*

 Phil and Molly's holiday scenes and notes

Google
 

ALL my KS3 SCIENCE Revision Quizzes (~US K12 grades 6,7,8)

GCSE-IGCSE-KS4 Science-CHEMISTRY notes & quizzes (~US K12 grades 9-10)

Advanced Level CHEMISTRY GCE AS A2 IB notes and quizzes (~US K12 grades 11-12)

All my GCSE-IGCSE Science-CHEMISTRY etc. syllabus help links

 All my GCE-AS-A2-IB AQA, Edexcel, OCR etc. Advanced Level Chemistry syllabus-specification help links

KS4 SCIENCE - Additional & Applied UK Chemistry help AQA GCSE Science - Chemistry CCEA GCSE Science - Chemistry Edexcel GCSE 360Science - Chemistry OCR GCSE 21st Century Science Suite - Chemistry  OCR GCSE Gateway Science Suite - Chemistry OCR GCSE Applied Science - Chemistry (double award) WJEC GCSE Science - Chemistry

doc b's HOMEPAGE and Site-Map

Useful Alphabetical Site Index Doc Brown's Chemistry Clinic

GCE-AS-A2-IB Advanced Level Theoretical-Physical Chemistry revision notes

 Equilibria Part 4

 "Partition equilibria, solubility product and ion exchange"

GCSE Notes on reversible reactions-equilibrium * Advanced Part 1. Equilibrium, Le Chatelier's Principle-rules * Part 2. Kc and Kp equilibrium expressions and calculations * Part 3. Equilibria and industrial processes * Part 4 sub-index: 4.1 Partition between two phases * 4.2 Solubility product Ksp * 4.3 Ion-exchange systems * Part 5. pH, weak-strong acid-base theory and calculations * Part 6. Salt hydrolysis, Acid-base titrations-indicators, pH curves and buffers * Part 7. Redox equilibria, half-cell electrode potentials, electrolysis and electrochemical series * Part 8. Phase equilibria-vapour pressure, boiling point and intermolecular forces * The K and ΔS-ΔG connection with EØcell will be dealt with via new thermodynamics pages later, but an example of a ΔS-ΔG calculation is given at the end of the advanced kinetics pages and ΔG for cells is mentioned in Equilibria Part 7. M = old fashioned shorthand for mol dm-3 * EMAIL query?comment


4.1 Partition equilibrium between two phases

  • The word 'partition' means a substance X is distributed between two phases in a dynamic equilibrium.

  • It is a heterogeneous equilibrium since the 'solute' is distributed between two distinct phases.

  • The two phases may be a gas and liquid-solution or, more likely, two immiscible liquids.

  • The basic expression is:

    • Kpartition = [X(phase 1)] / [X(phase 2)]

    • Here the K is called the partition coefficient or distribution coefficient. If it involves two immiscible liquids, K has no units.

    • If gas and a solution are involved, then appropriate units must be used for the partition .

      • e.g. CO2(g) (c) doc b CO2(aq), where K = pCO2(g) / [CO2(aq)], so the units might be Pa mol-1 dm3

      • This balance is observed in our environment with 0.03-0.04% of air being the weakly acidic gas carbon dioxide.

        • There is a 2nd 'non-partition' homogeneous equilibrium derived from the 'dissolving' equilibrium, and accounts for why even un-polluted rain is still very slightly acidic at about pH 5.5 due to ....

        • CO2(aq) + H2O(l) (c) doc b HCO3-(aq) + H+(aq)

        • and note that if one of the equilibrium positions is changed, then the other equilibrium must change too, e.g. if the CO2 concentration in air rises, the aqueous concentration of CO2 rises and so does the hydrogen ion concentration etc.

  • However for all the cases described below, the partition will involve the distribution of a solute between two immiscible liquid phases, which is a more likely and simpler situation to deal with.

  • If the solute is in the same molecular state in both liquid-phases, the following simple partition equilibrium expression will apply:

    • Kpartition =

      [X(liquid 1)]
      --------
      [X(liquid 2)]
    • K is called the partition/distribution coefficient and has no units  and is temperature dependent.

    • Both concentrations must be in the same units e.g. molarity mol dm-3, g dm-3, mg cm-3 or whatever.

