Enzymes are biological catalysts that speed up biochemical reactions.
They lower the activation energy required for reactions without being consumed in the process.
They are essential for various metabolic pathways and are highly specific in their action.
Oxidoreductases: Catalyze oxidation-reduction reactions.
Transferases: Involved in the transfer of functional groups.
Hydrolases: Catalyze hydrolysis reactions.
Lyases: Facilitate group elimination to form double bonds.
Isomerases: Catalyze isomerization processes.
Ligases: Form bonds, usually coupled with ATP hydrolysis.
An enzyme is either a protein or RNA molecule that catalyzes biochemical reactions.
Enzymes bind specific substrates with high fidelity and specificity and enable reactions to occur under mild conditions.
Most metabolic pathways are regulated through the regulation of enzyme functions.
The active site of the enzyme is complementary to the substrate's structure, ensuring high specificity in substrate binding to initiate catalysis.
Enzymes like aconitase demonstrate high stereospecificity, where the binding and conversion of substrates yield specific stereoisomers (e.g., citrate to isocitrate).
The geometric shape of the substrate is crucial for enzyme binding, exemplified by lysozyme binding to polysaccharides.
The lock and key model illustrates how substrates bind to a pre-formed active site of the enzyme.
The induced fit model describes how binding of substrates (e.g., by hexose kinase) causes conformational changes in the enzyme's structure, facilitating catalysis.
Example reaction: 2H2O2 → H2O + O2
No Catalyst: Activation Energy = 75.2 kJ mol-1, Relative Rate = 1
Platinum Surface Catalyst: Activation Energy = 48.9 kJ mol-1, Relative Rate = 2.77 x 104
Catalase Catalyst: Activation Energy = 23.0 kJ mol-1, Relative Rate = 6.51 x 108
Catalysts lower the activation energy (ΔG‡) of reactions while not affecting the change in free energy (ΔGo).
Catalysts are not consumed during the reaction, allowing them to act repeatedly.
Increase local concentration of reactants.
Increase concentration of reactive groups.
Ensure proper orientation of reactants.
Stabilize the transition state of the reaction.
Hexokinase provides an example where an increase in the concentration of reactants enhances reaction rates.
The kinetics of anhydride formation from esters and carboxylates show a strong dependence on the proximity of reactive groups.
Base catalyzed peptide hydrolysis is demonstrated showing the mechanism and involvement of reactive groups.
Small molecules like NAD+/NADH, Biotin, and Riboflavin provide additional reactive groups for catalysis and are often obtained from the diet as vitamins.
Enzyme active sites are often complementary to the transition state of the reaction, leading to stronger binding and lower activation barriers.
Enzymes organize reactive groups in close proximity to facilitate reactions, allowing favorable transition states to form.
Enzymes use binding energy to create a rigid complex that reduces entropy issues encountered in uncatalyzed reactions.
Mappings of reaction states from substrate to product, showing the impacts of enzyme active site configurations on energy requirements.
Transition state analogs demonstrate that stable structures bind more tightly than substrates, highlighting the potential for these analogs to act as inhibitors.
Color changes or UV absorbance.
Coupled assays that result in color changes.
Use of radioactive labels.
Experiments with colored substrate analogs.
Initial reaction rates are important for determining the kinetics of enzyme activities when only substrate concentration is considered influential.
Analysis of graphs representing reaction rates at varying substrate concentrations aids in understanding enzyme kinetics.
Each data point on the Michaelis-Menten plot corresponds to an experimental setup with a constant enzyme concentration and varying substrate concentrations.
For the reaction S → P, if enzyme-catalyzed, the process involves the steps: E + S ↔ ES → E + P, resulting in rate constants k1, k-1, and k2.
In enzyme-catalyzed reactions, the rate is determined by the step involving the ES complex, mathematically represented as Rate = k2[ES].
Assumes the first reaction reaches equilibrium, using equilibrium constants to derive rate equations for reaction mechanics.
The concentration of ES stays consistent, allowing for simplified calculations of rates based on enzyme and substrate concentrations.
