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Organic Chemistry Some Basic Principles and Techniques · TOPIC LESSON

Organic Purification and Analysis

Choose a separation from physical and acid–base properties, calculate recovery, and distinguish purity evidence from molecular identification.

JEE Main · JEE Advanced · NEET UG45 min study guide10 indexed sections

BY THE END, YOU CAN

  • Choose crystallization, extraction, distillation, sublimation or chromatography for a stated mixture.
  • Calculate solubility-limited recovery and repeated-extraction efficiency.
  • Explain acid–base extraction using ionization and phase distribution.
  • Distinguish simple, fractional, vacuum and steam distillation.
  • Interpret TLC distances, retention and limits of one-spot evidence.
  • Combine melting behaviour, boiling behaviour and analytical data for characterization.

BEFORE YOU START

  • Solubility and intermolecular forces.
  • Acid–base equilibria and molecular structure.
  • Vapour pressure, mole fraction and mass balance.

Original educational lesson. Work through the examples before revealing the practice answers. Check the current official syllabus separately; historical question frequency does not establish eligibility or predict future questions.

CONNECT THE CONCEPT TO THE EXAM

Selected exam questions & worked solutions

These selected examples are separate from the original practice below. Each identifies its exam, year and wording. They do not represent every paper or every selected year.

No source-verified exam questions have been published for this lesson yet. The worked examples and practice below are original teaching material, not past-exam questions.

01 / UNDERSTAND & APPLY

1. Choose the property that differs between the components

Purification separates a desired substance from unwanted components. It is not the same as identification: a method can give a single-looking fraction without proving what molecule it contains. Start by asking which property differs enough between the desired compound and impurities to provide a useful separation.

A solid that is much more soluble in hot solvent than cold solvent may suit recrystallization. A volatile liquid separated from nonvolatile material may suit simple distillation. Two liquids with similar volatility may need fractional distillation. A substance that decomposes near its ordinary boiling point may benefit from reduced pressure or another method.

Liquid–liquid extraction uses unequal distribution between two immiscible phases. Acid–base extraction adds a reversible chemical change: an acid or base is converted into an ionic form with a different distribution. Chromatography uses different interactions with mobile and stationary phases over repeated partition or adsorption events.

Practical selection also requires chemical compatibility. A solvent that reacts with the sample cannot be treated merely as a passive carrier. A thermally unstable compound should not be assigned a harsh heating method simply because its boiling point differs from an impurity’s. The sample amount, detection method and required purity also matter.

Yield, recovery and purity are separate quantities. A high recovered mass can include impurities or retained solvent. A low recovered mass can be very pure but reflect large losses. A useful report states the original sample basis, the mass recovered, the evidence of composition and the assumptions behind any recovery calculation.

02 / UNDERSTAND & APPLY

2. Recrystallization balances hot dissolution against cold loss

A suitable recrystallization solvent dissolves much more of the desired solid at the hot condition than at the final cold condition. The desired compound should remain chemically unchanged. Insoluble impurities can be removed from the hot solution, while sufficiently soluble impurities remain in the mother liquor as the product crystallizes.

The minimum hot-solvent volume in an ideal calculation is desired-solute mass divided by its hot solubility expressed per unit volume. At the cold condition, that same solvent volume still dissolves some product. The maximum recoverable crystal mass is initial dissolved product minus the amount remaining dissolved.

Using more solvent increases the cold dissolved loss if all else is unchanged. Too little solvent may leave undissolved desired material mixed with insoluble impurities. The useful choice is therefore a balance based on solubility, not a slogan that either more or less solvent is always better.

Slow, controlled crystal growth can reduce entrapment of impurities compared with rapid indiscriminate precipitation. However, real behaviour depends on nucleation, oiling out, supersaturation and the impurity’s own phase behaviour. A white crystal is not proof of purity, and a coloured solution need not mean the product itself is coloured.

A mixed-solvent system uses a good solvent and a miscible poor solvent to change solubility. The two solvents must form an appropriate single liquid phase for the intended crystallization, and the mixture must not react with the solute. This differs from extraction, which deliberately uses separate immiscible phases.

Wash solvent can remove mother liquor from crystal surfaces but can also dissolve product. A cold wash often reduces that loss when the solubility falls with temperature. Drying removes retained liquid; excessive heating may change hydration, solvation or chemical identity rather than simply improving the mass measurement.

