Smaller non-charged particles can pass through relatively freely
Charged particles cannot pass through as freely
Some transmembrane proteins are ion channels
Resting Membrane Potential:
Resting membrane potential is -70mV (more negative intracellular)
Ions tend to move because of electrical and concentration gradients
Diffusion occurs through 'leak channels'
Restored by Na/K pump which brings 2 K ions back into the cell in exchange for 3 Na ions
Cl- donnan equilibrium: Cl wants to move into the cell down the gradient, but the net (-) charge carried by the large protein anions keeps them out
The Donnan effect is the phenomenon of predictable and unequal distribution of permeant charge ions on either side of a semi-permeable membrane, in the presence of impermeant charge ions
Equilibrium Potential:
Membrane potential at which there is no net passive movement of a permeant ion species into or out of the cell
Dependent on the intra- and extracellular concentrations of the ions
Difference between the membrane and the equilibrium potentials is known as the driving force
Potential for Na:
Na tends to move into the cell down the gradient, also because of the net negative charge within the cell
When net movement is zero, the membrane reaches equilibrium and has an equilibrium potential of +60mV
Potential for Cl:
Cl tends to move into the cell down the gradient, but the net negative charge carried by the anions keeps them out
Cl has a potential of -61mV
Potential for K:
K has a potential of -88mV
Driving force: K+ will tend to diffuse out, Na+ will tend to diffuse in, Cl- is relatively happy
Na+ K+ Pump:
Membrane is more permeable to K+ than Na+
The K+ leak channel is more leaky than the Na+ leak channel
Membrane Potential:
You can change the membrane potential by changing the permeability to any of the ions
High Na+ low K+ permeability leads to depolarization
High K+, low Na+ permeability leads to hyperpolarization
Electrogenic Pump: transports unequal quantities of charge across the membrane, hyperpolarizing the cell relative to that predicted by the Goldman Equation