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MEMBRANE POTENTIALS AND
ACTION POTENTIALS
BY
Prof. Dr. Nusrat Tariq
INTRODUCTION
Electrical potentials exist across the
membranes of virtually all cells of the body.
Some cells, such as nerve and muscle cells,
generate rapidly changing electrochemical
impulses at their membranes.
These impulses are used to transmit signals
along the nerve or muscle membranes.
BASIC PHYSICS OF
MEMBRANE POTENTIALS
Membrane potentials are caused
by ion concentration differences
across a selectively permeable
membrane
DIFFUSION POTENTIAL
A diffusion potential is the potential difference generated
across a membrane because of a concentration difference of
an ion.
• It can be generated only if the membrane is permeable to
the ion.
• The size of the diffusion potential depends on the size of
the concentration gradient.
• The sign of the diffusion potential depends on whether
the diffusing ion is positively or negatively charged.
EQUILIBRIUM POTENTIAL
The equilibrium potential is the diffusion
potential that exactly balances (opposes) the
tendency for diffusion caused by a
concentration difference.
At electrochemical equilibrium, the
chemical and electrical driving forces that
act on an ion are equal and opposite, and no
more net diffusion of the ion occurs.
Nernst equation
The Nernst equation is used to calculate the
equilibrium potential at a given concentration
difference of a permeable ion across a cell
membrane.
It tells us what potential would exactly balance the
tendency for diffusion down the concentration
gradient or at what potential would the ion be at
electrochemical equilibrium?
NERNST EQUATION
Used to calculate the Nernst potential for any
univalent ion at the normal body temperature
of 98.6°F (37°C).
where EMF is electromotive force and z is the
electrical charge of the ion (e.g., +1 for K+).
CALCULATION WITH THE NERNST
EQUATION
Sample:
If the intracellular Na+ is 15 mM and the
extracellular Na+ is 150 mM, what is the
equilibrium potential for Na+?
GOLDMAN-HODGKIN-KATZ
EQUATION
GOLDMAN-HODGKIN-KATZ
EQUATION
The Goldman Equation is used to calculate the diffusion
potential when the membrane is permeable to several
different ions.
When a membrane is permeable to several different
ions, the diffusion potential that develops depends on
three factors:
(1) the polarity of the electrical charge of each ion
(2) the permeability of the membrane (P) to each ion
(3) the concentrations (C) of the respective ions on the
inside (i) and outside (o) of the membrane.
GOLDMAN-HODGKIN-KATZ
EQUATION
Goldman equation gives the calculated membrane
potential on the inside of the membrane when two
univalent positive ions, sodium (Na+) and potassium
(K+), and one univalent negative ion, chloride (Cl−),
are involved.
GOLDMAN-HODGKIN-KATZ
EQUATION
TO BE
CONTINUED

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Membrane potentials

  • 1. MEMBRANE POTENTIALS AND ACTION POTENTIALS BY Prof. Dr. Nusrat Tariq
  • 2. INTRODUCTION Electrical potentials exist across the membranes of virtually all cells of the body. Some cells, such as nerve and muscle cells, generate rapidly changing electrochemical impulses at their membranes. These impulses are used to transmit signals along the nerve or muscle membranes.
  • 4. Membrane potentials are caused by ion concentration differences across a selectively permeable membrane
  • 5.
  • 6. DIFFUSION POTENTIAL A diffusion potential is the potential difference generated across a membrane because of a concentration difference of an ion. • It can be generated only if the membrane is permeable to the ion. • The size of the diffusion potential depends on the size of the concentration gradient. • The sign of the diffusion potential depends on whether the diffusing ion is positively or negatively charged.
  • 7. EQUILIBRIUM POTENTIAL The equilibrium potential is the diffusion potential that exactly balances (opposes) the tendency for diffusion caused by a concentration difference. At electrochemical equilibrium, the chemical and electrical driving forces that act on an ion are equal and opposite, and no more net diffusion of the ion occurs.
  • 8. Nernst equation The Nernst equation is used to calculate the equilibrium potential at a given concentration difference of a permeable ion across a cell membrane. It tells us what potential would exactly balance the tendency for diffusion down the concentration gradient or at what potential would the ion be at electrochemical equilibrium?
  • 9. NERNST EQUATION Used to calculate the Nernst potential for any univalent ion at the normal body temperature of 98.6°F (37°C). where EMF is electromotive force and z is the electrical charge of the ion (e.g., +1 for K+).
  • 10. CALCULATION WITH THE NERNST EQUATION Sample: If the intracellular Na+ is 15 mM and the extracellular Na+ is 150 mM, what is the equilibrium potential for Na+?
  • 12. GOLDMAN-HODGKIN-KATZ EQUATION The Goldman Equation is used to calculate the diffusion potential when the membrane is permeable to several different ions. When a membrane is permeable to several different ions, the diffusion potential that develops depends on three factors: (1) the polarity of the electrical charge of each ion (2) the permeability of the membrane (P) to each ion (3) the concentrations (C) of the respective ions on the inside (i) and outside (o) of the membrane.
  • 13. GOLDMAN-HODGKIN-KATZ EQUATION Goldman equation gives the calculated membrane potential on the inside of the membrane when two univalent positive ions, sodium (Na+) and potassium (K+), and one univalent negative ion, chloride (Cl−), are involved.