ORIGINAL WORKED EXAMPLE

Compute an ideal crystallization recovery

A pure 4.00 g solid has solubility 20.0 g per 100 mL solvent at the hot condition and 2.00 g per 100 mL at the cold condition. Neglect solvent-volume change and handling loss. Find minimum hot-solvent volume and maximum cold crystal recovery.

  1. Hot solubility=0.200 g mL⁻¹, so minimum volume=4.00/0.200=20.0 mL.
  2. Cold dissolved amount=0.0200×20.0=0.400 g.
  3. Crystals=4.00−0.400=3.60 g.
  4. Recovery=3.60/4.00×100=90.0%.

Answer 20.0 mL solvent; 3.60 g crystals, or 90.0% ideal recovery.

03 / UNDERSTAND & APPLY

3. Extraction is an equilibrium mass balance

Consider a neutral solute S distributed between an aqueous phase and an immiscible organic phase at fixed temperature. Define K=[S]org/[S]aq for that same molecular species in the dilute model. The direction of the ratio must be written explicitly; using its reciprocal reverses the prediction.

If the initial solute amount is n₀ in aqueous volume Va and fresh organic volume Vo is added, equilibrium gives norg=K[ S ]aqVo and naq=[ S ]aqVa. Adding them yields n₀=[ S ]aq(Va+KVo). Thus the fraction remaining in the aqueous phase is Va/(Va+KVo).

The corresponding extracted fraction is KVo/(Va+KVo). Even if K is large, extraction is not mathematically complete with a finite solvent volume. The formula assumes equilibrium, unchanged phase volumes, negligible mutual solvent solubility and no reaction, association or concentration dependence that changes K.

The top layer is the less dense phase, not automatically the organic phase. Some organic solvents are less dense than water and others more dense. Dissolved salts can also alter aqueous density. Layer identity should be based on the actual system and a validated identification method rather than its position alone.

An emulsion is a dispersion that can prevent clean phase separation; it is not an extra equilibrium phase that can be assigned the same simple volume formula without thought. Incomplete separation and material retained at an interface can reduce practical recovery compared with the ideal mass balance.

q = Va/(Va + KVo)

Fraction left in aqueous phase after one ideal extraction; K=[S]org/[S]aq.

fraction extracted = 1−q

Assumes the two measured phases account for all solute.

ORIGINAL WORKED EXAMPLE

One extraction

A neutral solute has K=3.00 for organic/aqueous concentration. Initially 1.00 g is in 100 mL water. It is equilibrated with 50.0 mL fresh organic solvent; volumes are unchanged. Find amounts in each phase.

  1. q=100/(100+3.00×50.0)=0.400.
  2. Aqueous amount=1.00×0.400=0.400 g.
  3. Organic amount=1.00−0.400=0.600 g.

Answer 0.400 g remains aqueous and 0.600 g is extracted.

04 / UNDERSTAND & APPLY

4. Fresh smaller portions can recover more from the same solvent budget

After the first extraction, separate the organic phase and equilibrate the remaining aqueous phase with a fresh portion. The same fractional-removal law applies to the amount still present. For n equal fresh portions of volume v, the remaining fraction is [Va/(Va+Kv)]ⁿ under the same ideal assumptions.

If a fixed total organic volume V is divided into n equal portions, substitute v=V/n. Multiple portions generally reduce the residual aqueous amount more than one contact with the whole volume because each fresh portion begins with no extracted solute. The concentration gradient is renewed at every stage.

The improvement is a thermodynamic-model result, not a claim that infinitely many tiny practical extractions are sensible. Every real transfer can lose material, consume time and create emulsions. Apparatus hold-up and minimum manageable volumes impose practical limits.

For unequal portions, multiply the individual residual fractions: qtotal=Π[Va/(Va+KVi)]. If aqueous volume changes significantly, use the appropriate volume at each stage. If K depends on pH, and pH drifts between extractions, a single constant K cannot describe the whole sequence.

Extraction efficiency and selectivity differ. A solvent that extracts the target strongly may also extract an impurity strongly. The ratio of their distribution behaviour controls separation, so a high target recovery alone does not establish high target purity.

Full-size scientific diagram. Swipe or scroll horizontally; keyboard users can focus the diagram and use arrow keys.

