NMJ recap/workshop Flashcards
Concentration response relationship - linear plot
The relationship between concentration and response is hyperbolic
EC50 is the concentration of agonist that elicits a half maximal response
Concentration response relationship to carbachol - linear plot
a linear plot is inconvenient when plotting a wide range of concentrations as it greatly compresses data at the lower end of the scale and the EC50 is ambiguous
It is easier to plot this with micromolar units
Concentration response relationship - semi-logarithmic plot
the relationship between concentration and response is sigmoidal
Finding an EC50
the EC50 is the concentration of agonist that elicits a half maximal response
Draw a line from the 50% maximal percentage on the Y-axis until it reaches the plot
Concentration response relationships to carbachol in the absence and presence of (+)-tubocurarine - semi-logarithmic plot
in the presence of the antagonist tubocurarine the plot shifts to the right but shows no changes in maximan response
Reversible competitive antagonism
the antagonist competes with the agonist for the same binding site on the receptor
The interaction between the antagonist and the receptor is reversible
The antagonism is surmountable over a wide range of agonist concentrations
In the presence of an antagonist, the agonist concentration-response curve is shifted to the right without a change in maximal response of change in slope (i.e. the shape of the concentration response curve remains unchanged)
No change in maximal response - still reaches 100% - no change in the shape of the curve
Shift to the right
Concentration ratio
the ‘shift to the right’ is best expressed as a concentration ratio. This is the factor by which the agonist concentration must be increased to, to restore a given response in the presence of an antagonist (e.g. the EC50)
concentration ratio calculation
CR = Xa’ / Xa
Where Xa’ is the EC50 of the agonist and antagonist
Where Xa is the EC50 of the agonist alone
> This gives you the concentration of agonist that must be present to achieve the same response with the antagonist present.
Calculating apparent pA2 from concentration rations
apparent pA2 = log10((CR-1)/[B])
Where [B] is the antagonist concentration
Competitive antagonism: setting up the Schild plot
agonist concentration-response curve over increasing concentration of antagonist.
An increase in concentration causes a shift to the right on the plot
The antagonism is still surmountable with increased concentrations of agonist.
Competitive antagonism: the Schild plot: calculate EC50
Compare EC50 for agonist and (agonist + antagonist) concentration
Competitive antagonism: the Schild plot: calculate the Log10 concentration ratios -1
log10 concentration ratio - 1 = log 10((Xa’/Xa) -1)
Competitive antagonism: the Schild Plot
if the antagonist is competitive, the slope of the regression should = 1.0
X intercept = KB - the equilibrium constant for the antagonist
Competitive antagonism: the Schild Plot: Calculate pA2
pA2 = -log KB
pA2
an indication of antagonist potency
pA2 is the negative log of the molar concentration of an antagonist that makes it necessary to double the concentration of the agonist needed to elicit the original response obtained in the absence of antagonist
Competitive antagonism
competitive antagonist cause a parallel rightward shift of the agonist concentration response curve but maximum response is unchanged
Non-competitive antagonism
non-competitive antagonists depress the slope and maximum concentration response curve, but do not cause a rightward shift
Effects of increasing the concentration of a competitive antagonist
Progressive rightward shift of agonist concentration-response curve on concentration axis but no depression of the slope - a maximal response
Effects of increasing the concentration of a non-competitive antagonist
progressive depression of maximum response and slope, but no shift of agonist concentration response curve on the concentration axis.
Calculating a concentration ratio (CR)
CR = EC50 for agonist in the presence of antagonist / EC50 for agonist in the absence of antagonist
Calculating the apparent pA2
- pA2 = -log KB
Constructing a concentration-inhibition plot
make measurements of twitch amplitude (representing muscle force)
% control response is given by:
> ([amplitude in presence of antagonist/amplitude in absence of antagonist] x100)
IC50
The concentration of an antagonist where the agonist-evoked response (or ligand-binding, in the case of binding experiments) is reduced by 50%
Useful in estimating potency of irreversible competitive antagonists and non-competitive antagonists