Suppose each of 50 distinguishable objects has a volume of (1.00 times 10^{-9} mathrm{~mm}^{3}) and are initially

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Suppose each of 50 distinguishable objects has a volume of $1.00 \times 10^{-9} \mathrm{~mm}^{3}$ and are initially in a box that has a volume of $1.00 \times 10^{-6} \mathrm{~m}^{3}$. If the volume of the box is doubled,

(a) by what factor does the number of basic states change and $(b)$ by what factor does the entropy increase?

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Principles And Practice Of Physics

ISBN: 9780135610862

2nd Edition

Authors: Eric Mazur

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Question Posted: Apr 07, 2024 12:01 AM

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Suppose each of 50 distinguishable objects has a volume of (1.00 times 10^{-9} mathrm{~mm}^{3}) and are initially

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To solve this problem we can use the formula for entropy S k lnW where S is the entropy k is the Boltzmann constant 138 times 1023 mathrmJK W is the n...View the full answer

Principles And Practice Of Physics

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