One contact versus two fresh contacts with the same total solventA1g neutral solute with organic/aqueous partition constant3 in100mL water gives0.600g extraction in one50mL organic contact. Two separate fresh25mL contacts leave4/7 then16/49 of the original amount, extracting33/49=0.673469g total.Fresh portions improve ideal extractionK = [S]org/[S]aq = 3.00; water = 100 mLInitial neutral solute: 1.000 gOne 50.0 mL organic contactq = 100/(100 + 3×50) = 0.400Aqueous: 0.400 gOrganic: 0.600 gTwo fresh 25.0 mL contactsEach contact leaves fraction 4/7 in water.Start: 1.000 g in waterAfter first: 0.5714 g in waterFirst organic portion removes 0.4286 g.After second: 0.3265 g in waterSecond fresh portion removes 0.2449 g.Total extracted = 0.6735 g ≈ 67.3%Same total organic volume; separate it after each contact.Ideal equilibrium, unchanged volumes, no reaction or losses.
Rounded displayed amounts conserve mass to the shown precision. The organic portion is separated after each equilibrium contact. Constant K, unchanged phase volumes, negligible mutual solvent solubility and no handling loss are assumed.

ORIGINAL WORKED EXAMPLE

Compare equal solvent budgets

Repeat the previous K=3.00 and Va=100 mL example, but use two fresh 25.0 mL organic portions instead of one 50.0 mL portion. Find total extracted fraction.

  1. Each contact leaves q=100/(100+3×25.0)=4/7.
  2. After two contacts, residual fraction=(4/7)²=16/49=0.32653.
  3. Extracted fraction=1−16/49=33/49=0.67347.
  4. This exceeds the 0.600 fraction from one 50.0 mL contact.

Answer 67.3% extracted, compared with 60.0% for one equal-total-volume extraction.

05 / UNDERSTAND & APPLY

5. Ionization changes total distribution without changing the neutral-species K

A carboxylic acid HA can be converted to A⁻ in a sufficiently basic aqueous phase. The ionic form often strongly favours the aqueous phase compared with neutral HA. An amine B can similarly be protonated to BH⁺ in acid. Returning to suitable conditions can regenerate the neutral compound for another separation or isolation step.

Distinguish the partition constant K for a single neutral species from the total distribution ratio D that counts all forms. If only neutral HA enters the organic phase and A⁻ stays aqueous, D=[HA]org/([HA]aq+[A⁻]aq)=K/(1+10^(pH−pKa)) in the ideal buffered model.

Raising pH therefore lowers D for an acid under these assumptions. For a neutral base B whose conjugate acid is BH⁺, the corresponding model is D=K/(1+10^(pKa(BH⁺)−pH)). Lowering pH lowers D for the base. These expressions assume the aqueous pH is maintained and the ionic form has negligible organic solubility.

A mixture of an ordinary carboxylic acid, an amine and a neutral hydrocarbon can therefore be separated conceptually by sequential selective salt formation and phase partitioning. The order and reagent strength must be chosen to avoid unwanted reactions and to distinguish groups with different pKa values.

Ordinary phenol is weaker than a typical carboxylic acid, so bicarbonate can distinguish them in a suitable elementary extraction scheme, while strong base can deprotonate both. Strongly electron-withdrawing phenols are exceptions to an unqualified “phenols never react” rule. Use actual pKa and structure when supplied.

An ionic salt is not guaranteed to be infinitely soluble in water, especially with large hydrophobic groups or ion pairing. Multifunctional molecules may have several ionization sites and can be zwitterionic. The simple one-site distribution formula is a useful model whose conditions must be checked.

ORIGINAL WORKED EXAMPLE

Calculate a pH-dependent distribution ratio

A monoprotic acid has neutral-species K=10.0 and pKa=4.00. Only neutral HA partitions into the organic phase. At maintained aqueous pH 6.00, find D.

  1. [A⁻]/[HA]=10^(6−4)=100.
  2. D=10.0/(1+100)=10.0/101.
  3. D=0.0990, even though neutral HA alone has K=10.0.

Answer D=0.0990; ionization strongly favours total acid remaining in the aqueous phase.

06 / UNDERSTAND & APPLY

6. Distillation separates through vapour–liquid equilibrium

A liquid boils when its total vapour pressure matches the external pressure. For an ideal miscible binary liquid, partial pressures are xAPA* and xBPB*, and vapour composition follows each partial pressure divided by total pressure. The vapour is enriched in the more volatile component, but generally contains both.

