antagonists and quantitative pharmacology Flashcards
in terms of efficacy and affinity describe antagonists ?
contains affinity as it holds the ability to bind to the receptor by obeying the law of mass action, however, it does not contain efficacy as no measurable response is seen.
chemical antagnoist ?
A chemical antagonist works as one drug antagonises the action of another by chemically combining with it
physiological antagonism ?
A physiological antagonist is when two drugs counteract each other by producing opposing effects on different receptors. For example, a potassium blocker could increase the amplitude of a twitch in skeletal muscles, while a nicotinic receptor antagonist would decrease the twitch.
pharmacological antagonism ?
Pharmacological antagonism: when drugs counteract each other by acting on the SAME receptor type.
high beta rate ?
If a drug has a high beta rate then this is a full agonist
alpha rate high ?
alpha rate is high then this is probably a partial agonist as it drives the receptor from the active state into the non active state.
receptor occupation and agonism ?
In addition to not producing a response, the occupation of the receptor by the antagonist reduces the ability of the agonist to interact with the receptor. Thus antagonists reduce the responses produced by agonists , as they will have a higher binding affinity for the receptor preventing the agonists binding to produce a response.
how can the effects of an antagonist be reversed ?
The effects the antagonists have on the agonists can be reversed by increasing the agonist concentration which will restore the response that is blunted by the antagonist.
CRC for competitive antagonism ?
Note that the control curve is shifted to the right and in a parallel fashion by increasing concentrations of the antagonist. As you increase the antagonist concentration the curve shifts to the right and doesn’t affect the Max. This is competitive antagonism
how did Gaddum find a way to derive the dissocation constant for the antagonist ?
Gaddum in 1937 found a way to derive the dissociation constant for the antagonist from the rightward shift in the agonist concentration curve. He did this by extending the Hill-Langmuir equation to describe the reaction involving two or more competing drugs binding to a single site on a receptor. Applying the rules from law of mass action, the occupancy equation becomes in the presence of a competitive antagonist.
Ka
dissocation constant (Kd) for agonist
Kb?
dissociation constant (Kd) for antagonist
XA
agonist concentration
Xb
antagonist concentration
R?
Gaddum quantified the rightwards shifts of curves in the presence of the antagonist, assuming that equal responses (e.g. 50% maximum) are produced by an equal proportional occupation of the receptor population. Rightward shift of an agonist concentration response curve are quantified by the ratio (r) of agonist concentrations required to produce the same response in the presence and absence of the antagonist