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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Students have asked these similar questions
What is the equilibrium membrane potential due to  Na+   ions if the extracellular concentration of  Na+   ions is  154 mM   and the intracellular concentration of  Na+   ions is  23 mM   at  20 ∘C   ?
If: membrane potential=-70mV, ENa=+60mV, and Ex=-90mV, consider which directions Na+ and K+ will leak across the membrane. If both ions are crossing the membrane, what is the most important factor in determining whether membrane potential will become more positive or more negative?
Why is the sodium-potassium pump indirectly important to the ac-tion potential and to maintaining the resting membrane potential?
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