Simple distillation may work well for a volatile solvent with a nonvolatile impurity or for components with sufficiently different volatility for the required purity. It does not mean the lower-boiling component leaves completely before the higher-boiling one begins to evaporate. Both can contribute to the vapour throughout the process.

Fractional distillation provides repeated effective vapour–liquid equilibration through a column. A theoretical plate represents an equilibrium-stage idealization, not necessarily a literal metal plate. Greater effective stage count can improve separation, but column performance, reflux and relative volatility all matter.

There is no universal boiling-point-difference threshold that guarantees a particular purity for every mixture. Nonideal behaviour can create an azeotrope where vapour and liquid compositions coincide. Ordinary fractional distillation at fixed pressure cannot cross that azeotropic composition by simply adding more equilibrium stages.

Vacuum distillation reduces external pressure and therefore lowers the temperature needed for boiling. This can help with high-boiling or heat-sensitive compounds, provided the substance and apparatus suit the method. It does not change a compound’s molecular identity into a low-molar-mass material.

A temperature reading should correspond to the vapour reaching the condenser if it is being used to interpret a distilling fraction. Heating-bath temperature is not automatically the boiling temperature of that fraction. Pressure must accompany a reported boiling point because boiling temperature depends on external pressure.

ORIGINAL WORKED EXAMPLE

One ideal vapour-enrichment step

At a given temperature an ideal liquid has xA=0.400, PA*=120 kPa and PB*=40.0 kPa. Find total pressure and vapour mole fraction yA.

  1. PA=0.400×120=48.0 kPa.
  2. PB=0.600×40.0=24.0 kPa.
  3. Total pressure=72.0 kPa.
  4. yA=48.0/72.0=0.667.

Answer 72.0 kPa total; vapour yA=0.667, enriched relative to liquid xA=0.400.

07 / UNDERSTAND & APPLY

7. Immiscible liquids and subliming solids use different phase behaviour

For two effectively immiscible liquids with both liquid phases present, each contributes approximately its own pure-liquid vapour pressure at the common temperature. The total is PA*+PB*, rather than the mole-fraction-weighted Raoult expression for a miscible ideal solution. This is the central steam-distillation distinction.

The sum can reach external pressure at a temperature below either pure liquid’s boiling point at that pressure. A water-insoluble organic substance with sufficient vapour pressure can therefore co-distil with water without being heated to its own normal boiling temperature. It must be sufficiently stable under the conditions.

The vapour mole ratio is nA/nwater≈PA*/Pwater*. Multiplying by molar masses gives the mass ratio mA/mwater≈PA*MA/(Pwater*Mwater). A low organic partial pressure can still correspond to appreciable organic mass if its molar mass is much larger than water’s.

The simple formula applies while both immiscible liquid phases remain and the vapour is approximately ideal. Once one phase is depleted, or when mutual solubility is appreciable, the assumptions change. Steam distillation is not simply “water lowers every boiling point” without phase-equilibrium conditions.

Sublimation is direct solid-to-vapour transfer, followed by deposition on a cooler surface in a purification setting. It can separate a sufficiently sublimable compound from nonvolatile impurities. Camphor or naphthalene are standard conceptual examples, but an arbitrary high-melting solid is not necessarily suitable.

Reduced pressure can facilitate sublimation as well as distillation, yet thermal decomposition may still compete. Observe whether the recovered solid retains the intended chemical identity. A deposit on a cooler surface is evidence of transport, not automatic proof that the material travelled unchanged.

ORIGINAL WORKED EXAMPLE

Steam-distillate mass ratio

At the boiling temperature of a model immiscible organic liquid/water pair, PA*=10.0 kPa and Pwater*=90.0 kPa. MA=144 g mol⁻¹ and Mwater=18.0 g mol⁻¹. Find organic/water mass ratio in the ideal condensate.

  1. Mole ratio A/water=10.0/90.0=1/9.
  2. Mass ratio=(1/9)×(144/18.0)=8/9.
  3. Thus equal-scale condensate contains 0.889 g A per gram water while both liquid phases remain.

Answer mA/mwater=0.889.

08 / UNDERSTAND & APPLY

8. Chromatography separates repeated interactions, not just molecular size

Chromatography has a stationary phase and a moving mobile phase. Components spend different fractions of time interacting with each phase, so they migrate at different rates. Adsorption chromatography emphasizes binding at a surface; partition chromatography emphasizes distribution between phases. Real systems may combine effects.