  • If a substance is added to a mixture which is soluble to a greater or lesser extent in both immiscible liquids, on shaking and then allowing the mixture to settle, the concentrations in each layer become constant. However, there is continual interchange of solute between the liquid layers via the interface i.e. a dynamic equilibrium is formed.

  • If more of the substance X is added to the system, the solute will distribute itself between the immiscible liquids so that the ratio of the solute concentrations remains the same at constant temperature independently of the total quantity of X in the same molecular state, and that is essentially the partition equilibrium law.

    • Note that if chemical equilibrium is involved (like CO2 in water) the simple partition law may not apply even though K remains constant at constant temperature (see also example 1. below).

  • Examples of partition systems involving two immiscible liquids

    1. Iodine in water/tetrachloromethane: I2(aq) (c) doc b I2(CCl4) : K = [I2(aq)] / [I2(CCl4)] = 0.0116

      • The non-polar iodine is much more soluble in the non-polar organic solvent than in the highly polar water solvent. The iodine cannot disrupt few of the strong intermolecular forces of hydrogen bonding between water molecules.

      • This system can be analysed by titrating extracted aliquots with standardised sodium thiosulphate and starch indicator.

      • If the aqueous solution is replaced by aqueous potassium iodide, the simple Kpartition expression does not hold because of a 2nd homogeneous equilibrium and both equilibria expressions must be satisfied:

        • I-(aq) + I2(aq) (c) doc b I3-(aq) as well as I2(aq) (c) doc b I2(CCl4)

    2. Ammonia in water/trichloromethane: NH3(aq) (c) doc b NH3(CHCl3) : K = [NH3(aq)] / [NH3(CHCl3)] = 26

      • The highly polar ammonia can hydrogen bond with the even more polar water molecules, hence ammonia's much greater solubility in water than the less polar trichloromethane.

      • This system can be analysed by titrating extracted aliquots with standardised hydrochloric acid and methyl orange indicator.

      • The small % of the highly soluble ammonia that ionises in water can be reasonably ignored in this case.

  • Case studies - uses of partition

    • Case study 4.1.1 Extraction and purification of a reaction product

      • Partition can used to extract and help purify a desired product from a reaction mixture and this technique is called solvent extraction and employs the use of a separating funnel. The method depends on the desired material being more soluble in one liquid phase than another, though the removal of impurities may involve chemical reactions.

      • Suppose a neutral solid organic compound (lets call it NOC) had been prepared using aqueous reagents but was soluble in a non-polar organic solvent which is less dense than water e.g. hexane or ethoxyethane (ether) (lets call it NPS). After filtering off any solid residues (if necessary), the NPS can be added to dissolve the NOC to give an organic solution of the crude product. This is shown as the upper yellow layer in the diagram below with the lower grey aqueous layer.

        1. (c) doc b The mixture is shaken to extract the NOC into the NPS and the two layers allowed to settle out.

        2. The aqueous layer of impurities can be run off.

        3. This leaves the NPS-NOC solution, but it will still contain impurities.

      • You can then repeat the sequence with pure water to extract any more water soluble impurities.

      • Organic impurities can be dealt with in a variety of ways depending on their nature e.g.

        • If the NOC solution contains an acidic impurity you can use an aqueous solution of sodium hydrogencarbonate to extract it by a chemical neutralisation reaction into the aqueous layer. A second extraction with pure water is then needed to remove any residual salts formed. In between steps 1 and 2 you need to invert the separating funnel (with the stopper on!) and open the tap to release any CO2 gas formed.

        • If the NOC solution contained a base impurity, a dilute acid solution could be used to extract it, followed by extraction with water etc.

        • Neutral impurities can really only be separated from the NOC via re-crystallisation (see below).

      • After the extractions, the NOC solution can be dried with a drying agent (e.g. anhydrous sodium sulphate) and the solvent evaporated to leave the solid, which can e then re-crystallised from a suitable solvent.

        • If the NOC is a water insoluble liquid it may be purified using the same procedure without the addition of a NPS and after separation and drying in fractionally distilled to further purify it.

      • There are a whole series of permutations based on these ideas depending on whether the organic compound is an acid or a base and whether it is water soluble, where an organic solvent might be used to extract the impurities.

      • In industry, it possible to have multiple connected separating 'funnels' running on a continuous basis to extract a desired material.

      • See calculation Q4.1.1

    • Case study 4.1.2 Testing the absorption of harmful chemicals or pesticides by fatty tissue.

