The resting potential is the steady electrical voltage difference between the inside and outside of a living cell when the membrane is not undergoing active electrical events such as action potentials or large synaptic responses. By convention a negative resting potential means the cell interior is more negative than the exterior. The value observed in a given cell emerges from the balance of ion concentration gradients on each side of the membrane, the membrane's selective permeability to those ions, and the activity of membrane transport proteins such as pumps and exchangers. Modern descriptions frequently refer to classical equations and measurements that relate ionic gradients to membrane voltage; for background on ionic distributions see ion concentrations and for membrane structure see cell membrane.

Key determinants

Several factors combine to set the resting potential:

  • Ionic gradients: Differences in concentrations of K+, Na+, Cl−, and Ca2+ produce chemical driving forces. Each ion has an equilibrium potential determined by its gradient and valence.
  • Membrane permeability: Channels that are open at rest—especially K+ "leak" channels—allow specific ions to carry charge across the membrane and thus bias the resting voltage toward that ion's equilibrium potential.
  • Active transporters: Pumps such as the sodium–potassium ATPase expend metabolic energy to maintain concentration differences, and they can be modestly electrogenic. See more about membrane proteins at ion transport proteins.
  • Fixed intracellular charges: Large anionic molecules inside the cell contribute to the overall charge balance and influence ion distributions.

How the balance produces a voltage

The resting potential is not the equilibrium of a single ion but the result of competing electrochemical forces. If the membrane were permeable to only one ion, the membrane voltage would equal that ion's equilibrium potential. Because real membranes are permeable to several ions, the actual resting potential lies between the equilibrium potentials of the dominant permeant ions and shifts when permeabilities change. Mathematical descriptions such as the Nernst relation for a single ion and multi-ion formulations explain these relationships and are widely used to predict how changes in gradients or channel activity alter membrane voltage.

Typical values and measurement

Resting potentials vary by cell type. Many neurons show resting voltages around -60 to -80 millivolts, whereas some muscle cells are more negative. Nonexcitable cells often have smaller magnitude voltages. Experimentally the resting potential is measured with intracellular microelectrodes or voltage-sensitive dyes; proper measurements require stable ionic conditions and electrical stability.

Physiological importance and examples

The resting potential sets the baseline from which electrical signaling begins. In excitable cells it determines how easily depolarizing inputs will trigger action potentials. It also influences transport processes that depend on membrane voltage, contributes to cell volume regulation, and affects the driving force for calcium entry. Alterations of resting potential occur in physiological states (for example, changes in extracellular potassium) and in disease (ischemia, channelopathies, and some metabolic disturbances), and these changes can profoundly modify cellular function.

Historical and practical notes

Conceptual and quantitative descriptions of membrane potential developed through early electrochemical studies and later experimental work on nerve and muscle. Understanding the resting potential remains central in physiology, neuroscience, and medicine because it links molecular properties of channels and pumps to cellular and tissue-level electrical behavior.

For functional details, comparative data across cell types, and models that predict voltage from measured permeabilities and concentrations, consult specialized resources or experimental reviews that summarize equations, typical ionic values, and the effects of pharmacological or pathological perturbations.