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B/B 07 · Membrane potentials and action potentials

Ions, Toxins and the Action Potential

Use the Nernst equation and channel blockers to explain each phase of a neuron’s action potential.

Passage

A neuron’s membrane potential depends on the concentrations of ions on each side of the membrane and on the permeability of the membrane to each ion. The equilibrium potential for an ion X with charge +1 at body temperature is given approximately by the Nernst equation, E = 61 log₁₀([X]outside/[X]inside) mV. At rest, the membrane is much more permeable to K⁺ than to Na⁺, through leak channels. When the membrane is depolarized to a threshold, voltage-gated Na⁺ channels open, Na⁺ enters, and the potential rises rapidly toward the equilibrium potential for Na⁺. The Na⁺ channels then inactivate and voltage-gated K⁺ channels open, which repolarizes the membrane.

Two features of voltage-gated Na⁺ channels shape the action potential. They open quickly when the membrane depolarizes, so that depolarization causes more depolarization, and after a short time they enter an inactivated state in which they cannot open again until the membrane has repolarized. The resulting refractory period makes action potentials travel in one direction and limits how fast a neuron can fire. The Na⁺/K⁺ pump, which uses ATP to move three Na⁺ out and two K⁺ in, restores the ion gradients over longer periods, but it contributes little to the potential during a single action potential.

A researcher studies a single neuron from a mammal. The ion concentrations inside and outside the cell are shown in Table 1, together with the equilibrium potentials calculated from them.

Table 1. Ion concentrations and equilibrium potentials.

IonOutside (mM)Inside (mM)Equilibrium potential (mV)
Na⁺15015+61
K⁺5150−90

The neuron is bathed in a solution that resembles the fluid outside neurons in the body. Solution changes are made by perfusing the chamber, and each recording is made after the new solution has been flowing for five minutes. The resting potential in each condition is measured before the stimulus, and the stimulus is the same size in every condition.

Next, the researcher records the membrane potential with a microelectrode and stimulates the cell with a brief current. She measures the resting potential, the peak potential reached during an action potential, and how long the action potential lasts. She repeats the experiment after changing the solution outside the cell or adding a drug. Tetrodotoxin (TTX) blocks voltage-gated Na⁺ channels, and tetraethylammonium (TEA) blocks voltage-gated K⁺ channels. Table 2 shows the results.

Table 2. Effects of changing the solution or adding drugs.

ConditionResting potential (mV)Peak potential (mV)Duration of action potential (ms)
Control−70+401
TTX added−70No action potential (stimulus depolarizes to −45 mV)—
TEA added−70+405
Extracellular Na⁺ reduced to 15 mM−70−151
Extracellular K⁺ raised to 20 mM−45No action potential—

For the last condition, the researcher notes that the Nernst equation predicts a new equilibrium potential for K⁺ of about −53 mV when [K⁺] outside is 20 mM. In every condition, the pump that exchanges Na⁺ and K⁺ was working normally during the short period of the recording.

Questions

Question 1 of 6

Why is the resting potential of −70 mV closer to the equilibrium potential for K⁺ than to the one for Na⁺?

Question 2 of 6

Why does TTX prevent an action potential?

Question 3 of 6

TEA lengthens the action potential from 1 ms to 5 ms without changing the peak. What is the best explanation?

Question 4 of 6

When extracellular Na⁺ is reduced from 150 mM to 15 mM, the peak falls from +40 mV to −15 mV. What explains this change?

Question 5 of 6

With 20 mM extracellular K⁺, the resting potential is −45 mV and the neuron does not fire. What is the best explanation?

Question 6 of 6

Based on Table 1, what is the equilibrium potential of K⁺ if the extracellular concentration is 15 mM and the intracellular concentration is 150 mM? (Use log₁₀(0.1) = −1.)