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  2. MCAT Chemical and Physical Foundations of Biological Systems
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MCAT Chemical and Physical Foundations of Biological Systems Flashcards: 5c Chiral Separation Enantiomer Resolution

Study 5c Chiral Separation Enantiomer Resolution in MCAT Chemical and Physical Foundations of Biological Systems with focused flashcards that help you recognize the idea, recall the key rule, and apply it in practice-style prompts.

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What this deck covers

This deck focuses on 5c Chiral Separation Enantiomer Resolution, giving you a quick way to review the definitions, rules, and examples that matter most for MCAT Chemical and Physical Foundations of Biological Systems.

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Work through these flashcards in short sessions. Try to answer each prompt before flipping the card, then revisit any cards you miss until the explanation feels automatic.

MCAT Chemical and Physical Foundations of Biological Systems Flashcards: 5c Chiral Separation Enantiomer Resolution

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QUESTION

What is the maximum theoretical yield of a single enantiomer from simple kinetic resolution?

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ANSWER

50%50\%50% (at 100%100\%100% conversion to the favored product). From a racemate, complete conversion of one enantiomer yields at most half as pure product.

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Flashcard 1: What is the maximum theoretical yield of a single enantiomer from simple kinetic resolution?

Answer: 50%50\%50% (at 100%100\%100% conversion to the favored product). From a racemate, complete conversion of one enantiomer yields at most half as pure product.

Flashcard 2: What is a chiral resolving agent in enantiomer resolution?

Answer: A chiral reagent used to form separable diastereomers. The agent converts enantiomers into diastereomers with differing properties for separation.

Flashcard 3: Why can diastereomers be separated by ordinary methods but enantiomers cannot (in achiral media)?

Answer: Diastereomers have different physical properties; enantiomers do not. Diastereomers differ in energy and properties, while enantiomers are identical in achiral environments.

Flashcard 4: What is the key idea behind resolving enantiomers by converting them to diastereomers?

Answer: Make diastereomeric derivatives, separate them, then regenerate enantiomers. Conversion exploits diastereomers' distinct physical properties for separation before reversal.

Flashcard 5: Which separation method most directly resolves enantiomers using a chiral stationary phase?

Answer: Chiral chromatography (chiral HPLC or chiral GC). A chiral stationary phase discriminates enantiomers directly without forming derivatives.

Flashcard 6: What is the principle of chiral chromatography that allows enantiomer separation?

Answer: Different interactions with a chiral phase give different retention times. Enantiomers form transient diastereomeric complexes with the chiral phase, leading to differential elution.

Flashcard 7: Which technique commonly resolves enantiomeric acids by forming diastereomeric salts?

Answer: Salt formation with a single-enantiomer chiral base. The chiral base forms diastereomeric salts with differing solubilities for resolution of acids.

Flashcard 8: Which technique commonly resolves enantiomeric amines by forming diastereomeric salts?

Answer: Salt formation with a single-enantiomer chiral acid. The chiral acid creates diastereomeric salts with amines, enabling separation by physical differences.

Flashcard 9: What property difference is most often exploited to separate diastereomeric salts in resolution?

Answer: Different solubilities (fractional crystallization). Diastereomeric salts exhibit solubility differences, allowing purification via recrystallization.

Flashcard 10: What is kinetic resolution in the context of enantiomer separation?

Answer: A chiral reagent/catalyst reacts faster with one enantiomer than the other. Selective reactivity leaves one enantiomer unreacted, achieving partial purification.

Flashcard 11: What is the most common structural feature that makes a carbon center chiral?

Answer: An sp3sp^3sp3 carbon with four different substituents. Four distinct groups on an sp3sp^3sp3 carbon create a stereocenter without symmetry, enabling chirality.

Flashcard 12: What is a meso compound?

Answer: Achiral molecule with stereocenters and an internal plane of symmetry. The internal symmetry makes the molecule achiral despite having chiral centers.

Flashcard 13: What is the relationship between enantiomers and plane-polarized light rotation direction?

Answer: They rotate equal magnitudes in opposite directions. Enantiomers have opposite configurations, causing equal but opposite rotations of polarized light.

Flashcard 14: Identify the correct formula for specific rotation using observed rotation, path length, and concentration.

Answer: [α]=αobsl c[\alpha]=\frac{\alpha_{obs}}{l\,c}[α]=lcαobs​​. Specific rotation normalizes observed rotation by sample concentration and path length.

Flashcard 15: Calculate eeeeee for a mixture that is 70%70\%70% RRR and 30%30\%30% SSS.

Answer: 40%40\%40%. The difference in enantiomer percentages gives the excess of the major form.

Flashcard 16: Calculate αobs\alpha_{obs}αobs​ if αpure=+20∘\alpha_{pure}=+20^\circαpure​=+20∘ and ee=0.60ee=0.60ee=0.60 (fraction).

Answer: +12∘+12^\circ+12∘. Observed rotation is the product of purity fraction and pure enantiomer's rotation value.

Flashcard 17: Find eeeeee if αobs=−5∘\alpha_{obs}=-5^\circαobs​=−5∘ and αpure=−10∘\alpha_{pure}=-10^\circαpure​=−10∘ for the pure enantiomer.

Answer: 50%50\%50%. Enantiomeric excess is the ratio of observed to pure rotation, expressed as a percentage.

Flashcard 18: Identify the mixture composition (major enantiomer) if ee=20%ee=20\%ee=20% in favor of RRR.

Answer: 60% R60\%\,R60%R and 40% S40\%\,S40%S. A 20% excess means the major enantiomer is 10% above 50%, with the minor 10% below.

Flashcard 19: What is the definition of enantiomeric excess (ee) in terms of enantiomer fractions?

Answer: ee=∣fR−fS∣×100%ee=|f_R-f_S|\times 100\%ee=∣fR​−fS​∣×100%. Enantiomeric excess quantifies the purity of one enantiomer over the other in a mixture.

Flashcard 20: What is the relationship between observed and pure optical rotation for a mixture?

Answer: αobs=ee×αpure\alpha_{obs}=ee\times \alpha_{pure}αobs​=ee×αpure​ (with eeeeee as a fraction). Observed rotation scales with the enantiomeric purity relative to the pure enantiomer's rotation.

Flashcard 21: Which statement is true about optical rotation of a racemic mixture?

Answer: It has αobs=0\alpha_{obs}=0αobs​=0 (optically inactive). Equal amounts of enantiomers cancel each other's optical rotations, yielding zero net rotation.

Flashcard 22: What does it mean for a compound to be chiral?

Answer: It is not superimposable on its mirror image. Chirality implies the molecule lacks a plane of symmetry, preventing overlap with its mirror image.