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Lec 5

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Lecture Objectives

By the end of this lesson the student is expected……….


— Calculate concentration of the original bottle.
— Calculate concentration of any solution .
— Prepare a chemical compounds .
— Express concentration in different methods .
Solutions and Concentration
— A solution consists of a liquid (the solvent) with a
substance (the solute) dissolved in it. You are
probably familiar with many solutions from your
everyday life. Milk is a solution consisting of water
(the solvent) with lactose and salts dissolved in
it. Many of the solutions we work with in lab, are
known as aqueous solutions because the solvent is
water.
Methods of Calculating Solution Concentration
— There are number of ways to express the relative amounts
of solute and solvent in a solution. we describe
calculations for four different units used to express
concentration:
— Grams per liter
— Percent Composition
— Molarity
— Molality
— Normality
— PPM
— PPB
Chemical concentrations

Molarity = Moles of solute/Liters of Solution (M)

Molality = Moles of solute/Kg of Solvent (m)

Mole Fraction = Moles solute/total number of moles

Mass % = Mass solute/total mass x 100

Volume % = volume solute/total volume x 100

ppm = parts per million *


ppb = parts per billion *

* mass for solutions, volume for gasses


Chemical concentrations

Molarity = Moles of solute/Liters of Solution (M)

Molality = Moles of solute/Kg of Solvent (m)

Mole Fraction = Moles solute/total number of moles

Mass % = Mass solute/total mass x 100

Volume % = volume solute/total volume x 100

ppm = parts per million *


ppb = parts per billion *

* mass for solutions, volume for gasses


Chemical concentrations

Molarity = Moles of solute/Liters of Solution (M)

Molality = Moles of solute/Kg of Solvent (m)

Mole Fraction = Moles solute/total number of moles

Mass % = Mass solute/total mass x 100

Volume % = volume solute/total volume x 100

ppm = parts per million *


ppb = parts per billion *

* mass for solutions, volume for gasses


A sample of NaNO3 weighing 8.50 grams is placed in
a 500. ml volumetric flask and distilled water was
added to the mark on the neck of the flask. Calculate
the Molarity of the resulting solution.
1. Convert the given grams of solute to moles of solute :
No of moles = Wt in grams = 8.50g NaNO3 = 0.1moleNaNO3
M. wt 85 g NaNO3

2. Convert given ml of solution to liters


500 ml = 0.50 liter
1000 ml

3. Apply the definition for Molarity:


Molarity = moles NaNO3 / volume of the solution in liters
Chemical concentrations

Molarity = Moles of solute/Liters of Solution (M)

Molality = Moles of solute/Kg of Solvent (m)

Mole Fraction = Moles solute/total number of moles

Mass % = Mass solute/total mass x 100

Volume % = volume solute/total volume x 100

ppm = parts per million *


ppb = parts per billion *

* mass for solutions, volume for gasses


Determine the molality of 3000. grams of solution containing 37.3 grams of
Potassium Chloride KCl.

1. Convert grams KCl to moles KCl


37.3 g KCL = 0.50 mole KCL
74.6 g KCL

2. Determine the mass of pure solvent from the given grams of solution and
solute
Determine the molality of 3000. grams of solution containing
37.3 grams of Potassium Chloride KCl.

1. Convert grams KCl to moles KCl

No of moles = Wt in grams = 37.3 g KCL = 0.50 mole KCL


M. wt 74.6 g KCL

2. Determine the mass of pure solvent from the given grams


of solution and solute

Total grams = 3000 grams = Mass of solute + Mass of solvent


 Mass of pure solvent = (3000 - 37.3) gram
= 2962.7 gram
.

3. Convert grams of solvent to kilograms


2962.7 grams solvent = 2.9627 kg
1000 grams

4. Apply the definition for molality


Chemical concentrations

Molarity = Moles of solute/Liters of Solution (M)

Molality = Moles of solute/Kg of Solvent (m)

Mole Fraction = Moles solute/total number of moles

Mass % = Mass solute/total mass x 100

Volume % = volume solute/total volume x 100

ppm = parts per million *


ppb = parts per billion *

* mass for solutions, volume for gasses


Determine the mole fraction of KCl in 3000. grams of solution
containing 37.3 grams of Potassium Chloride KCl.

1. Convert grams KCl to moles KCl

37.3 g KCL = 0.50 mole KCL


74.6 g KCL

2. Determine the mass of pure solvent from the given grams of


solution and solute

Total grams = 3000 grams = Mass of solute + Mass of solvent

 Mass of pure solvent = (3000 - 37.3) gram


= 2962.7 gram
3. Convert grams of solvent H2O to moles

2962.7 grams of water = 164.6 moles H2O


18.0 grams

4. Apply the definition for mole fraction mole fraction =


Chemical concentrations

Molarity = Moles of solute/Liters of Solution (M)

Molality = Moles of solute/Kg of Solvent (m)

Mole Fraction = Moles solute/total number of moles

Mass % = Mass solute/total mass x 100

Volume % = volume solute/total volume x 100

ppm = parts per million *


ppb = parts per billion *

* mass for solutions, volume for gasses


Determine the mass % of a NaCl solution if 58.5 grams of NaCl
was dissolved in 50 ml of water (assume the density of
water to be 1 g/ml)

