concentrated (darker) than the bottle with 1 drop/50 mL.
  • 16. When there is a large amount of dissolved solute for a certain volume of solvent, the solution is -concentrated. A solution that has a small amount of dissolved solute in comparison to the amount of
  • 17.  Now that you have distinguished dilute from concentrated solutions qualitatively and quantitatively from your teacher’s demonstration, you can express concentration in other ways such as:  (1) percent by volume, which is the amount of solute in a given volume of solution expressed as grams solute per 100 millliter of solution (g/100 mL), and  (2) percent by mass, which is the amount of solute in a given mass of solvent expressed
  • 18.  Labels of products sold often show the concentrations of solutes expressed as percent (%) by volume or mass. The alcohol used as a disinfectant is a solution of 70% ethyl or isopropyl alcohol, meaning 70 mL alcohol. There are also solutions sold as 40% ethyl or isopropyl alcohol.  Vinegar is often labeled as “5% acidity,” which means that it contains 5 grams of acetic acid in 100 g of vinegar. The common antiseptic, agua oxinada is a
  • 19.  The concentration of solid solutions, like gold jewelry, is expressed as karat. Pure gold is referred to as 24 karats. Jewelry that is said to be 18 karats contains 18 grams of gold for every 24 grams of the material, 6 grams consist of the other metal like copper or silver. This material has a concentration of 75% gold, that is, [18/24(100)]. A 14 karat (14K) gold contains 14 grams gold and 10 grams of another metal, making it 58.3% gold.
  • 20. The following sample problems show you that there is a way to know the exact ratio of solute to solvent, which specifies the concentration of a solution. Sample problem 1 How many mL of ethyl alcohol are present in a 50 mL bottle of rubbing alcohol?
  • 21. Calculation for sample problem 1  Since rubbing alcohol contains 70% ethyl alcohol, it means that 100 mL of rubbing alcohol contains 70 mL ethyl alcohol. So, the following calculations show that in 50 mL of rubbing alcohol, there is 35 mL ethyl alcohol. The water content is most likely more. There is no easy way to determine but it would be incorrect
  • 22. Sample problem 2 A one peso coin has a mass of 5.5 grams. How many grams of copper are in a one peso coin containing 75% copper by mass?
  • 23.  Calculation for sample problem 2  75% by mass means 75 grams of copper in 100 grams of one peso coin.  So, a 5.5 grams coin contains,  75 g copper x 5.5 g coin = 4.1 g copper 100 g coin