A uniform electric field, E, is applied to a dielectric material consisting of non-polarisable, rigid molecules...
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A uniform electric field, E, is applied to a dielectric material consisting of non-polarisable, rigid molecules with electric dipole moment. The material develops a polarisation, NμL(μE/KBT), with I the temperature, N the number of molecules per unit volume, and L(x) = coth(z)-1/x. (a) (i) Sketch the dependence of the polarisation on the applied electric field (at constant electric dipole moment and temperature) for two different temperatures, indicating which is the higher of the two. (ii) What is the mechanism by which this material develops a polarisation? (b) (i) What is the minimum value for the dielectric constant of a material? (ii) Using the fact that for small x, L(x) = x/3, find an approximation for the dielectric constant of the material. As the temperature is increased, will this approximation be more or less accurate? (c) At room temperature, do you expect water or hydrogen sulfide to have the largest dielectric constant, and why? A uniform electric field, E, is applied to a dielectric material consisting of non-polarisable, rigid molecules with electric dipole moment. The material develops a polarisation, NμL(μE/KBT), with I the temperature, N the number of molecules per unit volume, and L(x) = coth(z)-1/x. (a) (i) Sketch the dependence of the polarisation on the applied electric field (at constant electric dipole moment and temperature) for two different temperatures, indicating which is the higher of the two. (ii) What is the mechanism by which this material develops a polarisation? (b) (i) What is the minimum value for the dielectric constant of a material? (ii) Using the fact that for small x, L(x) = x/3, find an approximation for the dielectric constant of the material. As the temperature is increased, will this approximation be more or less accurate? (c) At room temperature, do you expect water or hydrogen sulfide to have the largest dielectric constant, and why?
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Related Book For
Essentials of Statistics for Business and Economics
ISBN: 978-1305081598
7th edition
Authors: David Anderson, Thomas Williams, Dennis Sweeney, Jeffrey Cam
Posted Date:
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