1. Convert ml of water to grams

2. Determine total mass of solution

Mass of solution = mass of solute + mass of solvent =


58.5 + 50 = 108.5 g

3. Apply the definition of mass percent mass % =


58.5 / 108.5 *100 = 53.9% NaCl
Chemical concentrations

Molarity = Moles of solute/Liters of Solution (M)

Molality = Moles of solute/Kg of Solvent (m)

Mole Fraction = Moles solute/total number of moles

Mass % = Mass solute/total mass x 100

Volume % = volume solute/total volume x 100

ppm = parts per million *


ppb = parts per billion *

* mass for solutions, volume for gasses


Assuming the density of water to be 1 g/mL we
approximate the density of a dilute aqueous
solution to be 1 g/mL

 1 ppm = 1 µg/mL = 1 mg/L

 1 ppb = 1 ng/mL = 1 µg/L


Determine the ppm of a NaCl solution if 58.5 grams of NaCl was dissolved in 50.0
ml of water (assume the density of water to be 1 g/ml)

Convert ml of water to grams

Determine total mass of solution

Mass of solution = mass of solute + mass of solvent =


58.5 + 50.0 = 108.5 g

Apply the definition of ppm

58.5 / 108.5 * 106 = 5.39 x 105 ppm NaCl


Features of an accurate quantitative process
— The key features of an accurate quantitative
process are as follows…
— To perform an accurate quantitative analytical
process first of all we need two thing, they are

— A representative sample &
— An appropriate methodology.
How Do We Express Concentrations of Solutions?
— Molarity (M)= moles/liter or mmoles/mL
— Normality(N) = equivalence/liter or meq/mL
— Formality(F)= is identical to molarity
— Molality(m) = moles/1000g solvent
Expression of Analytical Results
So Many Ways
— Solid Samples:
— %(wt/wt) = (wt analyte/wt sample)x 100%
— ppm(wt/wt) = (wt analyte/wt sample)x 106 ppm
— ppb(wt/wt) = (wt analyte/wt sample)x 109 ppb
— Liquid Samples
— %(wt/vol) = (wt analyte/vol sample mL)x 100 %
— ppm(wt/vol) = (wt analyte/vol sample mL)x 106 ppm
— ppb(wt/vol) = (wt analyte/vol sample,mL)x 109 ppb
Example
Percentage weight in sample
— How many grams of dextrose are required to
prepare 4000 ml of a 5% solution?
— Solution
— 5/100x4000=200g
EXAMPLE
Volume in Volume
— How many milliliters of liquified phenol (2.5%)
in 240 ml of Calamine lotion should be used in
compounding prescription for eye drop?
— Solution
— Volume of liquified phenol=2.5/100x240=6ml
Percent weight in weight
— How many grams of phenol should be used to
prepare 240 gram of a 5% (w/w) solution in water?
— Solution
— 5/100x240=12.0g
Name Defining Units
Molarity moles of solute/liter (solutions), or
(e.g. 0.1200 M) millimoles/milliliter (solutions)

Percent (e.g. 23.45 %) (grams of substance/grams of sample) x 100%

milligrams/liter (solutions), or micrograms/milliliter


Parts per million
(solutions) milligrams/kilogram (solids), or
(e.g 2.34 ppm, 2.34 mg/L)
micrograms/gram (solids)

Parts per billion micrograms/liter (solutions), or nanograms/gram


(e.g. 0.45 ppb, 0.45 ug/L) (solids)
Normality
— Normality is equal to the gram equivalent weight of a
solute per liter of solution. A gram equivalent weight or
equivalent is a measure of the reactive capacity of a given
molecule. Normality is the only concentration unit that is
reaction dependent.
— Equivalent Weight
— One mole of a substance is defined as the weight (mass)
in grams equal to its molecular weight (MW). Similarly,
one equivalent of a substance is the weight in grams equal
to its “equivalent weight” (EW).
— Equivalent weight = MWt /n
Normality
— Normality(N) = equivalence/liter or meq/mL
— For HCl, 1 mol HCl = 1 eq HCl. MW of HCl = 36.46;
EW of HCl = 36.46.
— For H2SO4, 1mol H2SO4 = 2 eq H2SO4. MW of
H2SO4 = 98.08; EW of H2SO4 = 49.04.
— For acids, EW = MW/n, where n is the number of
acidic hydrogens in the chemical formula.
— For hydroxide bases, EW = MW/n, where n is the
number of hydroxide ions in the chemical formula
— Calculate the number of equivalents in 220 grams of
H3PO4
— [the gram molecular weight of H3PO4 =98 gmw
— [Divide the gmw by the valence (which is 3 due to the +3
charge on the 3 H’s)
— Gram per equivalence:
— 98 g = 32.6 g/Eq
— 3 eq
— equivalents 220 g = 6.74 eq
— 32.6 g/eq
What is the normality of a solution containing 149
grams of H2SO4 in 900 ml
1) The gram molecular weight of H2SO4 =98 gmw
2) Divide the gmw by the valence (which is 2 due to the
+2 charge on the 2 H’s)
3) Equivalent= 98 g = 49 g/Eq
2 Eq
Figure out how many equivalents are in 149 grams of
H2SO4
No. of equivalents= 149 g = 3.04 eq
49 g/eq
Normality = equivalents (Don’t forget to change ml to
liters!!) liters
Normality = 3.04 eq = 3.38 N
0.9 L

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