      • Pesticide activity is often linked to the transfer of pesticide molecules (PM) from aqueous media to fatty tissue in cell membranes.

      • To be effective in this way, the pesticide molecules must be much more soluble in the very weakly or non-polar fat-'solvent' than in water.

      • Octan-1-ol is a weakly polar solvent and the long hydrocarbon chain that simulates fat molecules quite well in terms of solvent properties.

      • Kow =

        [PM(octan-1-ol)]
        -----------
         [PM(water)]
      • In ecology chemistry, the bioconcentration factor can be measured e.g.

      • bioconcentration factor

           PM concentration(animal)
         = ------------------
           PM concentration(water)
      • and it is found to correlate well with the Kow partition coefficient values.

        • Note that Kow values can be so big, they are often quoted on a logarithmic scale, lg Kow (lg = log10).

        • For the now banned pesticide DDT, lg Kow = 5.98, that is Kow = 105.98 = 9.55 x 105, and this factor of nearly a million clearly explains why DDT builds up in an animal food chain.

          • (c) doc bOn effect of this was that birds of prey like kestrels, falcons, eagles etc. at the top of a food chain, suffered the most grievously because DDT poisoning caused diminished fertility in the adults and egg-shells were formed too thinly and were easily broken. The egg production and chick survival rate declined reducing the adult breeding population, and some species declined to the point of extinction in many areas of the UK. With the banning or severely restricted use of these pesticides the populations of birds of prey have recovered.

      • However, laboratory analysis of  animals (fish, birds etc.) is costly, so the partition experiments offer a cheaper preliminary testing situation.

      • Similar tests with any potentially harmful chemical can contribute to the potential toxicity profile of a substance.

    • Case study 4.1.3 Chromatography

      • Paper chromatography, tlc, gas-liquid chromatography function because the solute mixture being separated is distributed between a mobile phase (solvent/carrier gas) and an immobile phase (paper/high boiling liquid).

  • Example calculations:

    • Ex. Q4.1.1 20g of butanedioic acid (BDA) was shaken with a mixture of 100 cm3 ether and 100 cm3 water at 25oC. After titration with standard sodium hydroxide the concentration of the acid was found to be 0.024 mol dm-3 in ether and 0.16 mol dm-3 in water.

      • (a) Calculate the distribution coefficient KD for butanedioic acid between ether/water.

        • KD = [BDA(ether)] / [BDA(water)] = 0.024 / 0.16 = 0.15

      • (b) If 10g of BDA had been shaken with 50 cm3 of each solvent at 25oC, what value would expect for KD if the layers were again analysed?

        • 0.15, since the partition law states the ratio of concentrations remains constant at constant temperature.

      • (c) If 10g of butanedioic acid was dissolved in 50 cm3 of ether at 25oC, calculate how much of the acid can be extracted with 50 cm3 of water.

        • If we call x the mass in g extracted into water, V the liquid volumes, and expressing the concentrations in gcm-3, substitution into the partition expression gives ...

        • KD =

          [(10-x)/Vether]   10-x
          ------------ = ---- (since V's cancel out)
             [x/Vwater]        x
        • Rearranging: 0.15 x = 10 - x, so 1.15x = 10
        • therefore x = 10/1.15 = 8.7g of BDA extracted.

top sub-index


4.2 Solubility Product

  • When a sparingly soluble salt is mixed with water a dynamic equilibrium is established in which salt is constantly dissolving and crystallising at the same rate when the solution is saturated, and the maximum constant concentration is achieved.

  • e.g. for calcium sulphate: CaSO4(s) + aq (c) doc b Ca2+(aq) + SO42-(aq)

    • the equilibrium expression is: K = [Ca2+(aq)] [SO42-(aq)] / [ CaSO4(s)]

  • However, since the concentration of water and the solid is effectively constant the equilibrium expression is simplified to:

    • Ksp = [Ca2+(aq)] [SO42-(aq)] = 2.4 x 10-5 mol2 dm-3

    • Ksp is called the solubility product of the ions concerned and is constant at constant temperature for a saturated solution i.e. when no more will dissolve.

    • The solubility product for a sparingly soluble strong electrolyte is defined as the product of the concentration of the ions raised to their appropriate powers in a saturated solution at a specific temperature.

