Elements Of Physical Chemistry
Elements Of Physical Chemistry
7th Edition
ISBN: 9780198727873
Author: ATKINS, P. W. (peter William), De Paula, Julio
Publisher: Oxford University Press
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Chapter 14, Problem 14.3P
Interpretation Introduction

Interpretation:

The given species has to be classified as globular or rod-like.

Concept introduction:

Rg Values can be calculated by using following formula,

Rg/nm=0.05690×{(vs/cm3g1)×(M/gmol1)}1/3

Expert Solution & Answer
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Explanation of Solution

The solute particle is assumed that they are solid spheres, Rg values are calculated and compared.

Rg Values can be calculated as follows,

Rg/nm=0.05690×{(vs/cm3g1)×(M/gmol1)}1/3

Rg Values for serum albumin,

Rg/nm=0.05690×{(vs/cm3g1)×(M/gmol1)}1/3

Rg/nm=0.05690×{(0.752)×(66000)}1/3Rg/nm=2.09

The experimental value of Rg for serum albumin is 2.98, the calculated value of Rg for serum albumin is 2.09.

Rg Values for bushy stunt virus,

Rg/nm=0.05690×{(vs/cm3g1)×(M/gmol1)}1/3

Rg/nm=0.05690×{(0.741)×(10600000)}1/3Rg/nm=11.3

The experimental value of Rg for bushy stunt virus is 12.0, the calculated value of Rg for bushy stunt virus is 11.3.

Rg Values for DNA,

Rg/nm=0.05690×{(vs/cm3g1)×(M/gmol1)}1/3

Rg/nm=0.05690×{(0.556)×(4000)}1/3Rg/nm=4.43

The experimental value of Rg for DNA is 117.0, the calculated value of Rg for DNA is 4.43.

From the values serum albumin and bushy stunt virus resembles solid sphere whereas DNA does not resembles.

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Students have asked these similar questions
Show that a molecule with configuration π4 has a cylindrically symmetric electron distribution. Hint: Let the π orbitals be equal to xf and yf, where f is a function that depends only on the distance from the internuclear axis.
(a) Verify that the lattice energies of the alkali metal iodides are inversely proportional to the distances between the ions in MI (M = alkali metal) by plotting the lattice energies given below against the internuclear distances dMI. Is the correlation good? Would a better fit be obtained by plotting the lattice energies as a function of (1 — d*/d)/d, as theoretically suggested, with d* = 34.5 pm? You must use a standard graphing program to plot the graph. It generates an equation for the line and calculates a correlation coefficient. (b) From the graph obtained in (a), estimate the lattice energy of silver iodide. (c) Compare the results of (b) with the experimental value of 886 kJ/mol. If they do not agree, explain the deviation.
Can I please get help with #3 & 4? Thanks you so much!
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