Block A Lecture 2 - Antagonists and Receptors Flashcards
(38 cards)
What are the 3 types of antagonism?
Chemical antagonism
Physiological antagonism
Pharmacological antagonism
(Slide 3)
What is chemical antagonism?
When one drug counteracts the action of another by chemically combining with it
Note: I don’t think this needs to be done by an antagonist?
(Slide 3)
What is physiological antagonism?
When 2 drugs counteract each other by producing opposing effects on different receptors
Note: This is the work of 2 seperate agonists, and isn’t done by an antagonist
(Slide 3)
What is pharmacological antagonism?
When an antagonist binds to a receptor and stops an agonist binding to the same receptor, blocking the agonist from producing its effect
(Slide 3)
Does an antagonist have affinity or efficacy?
They have affinity for their receptor but no efficacy
(Slide 3)
Antagonists don’t express efficacy and therefore don’t produce a measureable affect. Therefore how do we measure antagonist affinity in the lab?
Usually by constructing an agonist concentration response curve and then adding a concentration of the antagonist and seeing how the effects the curve
(Slide 5)
What does a competitive antagonist do to the conentration response curve of a given agonist?
It shifts it to the right in a parallel fashion as antagonist concentration increases.
(Slide 6)
How is the agonist response restored after adding a competitive antagonist?
By simply increasing the concentration of the agonist
(Slide 6)
Do antagonists obey the law of mass action?
Yes
(Slide 7)
Since competitive antagonism is reversible by increasing the concentration of the agonist, what is the effect competitive antagonism said to be?
Surmountable
(Slide 7)
What is the gaddum equation?
An extension of the Hill-Langmuir equation used to describe a reaction involving 2 or more competing drugs binding to a single site on a receptor:
Pa = XA /
XA + Ka(1+ XB/KB)
With KA being the dissociation constant for the agonist
KB being the dissociation constant for the antagonist
XA being agonist concentration
XB being antagonist concentration
(Slide 8)
What is the rightward shift of an agonist concentration response curve caused by an antagonist denoted by?
ratio (r)
(Slide 9)
How is the ratio calculated?
r = A1 / A
Where A is the EC50 value of the original agonist response without the antagonist and
A1 is the EC50 value of the increased concentration of agonist, paired with the antagonist which produces the same level of response as the original response
(Slide 9)
If you work through the Gaddum equation what equation do you end up with, that can be used to work out the dissociation constant of the agonist?
The Schild (AKA Gaddum-Schild) equation:
KB = XB / r-1
Where XB is the concentration of the antagonist and r is the ratio that the antagonist shifts the agonist concentration response curve to the right
(Slide 10)
What happens in the Gaddum-Schild equation when the ratio equals 2 and what does this mean?
KB = XB / r-1
KB = XB / 2-1
KB = XB
Meaning that the concentration of antagonist which moves the concentration response curve of an agonist to the right by 2 fold gives the KD (the dissociation constant) for the antagonist
(Slides 11 and 12)
Do antagonists have the same KD value for every receptor they bind to?
No, they can have different KD values for different receptors, but their KD value will always be the same for a given receptor (e.g Atropines KD value for an M3 receptor is 10^-9M)
(Slide 13)
Does the antagonist KD value depend on the agonist used?
No, it is an interaction between the antagonist and receptor and it doesn’t matter which agonist is used as long as it activates the receptor
(Slid 14)
What are the 2 things is an antagonist’s rightward shift of an agonist’s concentration response curve dependant on?
The affinity and the concentration of the antagonist
(Slide 16)
What is a Schild plot used for?
To plot what happens when you test several, increasing concentrations of an antagonist, also used to determine the KB of an antagonist
(Slides 17 and 18)
How can the Schild / Gaddum-Schild equation be expressed logarithmically?
Rearranged to r = XB / KB + 1
(the one is NOT part of the bottom of the fraction, it’s really hard to show this on the flashcards without images)
then:
Log (r-1) = log [XB] - log [KB]
(Slide 18)
What is a graph of Log(r-1) plotted against Log[XB] commonly called?
A Schild plot
(Slide 18)
How can KB be estimated from a Schild plot?
Arunlakshana and Schild showed that plotting log (R-1) against log [XB] for increasing concentrations of antagonist resulted in a straight line.
Therefore by setting the left side of the Log(r-1) = log XB - log KB to 0 KB can be estimated as the point at which the line crosses the X axis
(as 0 = log XB - log KB simplifies to log[KB] = log[XB])
(Slide 19)
Why can KB be estimated from XB at any point of the line for an antagonist which produces a ratio (r) value of 2?
As given the equation
log(r-1) = log[XB] - log[KB]
a value of r=2
gives log(1) = log[XB] - log[KB]
and since log(1) = 0 this is the same as manually setting the left side of the equation to 0, except in this case it applies to any point of the line, as the r value will always be 2 and thus the left side will always equal 0.
(Slide 19)
How can the KB value be numerically simplified?
It an be simplified to the term pA2 by expressing the value as a negative log :
pA2 = -log(KB)
Note: This is log base 10 so a kb of 10^-6 M will give a pA2 of 6, a 10^-8 Kb gives a pA2 of 8.
(Slide 20)