    • At the saturation solution point, controlled by the Ksp expression, it doesn't matter how much solid you add, no more can dissolve.

    • The solubility of the sparingly soluble salt is governed by the Ksp expression, i.e. whatever ion concentrations are present of the compound, then the expression must be obeyed. (see common ion effect below).

    • If on mixing solutions containing the two constituent ions the Ksp expression is exceeded, precipitation will take place until the product of the ion concentrations equals the Ksp value. If the Ksp expression is not exceeded, no precipitation will take place.

    • ?

  • Other solubility product expressions

    • Note: In the Ksp expression, the ion concentrations are raised to powers equal to their molar ratio in the compound:

      • This is analogous to the molar ratio from the equations for Kc or Kp expressions, and similarly, watch the units!

    • silver chloride : AgCl(s) + aq  (c) doc b Ag+(aq) + Cl-(aq)

      • Ksp = [Ag+(aq)] [Cl-(aq)] = 1.8 x 10-10 mol2 dm-6

    • calcium carbonate: CaCO3(s) + aq (c) doc b Ca2+(aq) + CO32-(aq) (ΔH slightly -ve)

      • Ksp = [Ca2+(aq)] [CO32-(aq)] = 5.0 x 10-10 mol2 dm-6

      • Sea shells are mainly made of calcium carbonate which is a tough mineral and will not dissolve appreciably in water.

      • However, when the sea creatures die and the remains sink to great depth in the oceans, the shells will then dissolve because of changes in the position of two equilibria. At great depths the pressure is much higher and the temperature lower, both factors favouring more CO2 dissolving, therefore the following forward reaction is promoted,

      • CaCO3(aq) + CO2(aq) + H2O(l) (c) doc b Ca2+(aq) + 2HCO3-(aq)

      • and secondly, the lower temperature favours a higher Ksp value because the dissolving process is slightly exothermic, so more of the calcium carbonate will dissolve. There are no shells lying at the bottom of the oceans! The limestone cliffs you see in the landscape were formed in warm shallow tropical seas.

    • magnesium hydroxide : Mg(OH)2(s) + aq (c) doc b Mg2+(aq) + 2OH-(aq)

      • Ksp = [Mg2+(aq)] [OH-(aq)]2 = 1.1 x 10-11 mol3 dm-9

    • silver chromate(VI) : Ag2CrO4(aq) + aq (c) doc b 2Ag+(aq) + CrO42-(aq)

      • Ksp = [Ag+(aq)]2 [ CrO42-(aq)] = 1.3 x 10-12 mol3 dm-9

    • aluminium hydroxide : Al(OH)3(s) + aq (c) doc b Al3+(aq) + 3OH-(aq)

      • Ksp = [Al3+(aq)] [OH-(aq)]3 = 1.0 x 10-33 mol4 dm-12

    • antimony sulphide: S2S3(s) + aq (c) doc b 2Sb3+(aq) + 3S2-(aq)

      • Ksp = [Sb3+(aq)]2 [S2-(aq)]3 = 1.7 x 10-93 mol5 dm-15

  • The common ion effect

    • If a 2nd soluble substance is added to the saturated solution of a salt, that has an ion in common with the salt, this will cause precipitation of the salt. This is because the Ksp expression is initially exceeded, causing precipitation until the new concentrations satisfy the Ksp expression Le Chatelier again!). This precipitation is known as the 'common ion effect'.

  • Example calculation 4.2.1

    • (a) What is the molarity of calcium carbonate in a saturated solution at 298K?

      • Since mole ratio of Ca2+:CaCO3:CO32- is a 1:1:1 ratio, so [Ca2+(aq)] = [CO32-(aq)] = [CaCO3(aq)]

      • Ksp = [Ca2+(aq)] [CO32-(aq)] = 5.0 x 10-10 mol2 dm-6

      • therefore: [CaCO3(aq)] = (5.0 x 10-10) = 2.24 x 10-5 mol dm-3

    • (b) What is the solubility of calcium carbonate in 0.1 mol dm-3 sodium carbonate solution?

      • The tiny contribution of carbonate from the dissolved calcium carbonate can be ignored, so effectively the carbonate concentration is that of the sodium carbonate itself.

