Lecture 2: Permeability and ions in solution Flashcards
define driving force
E of amount of force behind every ion
difference between Electrical potential of the membrane and that of the ion
V = E = Driving force = (Em - Eion)
Equilibrium Potential
= electrical potential ONLY @ equilibrium
point
E Ion
where the net movement or flux of an ion is 0, depends on the ion and the amount added to the system
can be determined using the Nernst equation
@ this point the ion is at equilibrium
when all the ions are at their respective equilibrium there is no net flux
Na+ physiological concentrations
tiny inside, MASSIVE outside
5,15 : 145 mM
K+ physiological concentrations
MASSIVE inside, tiny outside
140 : 5mM
Ca+ physiological concentrations
negligible inside, tiny outside
- because of this it’s the best ion to be chosen for excitability, tiniest change will be important
10^-4 : 1-2 mM
small concentrations but many many fold difference
Cl- physiological conditions
small inside, MASSIVE outside
5-15: 110 mM
Nernst equation
E ion = 58mV log ([ion]o/[ion]i)
for - ratio is flipped
Ohms Law (conductance and DF version)
I ion = ion (Em-Eion)
The Goldman Hodgkin Katz equation
sum of Nernst equations for multiple ions, and has permeabilities included as weighing factors, negative charged ion ratio is flipped inside out
Hyper-polarization
potential in the negative direction very little happens current wise
depolarization
potentiated in the positive direction –> squares up
induces activity, current movement
fast inward current of Na+ followed by the slow outward current of K+
Current voltage relationships (I-V relationships )
exp. vs theory
Experimental =/= Theoretical (ohmic relationship)
voltage vs current
x-intercept = equilibrium potential –> Where I is 0
y-intercept = where electric potential is 0 mV
above the x-axis –> outside current
below the x –> inward current
K is always out ward, Na only goes out ward at really high Ems FAR FAR from physiological range
slope is proportional to conductance
Theoretical (Ohmic) I-V
linear relationship
regardless of state line if extended will always cross E ion
inactive state –> less steep line
active state steeper line
drastic/vertical line between the 2 states quick change in voltage
Experimental I-V
not as steep a change between the 2 states
relationship not perfectly linear
recovery is helped by the outward