WSC331 Bioelectricity Quiz
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Questions and Answers

What does the Nernst Potential represent?

  • The average potential of multiple ions
  • The total current in a biological system
  • The equilibrium potential for a single ion (correct)
  • The resting potential of a neuron
  • At the resting potential, there is no net current flowing across the membrane.

    True

    What equation is used to calculate the resting potential when multiple ions are present?

    Goldman-Hodgkin-Katz equation

    The Nernst Potential is calculated using the formula Ep = ________.

    <p>RT/ZpF ln(Cp/Ci)</p> Signup and view all the answers

    Match the following ions with their intracellular and extracellular concentrations (in mM):

    <p>K+ = 397 mM (intracellular), 20 mM (extracellular) Na+ = 50 mM (intracellular), 437 mM (extracellular) Cl- = 40 mM (intracellular), 556 mM (extracellular)</p> Signup and view all the answers

    Which ion has the highest extracellular concentration in the squid axon?

    <p>Na+</p> Signup and view all the answers

    The conductance of Na+ in the squid axon is greater than that of Cl-.

    <p>False</p> Signup and view all the answers

    What is the primary biological role of the resting potential?

    <p>To maintain a steady state for ion distribution</p> Signup and view all the answers

    Study Notes

    Bioelectricity and Biophotonics Engineering

    • Course code: WSC331
    • Lecturer: Felipe Iza
    • Email: [email protected]
    • Institution: Loughborough University, U.K.

    Recap from previous lecture

    • Intracellular medium contains anions (A-), potassium (K+), and sodium (Na+); extracellular medium contains chloride (Cl-) and sodium (Na+).
    • Ion distribution and membrane potential are key bioelectric properties.
    • The Goldman-Hodgkin-Katz equation explains the resting potential, considering ion permeabilities (conductances).

    Nernst and resting potentials

    • Nernst Potential: Equilibrium transmembrane potential for a single ion.

      • Calculates the electrical potential needed to balance the concentration gradient of an ion across a membrane.
      • Uses the formula: E = (RT/zF)ln(Co/Ci)
        • where: E = equilibrium potential, R = ideal gas constant, T = absolute temperature, z = valence of ion, F = Faraday constant, Co = extracellular concentration, Ci = intracellular concentration
    • Resting Potential: Equilibrium transmembrane potential when multiple ions are present.

      • Weighted average of Nernst potentials based on ion conductances.
      • Goldman-Hodgkin-Katz equation: Vm = (gKEK + gNaENa + gClECl)/(gK + gNa + gCl).
        • where Vm = membrane potential, g = conductance, E = Nernst potential.

    Example - Squid axon

    • Intracellular and extracellular ion concentrations (mM) for potassium (K+), sodium (Na+), and chloride (Cl-).
    • Conductances (mS/cm²) for K+, Na+, and Cl-
    • Calculation examples for resting potential, net current, and ion flow across the membrane are provided.

    Answer

    • Nernst potentials for K+, Na+, and Cl- are calculated using provided data.
    • The resting membrane potential (Vm) is calculated using the Goldman-Hodgkin-Katz equation.
    • The resting membrane potential for a squid axon is approximately –68mV

    Ionic currents

    • Vm > EK: Potassium efflux (IK > 0)
    • Vm < ENa: Sodium influx (INa < 0)
    • Vm < ECl: Chloride efflux (ICl < 0)

    So far...

    • Key components of the membrane (capacitive nature of the phospholipid bilayer, ion channels, ion conductances)
    • Nernst potentials for each ion species.

    Today's lecture

    • Transport phenomena across cell membranes
    • Quasineutrality
    • Donnan equilibrium
    • Role of pumps

    Quasineutrality

    • Concentrations of anions must equal concentrations of cations for a zero net charge.
    • Imbalance results in large electric fields that restore the zero net charge.
    • Membrane charges reside on the membrane, not within the solution.

    If quasineutrality did not hold...

    • Example calculating the electric potential in the center of an organ given parameters.
    • Calculations using Poisson's equation.
    • Boundary conditions to solve the equation.

    Donnan equilibrium

    • Equilibrium condition where all permeable ions are individually in equilibrium.
    • Equation: Ik = INa = ICl = 0.
    • Concentration conditions required for Donnan equilibrium.

    Exercises

    • Questions about final concentrations and transmembrane potential when the membrane is permeable to all ions.
    • Exercises and answers are given for both permeable and semipermeable membrane conditions and calculations.

    Answers-comparison

    • Comparison of results for permeable vs. semipermeable membrane calculations.

    Relative depletion charge

    • Equilibrium is reached through ion movement.
    • Nernst equilibrium: concentrations stay constant.
    • Donnan equilibrium: concentrations change.
    • Exercise describing the transmembrane potential for typical changes in charge.

    Relative charge depletion

    • Typical values for capacitance (C) and areas.
    • Typical intracellular K concentration.
    • Charge in the electrolyte.

    Role of pumps

    • EK and ENa are different, resulting in unequal influx and efflux.
    • The steady resting sodium and potassium flux change intracellular concentrations.
    • The Na-K pump maintains stable concentrations.

    Transport across the membrane

    • Summary of transport mechanisms (diffusion, conduction, pumps) across the cell membrane
    • Membrane potential and electro-chemical gradients
    • Explanation of ion fluxes in and out of the cell

    Recap: Different equilibriums

    • Nernst potential for single ions.
    • Resting potential for multiple ions (Goldman equation)
    • Donnan equilibrium and conditions.
    • Which equilibrium in living cells.

    Today's lecture

    • Summary of today's lecture topics.
    • Includes: Transport phenomena, quasinentrality, Donnan equilibrium, role of pumps.

    Tutorial Questions

    • The exercises to be completed and the URL for the learning platform.

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    Description

    Test your understanding of bioelectricity and biophotonics engineering in this quiz based on course WSC331. Topics include ion distribution, membrane potential, Nernst potential, and the Goldman-Hodgkin-Katz equation. Assess your grasp of key concepts and equations used in the study of bioelectrical properties.

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