      • Ksp = [Ca2+(aq)] [CO32-(aq)] = 5.0 x 10-10 = [Ca2+(aq)] x 0.1

      • [Ca2+(aq)] = [CaCO3(aq)] = 5.0 x 10-10/0.1 = 5.0 x 10-9 mol dm-3

  • Example calculation 4.2.2

    • If equal volumes of aqueous 0.01 mol dm-3 sodium chloride and 0.005 mol dm-3 silver nitrate solution are mixed, show by calculation whether or not a precipitate of silver chloride forms?

      • Ksp(AgCl) = [Ag+(aq)] [Cl-(aq)] = 1.8 x 10-10 mol2 dm-6

    • [NaCl(aq)] = [Cl-(aq)] = 0.01 / 2 = 0.005 mol dm-3

      • (both original concentrations are halved because of mixing equal volumes i.e. diluted by a factor of 2)

    • [AgNO3(aq)] = [Ag+(aq)] = 0.005 / 2 = 0.0025 mol dm-3

    • The ionic product = [Ag+(aq)] x [Cl-(aq)] = 0.005 x 0.0025 = 1.25 x 10-5 mol2 dm-6

    • The ionic product on mixing exceeds the Ksp value so precipitation takes place.

  • Example calculation 4.2.3

    • For the equilibrium:  CaSO4(s) + aq (c) doc b Ca2+(aq) + SO42-(aq)

      • Ksp = [Ca2+(aq)] [SO42-(aq)] = 2.0 x 10-5 mol2 dm-6

    • (a) What is the solubility of calcium sulphate in a saturated solution of the salt in g cm-3?

      • From the arguments outlined in example 4.2.1(a)

      • [Ca2+(aq)] = [CaSO4(aq)] = (2.0 x 10-5) = 4.47 x 10-3 mol dm-3

      • Ar's: Ca = 40, S = 32, O = 16, Mr(CaSO4) = 136, 1 dm3 = 106 cm3

      • solubility = 4.47 x 10-3 x 136 = 0.608 g dm-3, so scaling down to 100 cm3

      • solubility = 0.608 x 100/106 = 6.1 x 10-5 g/100 cm3

    • (b) Assuming equal volumes of solutions are mixed, what is the minimum concentration of sodium sulphate (Na2SO4) solution that when added to a 1.0 x 10-4 mol dm-3 solution of calcium sulphate, will just begin to cause precipitation of calcium sulphate?

      • Let [NaaSO4(aq)] = [SO42-(aq)] = the theoretical concentration of sodium sulphate at the point of precipitation.

        • This is ignoring the tiny contribution from the calcium sulphate solution.

      • On mixing the equal volumes of solutions, the calcium sulphate concentration is halved.

      • Therefore on substituting into the Ksp expression on the point of precipitation ...

      • 2.0 x 10-5 = ((1.0 x 10-4)/2)  x [NaaSO4(aq)]

      • therefore [NaaSO4(aq)] = 2.0 x 10-5/0.5 x 10-4 = 0.4 mol dm-3

      • However, on mixing, the sodium sulphate solution concentration must also be halved,

      • therefore the original sodium sulphate solution must be at least 0.8 mol dm-3

  • Example calculation 4.2.4

    • Equal volumes of 0.025 mol dm-3 potassium bromide (KBr) and 0.005 mol dm-3 lead(II) nitrate (Pb(NO3)2)solutions were mixed.

      • Ksp(PbBr2) = 7.9 x 10-5 mol3 dm-9

    • (a) Write out (i) the Ksp expression for lead(II) bromide and (ii) the ionic equation for its precipitation.

      • (i) Ksp(PbBr2) = [Pb2+(aq)] [Br-(aq)]2, (ii) Pb2+(aq) + 2Br-(aq) ==> PbBr2(s)

    • (b) Show by calculation if lead(II) bromide precipitates after mixing the solutions.

      • [Br-(aq)] = [KBr(aq)] = 0.025 / 2 = 1.25 x 10-2 mol dm-3

      • [Pb2+(aq)] = [Pb(NO3)2(aq)] = 0.005 / 2 = 2.5 x 10-3 mol dm-3

      • The ionic product = [Pb2+(aq)] [Br-(aq)]2 = 2.5 x 10-3 x (1.25 x 10-2)2 = 3.91 x 10-7 mol3 dm-9

      • The Ksp value of 7.9 x 10-5 is NOT exceeded, so no precipitation takes place.

top sub-index


4.3 Ion Exchange systems

  • Ion-exchange materials have the capacity to hold ions in a dynamic equilibrium with the same ions present in an aqueous solution.

