Lecture 7: Excitable Cells: Muscle and Nerve Flashcards
Electrical signals are change in membrane potential
Neurons/Muscles have a separation of charge at the membrane which results in a membrane potential known as Vm
Ion channels allow ions to cross the cell membrane rapidly
Current (movement of ions) change the membrane potential
Membrane potential changes are the basis of neuronal/ muscle signaling
Lipid bilayer
Impermeable to ions
Cell membrane does not allow ions to cross
What are two key contributions to Vm?
1) ions are not distributed equally across the cell membrane
2) membranes are unequally permeable to various ions.
Unequal ion concentrations
Distributions vary by animal species and neuron type, but relative distributions similar
Distribution depends on ATP driven pumps
Case 1:
Permeable to all ions equally
Ions move down concentration gradients
No electrical potential
Unequal permeability to various ions
At rest: more permeable to K+ than Na+
Permeable- a surface that allows another substance to pass through it
Case 2:
Membrane permeable to k+ only
K+ moves down concentration gradient
Electrical potential develops
K+ moves back inside cell due to electrostatic attraction
A simple cell model: two opposing forces
Concentration gradient and electrical potential
What is the equilibrium potential (Ek)?
The equilibrium potential is the membrane potential at which the concentration gradient and electrical potential forces are equal and opposite.
At Ek k+ is at equilibrium (no net movement of k across the membrane)
A common misconception
Despite movement of ions, concentration of ions does not significantly change!
A very small percent of ions move to generate a sufficient Vm to balance the diffusion force.
What is the Nernst equation?
Ex= (58/z) log (Xo/Xi)
Ex is the mV
X is mM
Z is the charge in the ion (valence)
Na+ and K+ z=1
Cl- z=-1
Electrical signals: Nernst equation
Describes the membrane potential that a single ion would produce if the membrane were permeable to only that ion:
Eion= (61/z) log(ion out)/ion in)
Membrane potential is influenced by:
Concentration gradient of ions
Membrane permeability to those ions
Nernst equation
Ex= (58/z) log(Xo/Xi)
The concentration gradient and charge of an ion determines the membrane potential at which it is at equilibrium
If no concentration gradient then Xo=Xi and Ex=0
Membrane permeable to multiple ions
Vm is the cell membrane at which the net flux of ALL ions together equals zero.
Vm is a steady state, but not an equilibrium.
Vm depends on Ex and permeability of ions
If a cell is permeable to multiple ions Vm is a weighted average of the Ex for each permeable ion
Given by Goldman-Hodgkin-Katz equation