Resting Membrane Potential

From WikiLectures
This revision has been recently reviewed from this computer!
3 reviews   
   Thank you for your review (★)   
star1-1star2-1star3-1star4-1star5-0

Have you found serious errors in this article? Click please.
Jump to: navigation, search

The human organism is composed of multiple cells, all of them with different components and therefore with differents resting membrane potentials. Some of these cells are excitable (e. g.: cells; neurons; muscle fibers), generating an action potential when subjected to an external stimulus, causing its membrane depolarization. The resting membrane potential (RMP) is due to changes in membrane permeability for potassium, sodium, calcium, and chloride, which results from the movement of these ions across it. Once the membrane is polarized, it acquires a voltage, which is the difference of potentials between intra and extracellular spaces.

What is a RMP?[edit edit | edit source]

Resting membrane potential is:

  • the unequal distribution of ions on the both sides of the cell membrane;
  • the voltage difference of quiescent cells;
  • the membrane potential that would be maintained if there weren’t any stimuli or conducting impulses across it;
  • determined by the concentrations of ions on both sides of the membrane;
  • a negative value, which means that there is an excess of negative charge inside of the cell, compared to the outside.
  • much depended on intracellular potassium level as the membrane permeability to potassium is about 100 times higher than that to sodium.

Producingand maintaining RMP[edit edit | edit source]

RMP is produced and maintained by:

Donnan effect
described as large impermeable negatively charged intracellular molecules attracting positively charged ions (e. g.: Na+ and K+) and repelling negative ones (e. g.: Cl)
Membrane selectivity
is the difference of permeabilites between different ions
Active transport (Na+/K+ ATPase pump)
is the mediated process of moving particles across a biological membrane, against the concentration gradient.
  • Primary active transport – if it spends energy. This is how the Na+/K+ ATPase pump functions.
  • Secondary active transport – if it involves an electrochemical gradient. This is not involved in maintaining RMP.

Ion affection of resting membrane potential[edit edit | edit source]

RMP is created by the distribution of ions and its diffusion across the membrane. Potassium ions are important for RMP because of its active transport, which increase more its concentration inside the cell. However, the potassium-selective ion channels are always open, producing an accumulation of negative charge inside the cell. Its outward movement is due to random molecular motion and continues until enough excess negative charge accumulates inside the cell to form a membrane potential.

Na+/K+ ATPase pump affection of the RMP[edit edit | edit source]

The Na+/K+ ATPase pump creates a concentration gradient by moving 3Na+ out of the cell and 2K+ into the cell. Na+ is being pumped out and K+ pumped in against their concentration gradients. Because this pump is moving ions against their concentration gradients, it requires energy.

Ion channels affection of resting membrane potential[edit edit | edit source]

The cell membrane contains protein channels that allow ions to diffuse passively without direct expenditure of metabolic energy. These channels allow Na + and K+ to move across the cell membrane from a higher concentration toward a lower. As these channels have selectivity for certain ions, there are potassium- and sodium- selective ion channels. All cell membranes are more permeable to K+ than to Na+ because they have more K+ channels than Na+.

The Nernst Equation[edit edit | edit source]

Is a mathematical equation applied in physiology, to calculate equilibrium potentials for certain ions.

Ei = (\frac{R·T}{F·z})\cdot ln\frac{[X]1}{[X]2}

  • R = Gas Constant
  • T = Absolute temperature (K)
  • E = The potential difference across the membrane
  • F = Faradays Constant (96,500 coulombs/mole)
  • z = Valency of ion

The Goldman-Hodgkin-Katz Equation[edit edit | edit source]

Is a mathematical equation applied in Physiology, to determine the potential across a cell's membrane, taking in account all the ions that are permeable through it.

Em = 58 log (\frac{PNa\cdot[Na]out + PK\cdot[K] out}{ PNa\cdot[Na]in + PK\cdot[K]in})

  • E = The potential difference across the membrane
  • P = Permeability of the membrane to sodium or potassium
  • [ ] = Concentration of sodium or potassium inside or outside

Measuring resting potentials[edit edit | edit source]

In some cells, the RPM is always changing. For such, there is never any resting potential, which is only a theoretical concept. Other cells with membrane transport functions that change potential with time, have a resting potential. This can be measured by inserting an electrode into the cell. Transmembrane potentials can also be measured optically with dyes that change their optical properties according to the membrane potential.

Resting membrane potential varies according to types of cells[edit edit | edit source]

For example:
  • Skeletal muscle cells: −95 mV
  • Smooth muscle cells: −50 mV
  • Astrocytes: −80/−90 mV
  • Neurons: −70 mV
  • Erythrocytes: −12 mV


Links[edit edit | edit source]

Related articles[edit edit | edit source]

Sources[edit edit | edit source]

Web pages:

Books:

  • Hall, John E., and Arthur Clifton Guyton. Guyton and Hall Textbook of Medical Physiology. 12th ed. Philadelphia, PA: Saunders/Elsevier, 2011. Print.
  • Ward, Clarke, Linden. Physiology at a Glance. 3. Blackwell publishing
  • W. Gannon, Review of Medical Physiology. Lange Medical Books/McGraw-Hill, 21st edition
  • R. Berne, M. Levy, Physiology. Mosby, 4th edition
  • A. Despopoulos, S. Silbernagl, Color Atlas of Physiology. 5th edition