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Average Molecular Weights for the Most Probable Distribution

For a polymer possessing the most probable distribution, the mole fraction Na is given by Eq. (1) hence [Pg.325]

The weight average degree of polymerization (see Eq. VII-27) is similarly obtained  [Pg.325]

The root-mean-square degree of polymerization for the most probable distribution is found to be [Pg.325]

When the molecular weight is large, p may be replaced by unity with small error, and the above ratios become l /2 2, i.e., the ratios of the various averages are practically independent of the degree of polymerization. [Pg.326]

Cyclic Condensation Polymers.—The foregoing discussion has proceeded under the assumption that the only products of bifunctional condensation are open chain polymer molecules—an assumption which obviously will not be exactly valid since cyclic polymers must always occur to some extent. The nature of the error introduced by this assumption will be examined in the course of the following discussion of cyclic polymer components. [Pg.326]


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Average molecular weight

Distribution average

Distribution weight

Molecular averages

Molecular distribution

Molecular distribution most probable

Molecular most probable

Molecular probability

Molecular weight averaging

Molecular weight distribution

Molecular weight distribution averages

Molecular weight distributions for

Molecular weight distributions most probable distribution

Molecular weight most probable

Molecular weight-averaged

Most probable

Most probable distribution

Probability distributions

Probability distributions for

Probability, weighted

The most probable distribution

The probability distribution

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