    • They may be synthetic polymer resins with immobile negative groups e.g. based on the sulphonic acid group R-SO2O-H+(s) acting as a cation exchanger. R represents the molecular backbone of the polymer resin. (immobile, exchangeable)

    • A resin with immobile positive groups like R-N(CH3)3+Cl-(s) can act as an anion exchanger.

    • Cation exchangers occur naturally in the sheet structures of clay minerals in soil which have excess immobile negative groups based on oxygen (e.g. clay-O-) which hold cations like H+ or Ca2+.

  • How strongly are ions held on the resin?

    • For singly charged ions the binding order from strongest to weakest bound is:

      • Cs+ > Rb+ > K+ > NH4+ > Na+ > Li+

    • For doubly charged ions the binding order from strongest to weakest bound is:

      • Ba2+ > Sr2+ > Ca2+ > Cu2+ > Zn2+ > Mg2+

    • For change in cation charge: Not surprisingly, the general binding order from strongest to weakest is M3+ > M2+ > M+ as the increasing charge density of the hydrated ion increases, so will the attraction of the ion to the immobile negative groups on the resin.

    • Effect of cationic radius and extent of hydration for constant charge:

      • If you consider the trends for Group 1 cations (M+) or Group 2 cations (M2+) things don't seem to add up? The group trend is for increasing radius down the group. This produces a decreasing charge density trend which should result in weaker binding to the negatively charged resin. However, the radius of the isolated ion does not count here, but what does matter is the effective radius of the hydrated cation. The smaller the ion, with its greater charge density, the greater its attraction for water molecules and the larger the resulting hydrated ion. Therefore the effective hydrated ionic radius actually decreases down the group, and the effective surface charge density increases to give the binding strength order.

  • Ion exchange case studies

  • Case study 4.3.1 Ion-exchange processes are extremely important in soil chemistry.

    • Clay minerals are based on sheets of linked silicate units.

    • Here the simple tetrahedral silicate(IV) ion is SiO44- is linked together via -O-Si-O- bonds in two dimensions, the resulting silicate sheets have the general formula (Si2O52-)n where n is very large number.

    • The excess negative charge is balanced by various cations e.g. H+, K+, Mg2+, Ca2+, Al3+ which are adsorbed on or can fit in between the silicate sheets. The 'equation' below shows how potassium ions might be exchanged with magnesium ions

      • 2[clay-O]-K+(s) + Mg2+(aq) (c) doc b [clay-O]-Mg2+-[O-clay](s) + 2K+(aq)

    • One of the many unfortunate consequences of acid rain from fossil fuel burning, is the extra hydrogen ions will displace or wash out poisonous aluminium ions from clay soils which are harmful to plants and animals.

      • [(clay-O)3]3-Al3+(s) + 3H+(aq) (c) doc b 3[clay-O]-H+(s) + Al3+(aq)

    • Lime is added to soil to reduce its acidity. The lime (calcium oxide) forms hydroxide ions which will neutralise hydrogen ions held on the clay, so increasing the pH. The hydrogen ions on the clay are replaced by calcium ions, Ca2+.

      • The overall neutralisation and ion exchange can be summarised as ...

      • 2[clay-O]-H+(s) + Ca2+(aq) + 2OH-(aq) (c) doc b [clay-O]-Ca2+-[O-clay](s) + 2H2O(l)

    • Since clay minerals act as cation exchangers, anions like chloride and nitrate are readily washed out in rainwater, the latter ion from artificial ammonium nitrate fertilisers can cause pollution problems like eutrophication, though the ammonium cation is more likely to be retained being a positive ion.

