Life: The Science of Biology
Life: The Science of Biology
11th Edition
ISBN: 9781319010164
Author: David E. Sadava, David M. Hillis, H. Craig Heller, Sally D. Hacker
Publisher: W. H. Freeman
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Chapter 44.2, Problem 1R
Summary Introduction

To review:

The reason due to, which the Goldman equation is able to produce a more reliable calculation of resting membrane potential as compared to the Nernst equation.

Introduction:

The resting membrane potential is maintained by the efflux of potassium ions (K+) and the influx of the sodium ions (Na+) inside the cell with the help of the sodium-potassium pump. The concentration of the K+ across the membrane is calculated once equilibrium is established between them. This is calculated by using Nernst equation. The Goldman equation, however, also involves the following:

All ions, which are capable of crossing the membrane.

The relative permeability provided by the membrane to all the ions.

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Calculate the equilibrium membrane potentials to be expected across a membrane at 37 ∘C, with a NaCl concentration of 0.50M on the "right side" and 0.08 M on the "left side", given the following conditions. In each case, state which side is (+) and which is (−). (a)Membrane permeable only to Na+.
Calculate the equilibrium membrane potentials to be expected across a membrane at 37 ∘C, with a NaCl concentration of 0.50M on the "right side" and 0.08 M on the "left side", given the following conditions. In each case, state which side is (+) and which is (−). Membrane permeable only to Cl−.
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