Classification of Enzymes 1 Oxidoreductases 2 Transferases 3

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Classification of Enzymes 1. Oxidoreductases 2. Transferases 3. Hydrolases 4. Lyases 5. Isomerases 6.

Classification of Enzymes 1. Oxidoreductases 2. Transferases 3. Hydrolases 4. Lyases 5. Isomerases 6. Ligases

Proteases Specificity Endoproteases Exoproteases Catalytic mechanism Serine protease Cysteine proteases nucleophilic catalysis Aspartyl proteases

Proteases Specificity Endoproteases Exoproteases Catalytic mechanism Serine protease Cysteine proteases nucleophilic catalysis Aspartyl proteases acid-base catalysis Metal proteases electrophilic catalysis

HIV Protease ASP 25’

HIV Protease ASP 25’

Pepsin ASP 215 ASP 32

Pepsin ASP 215 ASP 32

Aspartyl Proteases • Two Asp residues in the catalytic site • The two residue

Aspartyl Proteases • Two Asp residues in the catalytic site • The two residue can be on the same chain or on different chains • Optimum p. H is acidic: HIV-PR p. H 4 -5; pepsin p. H ≈ 4 (stomach) 1 st p. Ka: 3. 3 2 nd p. Ka: 5. 3 1 st p. Ka: 4. 21 2 nd p. Ka: 5. 64

HIV-Protease – Catalytic Mechanism Tetrahedral Intermediate (hydrated amide)

HIV-Protease – Catalytic Mechanism Tetrahedral Intermediate (hydrated amide)

Brønsted Equation Is there a relation between KHA and k. HA (KHB and k.

Brønsted Equation Is there a relation between KHA and k. HA (KHB and k. HB)? The Brønsted equation (empirical) log k. HA = alog. KHA + cost. log k. HA = -ap. KHA + cost. (0 ≤ a ≤ 1) logk. B = -blog. KBH + cost. log k. B = bp. KB + cost. (0 ≤ b ≤ 1)

Brønsted Equation LFER = Linear Free Energy Relationship log k. HA = a log

Brønsted Equation LFER = Linear Free Energy Relationship log k. HA = a log KHA + cost

Brønsted Equation Meaning of the a, b parameters DG’# - DG# = a(DG’ –

Brønsted Equation Meaning of the a, b parameters DG’# - DG# = a(DG’ – DG) DDG# = a. DDG a = DDG# DDG

Brønsted Equation Halogenation of Carbonyl Compounds v = k. OH[OH-][acetone] + k. B[B][acetone] slow

Brønsted Equation Halogenation of Carbonyl Compounds v = k. OH[OH-][acetone] + k. B[B][acetone] slow v = k 1[B][acetone] fast Hammond Postulate log k. B G b=0. 48 b=0. 88 p. KBH+ q

Brønsted Equation: Levelling of a (b) log k. B log k. A b=0 a

Brønsted Equation: Levelling of a (b) log k. B log k. A b=0 a >0 b >0 p. KAH Kinetic effect k. HA becomes faster as HA becomes stronger Thermodynamic effect As HA becomes stronger [HA] << [H 3 O+] (strong acids in water are all the same) p. KBH+ Diffusion rate Reactions in solution can not be faster than diffusion limit: kdiff ≈ 1010 M-1 s-1