In neurons, as in other cells, ions are
unequally distributed between the interior of cells and the surrounding fluid, resulting
in a negatively charged environment in the cell relative to the outside. For a
resting neuron, the resting potential is about -70 millivolts (mV).
Involved Membrane Channels
Potassium ions (K+) and sodium ions (Na+)
play an essential role in the formation of the resting potential. During a resting potential, the concentration of K+ is higher inside the cell, while the
concentration of Na+ is higher outside. This concentration gradient is well-established
by important membrane channels.
Sodium-potassium pump: maintain the Na+ and K+ gradients; uses the energy of ATP hydrolysis to actively transport Na+ out
of the cell and K+ into the cell, in a ratio of three to two, respectively. The
pump acts slowly, producing a small net charge, so a neuron relies on ion
channels to create a drastic gradient.
Potassium channel: also called the
potassium leak channels, these channels permanently open and are crucial to the
establishing of a resting potential. A neuron has many potassium channels, so
the large efflux (outflow) of K+results in a negatively charged environment
inside the cell.
Sodium channel: also called the sodium leak
channels, these channels are also permanently open, just like the potassium
channels. However, there is way less sodium channels than there are potassium
channels, so Na+ cannot readily pass through the membrane, resulting in a
positively charged environment outside the cell.
Electrochemical Equilibrium
Two vectors determine the state of
equilibrium of a neuron-the concentration force and the electrical force. When
both vectors are in balance, the neuron is said to be in equilibrium.
Considering an electrochemical equilibrium requires imagination and logic; when
dealing with questions of cells whose ions are not in equilibrium, keep in mind
that you should deal each ion separately, balancing one force before
considering the other.
When a neuron reaches equilibrium, you can
try using the Nernst equation to calculate the equilibrium potential of
individual ions.
[ion]outside
Eion = 62 mV( log ―――――――― )
[ion]inside
For instance, plugging the K+ concentration (extracellular concentration: 5 mM, intracellular concentration: 140 mM) into the Nernst equation reveals that the equilibrium potential for K+ is
-90 mV, and Na+ (extracellular concentration: 150 mM, intracellular concentration: 15 mM) is +62 mV.
Because neither K+ nor Na+ is at equilibrium
in a resting neuron, there is a net flow of each ion across the membrane. As
long as the resting potential remains, the K+ and Na+ current, as well as the
ion concentrations, will hold steady, until an action potential is induced. And
that will be another story to begin with.
Reference:
Campbell, et al. Biology: A Global Approach. 11th ed., Pearson, 2017.
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