Drug Antagonism Flashcards
What are antagonists ?
Drugs that work to oppose the action of other chemical substances (e.g. agonists)
Most frequently, antagonists work by binding to the same receptor macromolecule as the agonist
What is PA2?
A measure of the potency of an agonist
What can PA2 be used for?
To compare different types of antagonist
Describe the 2 key stages in the production of an active agonist-receptor complex?
- Agonist binding: A + R <—> AR
- Agonist efficacy: AR <—> AR*
AR - the inactive agonist-receptor complex
AR* - the active conformation of receptor (due to interactions between agonist and the receptor)
How does reversible competitive antagonism work?
- Antagonist competes with agonist and (reversibly) binds to receptor: B + R <—> BR
- However, the antagonist doesn’t interact with the receptor so no active conformation is formed (i.e. BR*) - no activation of receptor
Why is reversible competitive antagonism surmountable?
Because both agonist and antagonist bind reversibly
How can reversible competitive antagonism be overcome?
By increasing [agonist]
Due to the law of mass of action: the rate of formation of complex is directly proportional to [reactants]
When does competitive antagonism occur?
When the binding of the agonist and antagonist is ‘mutually exclusive’
What are the 3 ways the binding of agonist and antagonist can be mutually exclusive?
- Agonist & antagonist bind compete for same binding site
- Or combine with adjacent sites, which overlap
- Or different sites are involved but they influence the receptor macromolecule in such a way that agonist & antagonist molecules cannot be bound at the same time
What is the Gaddum equation?
pAR = [A] / KA (1+ [B]/KB) + [A]
How should you label the axes of a graph that shows how pAR changes with changes in [antagonist]?
Y-axis - pAR
X-axis - agonist concentration (log scale)
What happens to the shape of the graph when [antagonist] is increased?
(Graph of pAR against agonist conc)
Graph should include a control (agonist only) where [B] = 0 (Hill-Langmuir equation: pAR = [A] / KA + [A])
Adding / increasing [antagonist] ([B])
- same sigmoidal curve
- curve shifts to the RHS on the x-axis in a parallel fashion
- because KA term is being multiplied by ([B]/KB)
- therefore, the greater the [B], the greater the shift
What are the 3 key points about reversible competitive antagonism?
- The action of the antagonist can be overcome by a sufficient increase in the concentration of agonist (i.e. the antagonism is surmountable)
- In the presence of an antagonist, the curve relating the log of the agonist concentration to the size of the response is shifted to the right in a parallel fashion
- The quantitative relationship between the magnitude of the shift (as expressed by the concentration ratio) and the antagonist concentration obeys the Schild equation
How can the action of a reversible competitive antagonist be overcome?
By a sufficient increase in [agonist] (i.e. antagonism is surmountable)
In the presence of an antagonist, the curve relating the log of the [agonist] to the size of the response (pA2) is…
Shifted to the right in a parallel fashion
(Sigmoidal shape of the curve remains the same)