In ordinary normal-phase TLC on polar silica, stronger interaction with the stationary phase tends to reduce migration for otherwise comparable conditions. Increasing the eluting strength of the mobile phase often moves compounds farther. This is not a universal rule for reversed-phase systems, where the stationary phase is relatively nonpolar.

The retention factor Rf is distance travelled by the centre of a spot from the baseline divided by distance travelled by the solvent front from that same baseline. It is dimensionless and normally lies between zero and one. Measuring the denominator from the bottom edge instead of the baseline produces a wrong value.

Rf is conditional, not a unique molecular constant. Stationary phase, solvent composition, temperature, sample loading and development conditions affect it. Compare unknown and reference under the same conditions, ideally on the same plate. Matching Rf in one system supports a possibility but does not prove identity.

One observed TLC spot does not prove absolute purity: two compounds may co-migrate, a minor impurity may be below detection, or a compound may be invisible to the chosen visualization method. Multiple solvent systems or independent methods strengthen the conclusion. An overloaded or streaked spot also weakens interpretation.

Column chromatography can separate preparative fractions that are then checked analytically, for example by TLC. Gas chromatography is useful for suitably volatile, thermally stable analytes, while liquid chromatographic methods cover many less volatile compounds. Detector response and calibration are needed before peak area is equated with mass percentage.

Full-size scientific diagram. Swipe or scroll horizontally; keyboard users can focus the diagram and use arrow keys.

TLC spot and front distances measured from one baselineThe plate bottom is at y545 and one centimetre corresponds to50 coordinate units. Baseline is y495, spot centre y345 and solvent front y195: heights1,4,7 centimetres above the bottom. Spot travel3cm divided by front travel6cm gives Rf0.50.TLC distances begin at the baselineOne lane, one visible spot: a schematic measurementbaseline: 1.0 cm from bottomsolvent front: 7.0 cm3.06.0spot centre: 4.0 cmSpot travel = 4.0 − 1.0 = 3.0 cmFront travel = 7.0 − 1.0 = 6.0 cmR_f = 3.0 / 6.0 = 0.50Do not measure either distance from the plate bottom.One spot can hide co-migration or undetected impurities.Compare references under the same conditions.
Original schematic with exact internally scaled distances. Spot size is illustrative; Rf uses its centre. One visible spot does not prove absolute purity or uniquely identify a compound.

ORIGINAL WORKED EXAMPLE

Measure from the baseline

On a TLC plate, the baseline is 1.0 cm above the bottom edge. The solvent front is 7.0 cm above that edge and a spot centre is 4.0 cm above it. Find Rf.

  1. Solvent travel from baseline=7.0−1.0=6.0 cm.
  2. Spot travel=4.0−1.0=3.0 cm.
  3. Rf=3.0/6.0=0.50.

Answer Rf=0.50; using 4.0/7.0 would use the wrong reference.

09 / UNDERSTAND & APPLY

9. Purity evidence and identity evidence must agree

A pure crystalline compound often melts over a narrow interval under a properly calibrated measurement. An ordinary soluble impurity commonly depresses and broadens the melting range. However, eutectic mixtures, polymorphs, solvates, decomposition and measurement rate can complicate this simple diagnostic.

A mixed melting-point comparison combines an unknown with an authentic candidate. An unchanged sharp range supports identity under suitable conditions, while depression or broadening can support nonidentity. Coincident melting points alone are not enough, and unusual phase behaviour prevents this from being an absolute universal proof.

A narrow boiling range likewise supports but does not establish purity. Azeotropes can boil at nearly constant composition, and different pure liquids may have similar boiling points. Record pressure and consider whether the sample decomposes or contains nonvolatile material that stays behind.

Elemental analysis constrains atom ratios, and an independent molar mass can convert an empirical formula into a molecular formula. Neither determines connectivity alone. Functional-group tests provide reactivity constraints; IR can support bond types, NMR can reveal chemical environments and connectivity relationships, and mass spectrometry can supply mass and fragmentation evidence.

A basic IR comparison distinguishes an alcohol O–H feature from a carbonyl feature, but bands can overlap and hydrogen bonding changes shapes. NMR signal count is not simply the number of atoms because symmetry can make environments equivalent. A molecular-ion assignment in mass spectrometry must be checked rather than equating the tallest peak with molecular mass.

