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    Its presence implies that the fraction of molecules with very high speeds will 2 be very small because e x becomes very small when x2 is large. 3. The factor M/2RT multiplying s2 in the exponent is large when the molar mass, M, is large, so the exponential factor goes most rapidly toward zero when M is large.

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    An Introduction to Metallurgy SECOND EDITION Sir Alan Cottrell THE INSTITUTE OF MATERIALS 1995 Book 626 Published in 1995 by The Institute of Materials 1 Carlton House Terrace London SW1Y 50B This book is a reprint of the second edition published by Edward Arnold (Publishers) Ltd in 1975 Reproduced by kind permission

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    Its presence implies that the fraction of molecules with very high speeds will 2 be very small because e x becomes very small when x2 is large. 3. The factor M/2RT multiplying s2 in the exponent is large when the molar mass, M, is large, so the exponential factor goes most rapidly toward zero when M is large.

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    (1.2). If a translation constant t is applied such that X becomes X + t, then again, the equation and its solution have similar symmetry properties. The French mathematician and physicist Jean-Baptiste Joseph Fourier (1768–1830) solved problems on thermal conduction by means of a series consisting of cosine and sine terms [3].

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    Its presence implies that the fraction of molecules with very high speeds will 2 be very small because e x becomes very small when x2 is large. 3. The factor M/2RT multiplying s2 in the exponent is large when the molar mass, M, is large, so the exponential factor goes most rapidly toward zero when M is large.

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