Lecture 2 - Neural Tissue and Membrane Potentials

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40 Terms

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Central nervous system (CNS)

Brain, spinal cord

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Peripheral nervous system (PNS)

  • Sensory/Somatic

  • Autonomic

    • Sympathetic (fight or flight)

    • Parasympathetic (rest and digest)

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Neuron

Basic functional unit of the nervous system

  • dendrite

  • axon

  • initial segment

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Dendrites

receive information via neurotransmitters

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Axons

Conduct action potentials, send signals towards axon terminals

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Initial segment (axon hillock)

– AP trigger zone

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Glial cells

  • Supporting cells of CNS and PNS

  • Constitute ~90% of cells in CNS (~50% volume)

  • Surround the soma, axon, and dendrites of neurons

  • Provide physical and metabolic support and much more

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Astrocytes

  • Spatial buffering of extracellular K+

  • Neurotransmitter uptake and release

  • Provide metabolic support to neurons

  • Guide neuronal migration in developing brain

  • Promote myelinating activity of oligodendrocytes

  • Mediate neurovascular coupling

  • Modulation of synaptic activity

  • Nervous system repair

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Oligodendrocytes

  • Myelinate multiple CNS axons, provide trophic support

  • Myelin composed of highly compacted layers (20- 200) of modified PM

  • Compact myelin speeds up conduction

    • Electrical insulator

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Nodes of Ranvier

Spaces between adjacent sections of myelin - axon’s PM exposed to ECF → saltatory conduction

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Schwann Cells

  • Myelinate PNS axons.

  • Nuclei closely apposed to axon

  • Pain and temperature fibers are unmyelinated

  • Non-myelinating SCs can myelinate if triggered by neurons

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Microglia

Macrophage-like cells that reside in the CNS; proliferate and activate in response to injury

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Ependymal cells

Line the fluid filled cavities of the brain; produce CSF

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Anterograde axonal transport

  • Towards dendrite

    • Synaptic proteins

    • Neurotransmitters

    • Certain mRNAs

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Retrograde axonal transport

  • Towards cell body

    • Growth factors

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Functional classes of neurons

  • Groups of afferent and efferent neurons form the nerves of the PNS (they are all bundled together).

  • Note that a nerve fiber is a single axon, and a nerve is a bundle of axons

<ul><li><p>Groups of afferent and efferent neurons form the nerves of the PNS (they are all bundled together).</p></li><li><p>Note that a nerve fiber is a single axon, and a nerve is a bundle of axons</p></li></ul><p></p>
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Synaptic inputs

  • Axo-dendritic, axo-somatic and axo-axonic

  • A single neuron can be postsynaptic to one cell and presynaptic to another cell

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Presynaptic

A neuron that conducts a signal towards a synapse

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Postsynaptic

One that conducts signal away from the synapse

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Electrical potential

Separate charges have the ability to do work

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Potential differences

Difference in charge between 2 points, measured in volts

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Current

Movement of electrical charge

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Ohm’s law

Current proportional to the potential differences and inversely proportional to the resistance (hindrance to charge flow)

I=(V/R)

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Insulator

Substance with high electrical resistance

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Conductor

Substance with low electrical resistance

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Summary: Na+/K+ ATPase

  • The Na+/K+ ATPase establishes concentration gradients of Na+ and K+ across the plasma membrane (high Na+ outside and high K+ inside)

  • Recall that the pump uses up to 40% of the ATP produced by the cell

  • At a steady state, ion fluxes through “leak” channels and activity of the pump balance each other

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Distribution of Ions in a Nerve Cell

  • Na+, K+ and Cl- are present in the highest concentrations - membrane permeability to each is independently determined.

  • Remember: Na+ Cl- out, K+ in

  • There are many other ions, including Mg2+, Ca2+, H+, HCO3-, HPO42-, SO42-, amino acids, and proteins in ICF and ECF

<ul><li><p>Na+, K+ and Cl- are present in the highest concentrations - membrane permeability to each is independently determined.</p></li><li><p>Remember: Na+ Cl- out, K+ in</p></li><li><p>There are many other ions, including Mg2+, Ca2+, H+, HCO3-, HPO42-, SO42-, amino acids, and proteins in ICF and ECF</p></li></ul><p></p>
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Consider a membrane that is permeable only to K+:

a) No potential difference because (+) and (-) ions are equal and channels are closed.

b) If K+ channels open, K+ will diffuse from C2  C1

c) C1 will have an excess of (+) charges and C2, an excess of (-) charges.

d) Additional charge separation

e) The buildup of (+) charges in C1 and (-) charges in C2 produces an electrical potential that exactly offsets the [K+] gradient.

• The membrane potential at which the K+ flux due to the concentration difference becomes equal in magnitude but opposite in direction to the K+ flux due to charge separation is called the K+ equilibrium potential.

In this experimental setup...