Characterization is strongest when independent evidence converges: consistent formula, plausible spectra, appropriate physical behaviour and a purification method that separates expected impurities. A beautiful crystal, one TLC spot or a familiar odour description is weaker evidence than a coherent set of measurements.

10 / UNDERSTAND & APPLY

10. Original solved practice

Assume equilibrium and the stated ideal volume/phase conditions for numerical problems. Explain the chemical reason for each method choice.

ORIGINAL PRACTICE · 1

A 5.00 g solid has hot solubility 0.250 g mL⁻¹ and cold solubility 0.0100 g mL⁻¹. Find ideal recovery with minimum hot solvent.

Reveal answer & reasoning

4.80 g, or 96.0%.

Minimum volume=5.00/0.250=20.0 mL. Cold loss=0.0100×20.0=0.200 g, leaving 4.80 g.

ORIGINAL PRACTICE · 2

Would doubling that solvent volume improve the ideal cold recovery if all product remains chemically unchanged?

Reveal answer & reasoning

No; it lowers recovery to 4.60 g.

Cold dissolved loss becomes 0.0100×40.0=0.400 g, leaving 4.60 g.

ORIGINAL PRACTICE · 3

A neutral solute has Korg/aq=2.00 with equal phase volumes. What fraction remains aqueous after one extraction?

Reveal answer & reasoning

1/3.

q=Va/(Va+2Vo)=1/(1+2) for equal volumes.

ORIGINAL PRACTICE · 4

With the same unchanged aqueous volume, what fraction remains after three such fresh equal-volume extractions?

Reveal answer & reasoning

1/27, approximately 3.70%.

Multiply the three residual fractions: (1/3)³.

ORIGINAL PRACTICE · 5

A weak acid has K=8.00 and pH=pKa; only neutral acid enters the organic phase. Find D.

Reveal answer & reasoning

4.00.

D=K/(1+10⁰)=8.00/2.

ORIGINAL PRACTICE · 6

For a neutral base B, does lowering aqueous pH generally increase or decrease D when BH⁺ remains aqueous?

Reveal answer & reasoning

Decrease.

Protonation converts B into aqueous-favouring BH⁺; D=K/[1+10^(pKa(BH⁺)−pH)] in the model.

ORIGINAL PRACTICE · 7

Must the organic phase be the upper layer?

Reveal answer & reasoning

No.

Layer order follows density for the actual phases. Some organic solvents are denser than water.

ORIGINAL PRACTICE · 8

Why does vacuum distillation lower boiling temperature?

Reveal answer & reasoning

Boiling requires a lower vapour pressure when external pressure is reduced.

The liquid reaches equality with the lower external pressure at a lower temperature; no molecular-mass change is implied.

ORIGINAL PRACTICE · 9

For two immiscible liquids with both phases present, should total pressure be xAPA*+xBPB* or approximately PA*+PB*?

Reveal answer & reasoning

Approximately PA*+PB*.

Each separate liquid phase contributes near its pure-liquid vapour pressure; the weighted expression belongs to a miscible ideal solution.

ORIGINAL PRACTICE · 10

A TLC spot travels 2.4 cm and the solvent front 6.0 cm from the baseline. Find Rf.

Reveal answer & reasoning

0.40.

Rf=2.4/6.0, a dimensionless distance ratio.

ORIGINAL PRACTICE · 11

Does one TLC spot prove a sample is a single pure compound?

Reveal answer & reasoning

No.

Co-migration, limited sensitivity or incomplete visualization can hide additional components.

ORIGINAL PRACTICE · 12

A crude sample weighs 2.00 g and dry isolated material weighs 1.50 g. Is its 75.0% mass recovery also necessarily 75.0% chemical purity?

Reveal answer & reasoning

No.

Recovery compares masses before and after separation. Purity is the fraction of the recovered material that is the desired substance and needs independent evidence.

KEEP THE BIG IDEAS

Quick revision

  • Choose a method from a property difference and chemical compatibility.
  • Crystallization recovery is limited by cold solubility.
  • Fresh extraction portions multiply residual fractions.
  • Neutral-species K and total distribution D differ when ionization occurs.
  • Steam distillation and miscible-liquid distillation use different pressure models.
  • A single physical or chromatographic observation rarely proves identity and purity.
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