    • Radioactive cations can be retained for quite some time in soil and only slowly displaced and dispersed to non-harmful levels. Even now (2006) in Northern England (Cumbria) sheep from a few farms cannot be sold for meat because of radioactive caesium-137, strontium-90 and iodine-? deposited on the soil they graze on. The radioactive contamination came from rain containing radio-isotopes a few days after the Russian Chernobyl nuclear reactor explosion in 1986. Caesium is more strongly bound than most other singly charged cations and some M2+ cations too? All the caesium will eventually end up in the Irish Sea and very diluted and harmless to aquatic life, but it takes time. The equation below shows the adsorption of the caesium ions onto an alumino-silicate sheets in clay by displacing less strongly held potassium ions,

      • [clay-O]-K+(s) + Cs+(aq) (c) doc b [clay-O]-Cs+(s) + K+(aq)

      • and the strontium ion Sr2+ is also strongly binding and will also displace other ions to remain in the soil for some time (see Mg2+...K+ exchange, 1st equation in section 4.3 above). However the radioactive iodine is likely to end up as the iodide ion. I-, so, being an anion, is more readily washed out of the soil by rainwater and not retained by the negatively charged alumino-silicate sheets.

  • Case study 4.3.2 Removing hardness from water:
    • Packs of ion exchange resins can hold or release ions in an ion exchange process.
    • Negative polymer resin columns hold hydrogen ions or sodium ions. These can be replaced by calcium and magnesium ions when hard water passes down the column. The more highly charged calcium or magnesium ions are more strongly held on the negatively charged resin. The freed or displaced hydrogen or sodium ions do not form a scum with soap (see GCSE notes on hard/soft water).
    • e.g. 2[resin]-H+(s) + Ca2+(aq) (c) doc b [resin]-Ca2+-[resin](s) + 2H+(aq)
    •  or 2[resin]-Na+(s) + Mg2+(aq) (c) doc b [resin]-Mg2+-[resin](s) + 2Na+(aq) etc.
  • Case study 4.3.3 Water purification:
    • You can also use an ion-exchange resin to replace negative ions by using a positively charged resin initially holding hydroxide ions (OH-) e.g. to remove chloride (Cl-), nitrate (NO3- and potentially harmful) and sulphate ions (SO42-) etc.
      • [resin]+OH-(s) + Cl-(aq) (c) doc b [resin]+Cl-(s) + OH-(aq)
      • [resin]+OH-(s) + NO3-(aq) (c) doc b [resin]+NO3-(s) + OH-(aq)
      • 2[resin]+OH-(s) + SO42-(aq) (c) doc b [resin]+SO42-[resin]+(s) + 2OH-(aq) etc.
    • Now, by using both a positive ion-exchange resin (here) and a negatively charged ion-exchange resin (see 4.3.2), you can completely de-ionise water because the released hydrogen ions and hydroxide ions combine to form very pure water.
      • H+(aq) + OH-(aq) ==> H2O(l) 
      • The ionic equation for neutralisation.
    • However, it will NOT remove non-ionic substances like organic pesticides etc.

top sub-index


GENERAL Advanced Organic Chemistry Notes REVISION Advanced Inorganic Chemistry Notes NOTES Advanced Physical-Theoretical Chemistry Notes


This page is My FREE UNOFFICIAL links section of revision notes for studying revising tutoring teaching Advanced Level GCE AS A2 IB CHEMISTRY courses in unofficial support the Chemistry in any advanced-subsidiary AQA, EDEXCEL, OCR, CIE, WJEC, SQA and CCEA (NI) UK or Cambridge/London/Edexcel International and OCR/CIE International examinations.


doc b's HOMEPAGE and Site-Mapuseful alphabetical site index

 

* Copyright © Dr W P Brown 2000-2008 All rights reserved including the revision notes pages, quizzes, worksheets etc. * Doc Brown's Chemistry Clinic * www.docbrown.info/ *

top sub-index

ALL my KS3 SCIENCE Revision Quizzes (~US K12 grades 6,7,8)

GCSE-IGCSE-KS4 Science-CHEMISTRY notes & quizzes (~US K12 grades 9-10)

Advanced Level CHEMISTRY GCE AS A2 IB notes and quizzes (~US K12 grades 11-12)

All my GCSE-IGCSE Science-CHEMISTRY etc. syllabus help links

 All my GCE-AS-A2-IB AQA, Edexcel, OCR etc. Advanced Level Chemistry syllabus-specification help links

KS4 SCIENCE - Additional & Applied UK Chemistry help AQA GCSE Science - Chemistry CCEA GCSE Science - Chemistry Edexcel GCSE 360Science - Chemistry OCR GCSE 21st Century Science Suite - Chemistry  OCR GCSE Gateway Science Suite - Chemistry OCR GCSE Applied Science - Chemistry (double award) WJEC GCSE Science - Chemistry

Google