• What happens if we increase [K+] in C2? → equilibrium potential will need to be greater

• What happens if we increase [Na+] in C1? → nothing would happen (Na independent, unless it affects electrical potential)

<p>a) No potential difference because (+) and (-) ions are equal and channels are closed.</p><p>b) If K+ channels open, K+ will diffuse from C2  C1</p><p>c) C1 will have an excess of (+) charges and C2, an excess of (-) charges.</p><p>d) Additional charge separation</p><p>e) The buildup of (+) charges in C1 and (-) charges in C2 produces an electrical potential that exactly offsets the [K+] gradient.</p><p>• The membrane potential at which the K+ flux due to the concentration difference becomes equal in magnitude but opposite in direction to the K+ flux due to charge separation is called the K+ equilibrium potential.</p><p></p><p>In this experimental setup...</p><p>• What happens if we increase [K+] in C2? → equilibrium potential will need to be greater</p><p>• What happens if we increase [Na+] in C1? → nothing would happen (Na independent, unless it affects electrical potential)</p>
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Consider a membrane that is permeable only to Na+:

a) No potential difference because (+) and (-) ions are equal and channels are closed.

b) If Na+ channels open, Na+ will diffuse from C1  C2

c) C2 will have an excess of (+) charges and C1, an excess of (-) charges.

d) Additional charge separation

e) The buildup of (+) charges in C2 and (-) charges in C1 produces an electrical potential that exactly offsets the [Na+] gradient.

• The membrane potential at which the Na+ flux due to the concentration difference becomes equal in magnitude but opposite in direction to the Na+ flux due to charge separation is called the Na+ equilibrium potential.

In this experimental setup...

• What happens if we increase [Na+] in C1? → increase equilibrium/ electrical potential needed

• What happens if we increase [K+] in C2? → no effect

<p>a) No potential difference because (+) and (-) ions are equal and channels are closed.</p><p>b) If Na+ channels open, Na+ will diffuse from C1  C2</p><p>c) C2 will have an excess of (+) charges and C1, an excess of (-) charges.</p><p>d) Additional charge separation</p><p>e) The buildup of (+) charges in C2 and (-) charges in C1 produces an electrical potential that exactly offsets the [Na+] gradient.</p><p>• The membrane potential at which the Na+ flux due to the concentration difference becomes equal in magnitude but opposite in direction to the Na+ flux due to charge separation is called the Na+ equilibrium potential.</p><p></p><p>In this experimental setup...</p><p>• What happens if we increase [Na+] in C1? → increase equilibrium/ electrical potential needed</p><p>• What happens if we increase [K+] in C2? → no effect</p>
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The Nernst Equation

  • Describes the equilibrium potential for any ion species

    • The electrical potential necessary to balance a given ionic concentration gradient across a membrane so that the net flux on that ion is zero

Eion = 61/Z log (Co/Ci)

Where,

Eion = equilibrium potential in mV

Ci = intracellular ion concentration

Co = extracellular ion concentration

Z = valence of the ion

61 is a constant that takes into account the universal gas constant, the temperature, and the Faraday electrical constant

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The Resting Membrane Potential Charge

  • A voltmeter measures a potential difference across the membrane of a resting neuron (millivolts) of –70 mV.

  • ECF assigned a voltage of zero

  • If the potential across membrane is 70 mV and the cytoplasmic side of membrane has excess negative charge, then the membrane potential is -70 mV

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Resting membrane voltages range from _________ in different cells. The membrane is said to be ________

  • –50 to – 100 mV

  • polarized

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Membrane potential determined by two factors:

1. Differences in ionic composition of ICF and ECF

2. Differences in plasma membrane permeability to each ion

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Charge Separation Across the Plasma Membrane

  • Voltage occurs only at membrane surface

  • Tiny excess of (-) ions along the inner surface of the PM and (+) ions around the outside.

  • Excess charges collect at plasma membrane and are attracted to each other.

  • The bulk of the ECF and ICF remains electrically neutral.

  • The actual number of charges that are separated is infinitesimally small compared to total number of charges in the cell.

  • Only a very thin shell of charge difference is needed to establish a membrane potential

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Leak channels generate what?

Resting potential

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Leak channels

  • Integral membrane proteins that are selective ion channels - some always open.

  • In an actual neuron at rest, there are many more open K+ leak channels than Na+ leak channels.

  • So PM is 25 times more permeable to K+ than Na+

  • This bring RMP closer to the K+ equilibrium potential

  • Therefore, the RMP depends mostly on [K+]. Clinically relevant. – Na+/K+ ATPase maintains resting membrane potential by maintaining concentration gradients

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Forces Influencing Na+ and K+ at Rest

  • At a resting membrane potential of -70 mV both the concentration gradient and electrical potential favor inward movement of Na+, while the K+ concentration gradient opposes the electrical potential.

  • The greater permeability and movement of K+ maintains the resting membrane potential at a value near Ek.

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The Goldman-Hodgkin-Katz Equation

  • How do we calculate the membrane potential if more than one type of channel is open?

  • We need to consider the permeability (P) for each ion species (how many channels are open) and the concentration difference.

  • The GHK equation is essentially a modified form of the Nernst equation that takes into account the individual ion permeabilities.

  • Vm = 61 log {PK[Ko] + PNa[Nao] + PCl[Cli]} / {PK[Ki] + PNa[Nai] + PCl[Clo]}

  • Note that for chloride, [Cli] is in the numerator instead of the denominator. This is because it is a negatively charged ion

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E(Na+)

61/1 log (145/15) = +60 mV

log>1 = +#

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E(K+)

61/1 log (5/150) = -90 mV

log<1 = -#