Derivation shows that under steady-state conditions, the Michaelis-Menten equation can be simplified to rate = k2[E]t[S]/(Km + [S]).
The equation derived shows how the maximum reaction rate (Vmax) and substrate concentrations impact the overall reaction velocity:
rate = k2[E][S]/(Km + [S]).
Vmax represents the highest reaction rate when the enzyme is fully saturated with substrate, demonstrating first-order kinetics in enzymes.
At ranges where [S] = Km, the rate is half its maximum value, illustrating the relationship between substrate concentration and enzyme activity.
Km is crucial in determining how well substrates bind to enzymes and reflects both enzyme efficiency and interaction strength.
A large Km indicates poor binding and fast conversion to products, while a small Km signifies strong binding and slower product formation.
Normalizing Vmax to enzyme presence helps compare kinetic data across different enzymes, providing insight into enzyme efficiency.
kcat reflects the number of substrate molecules produced per enzyme per time unit, indicating catalytic efficiency but not directly related to Km.
The kcat/Km ratio represents the catalytic efficiency, with values around 10^9 indicating high enzyme performance.
Direct fitting of data to the Michaelis-Menten equation.
Linearization methods such as Lineweaver-Burk and others for simplification.
Rearranging the Michaelis-Menten equation into the Lineweaver-Burk format allows for linear analysis, facilitating estimation of Vmax and Km.
Importance of 1/[S] versus 1/V plots and how to derive rate constants from graphical representations.
Discusses how minor rate errors can greatly impact parameter accuracy when using Lineweaver-Burk data.
Hanes Woolf plot advantages include less scatter, while its disadvantages include variable independence between axes.
Provides direct readouts for Km and Vmax but suffers from non-independence of axes and requires careful interpretation.
Discusses how direct linear methods provide median values for Vmax and Km through consistent plotting against various substrate concentrations.
Analyzing the best methods in calculating kinetic parameters and recognizing the utility of direct linear plotting for better data visualization.
The importance of enzyme inhibitors in drug development, including therapeutic applications in HIV and anti-inflammatory medications.
Competitive Inhibition: binds the active site in place of the substrate.
Uncompetitive Inhibition: binds to another site only in presence of substrate.
Mixed Inhibition: can bind either in presence/absence of substrate.
Competitive inhibitors can be outcompeted by high substrate concentrations, requiring comparison of binding constants to evaluate their effects.
Analyzing inhibitor effects by evaluating changes in Km with varying inhibitor concentrations and their impact on reaction kinetics.
Uncompetitive inhibitors bind only to the ES complex, effectively reducing both Vmax and Km by altering enzyme conformation upon substrate binding.
Considers how uncompetitive inhibitors affect graphical display of Km and Vmax within the context of the Lineweaver-Burk plot.
Mixed inhibitors can bind to free enzymes or the ES complex; non-competitive inhibition is a specific case.
Kinetic variations like mixed inhibition can show intersecting lines below the x-axis within the Lineweaver-Burk format, indicating different inhibition effects.
Overview of how different types of inhibitors affect Michaelis-Menten equations, summarizing their impact on Vmax and Km.
Irreversible inhibitors form stable covalent bonds with enzymes, illustrating their lasting effect on catalytic activity.
Explains the approaches to measuring kinetic parameters when two substrates are involved in an enzymatic reaction.
Ordered Binding: Specific sequential substrate binding yields a ternary complex.
Ping-Pong Mechanism: No ternary complex, summarized as enzyme transforming and releasing products consecutively.
Utilizes excess substrate concentration in various scenarios to effectively measure and compareKm and Vmax values.
Flow of reactants through a series of stages to form end products, highlighting the complexity of kinetic analysis in sequences involving multiple substrates.
Use product inhibition as a method of differentiating between random and ordered mechanisms based on the behavior of inhibitors in enzyme pathways.
Summarizes how Ping-Pong kinetics operate in sequential reactions of enzymes, providing a succinct understanding of the mechanism.