The universal solution for numerical and literal equations; by which the roots of equations of all degrees can be expressed in terms of their coefficients; by M. A. McGinnis.

The universal solution for numerical and literal equations; by which the roots of equations of all degrees can be expressed in terms of their coefficients; by M. A. McGinnis.

The universal solution for numerical and literal equations; by which the roots of equations of all degrees can be expressed in terms of their coefficients; by M. A. McGinnis.

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The universal solution for numerical and literal equations; by which the roots of equations of all degrees can be expressed in terms of their coefficients; by M. A. McGinnis.

Overall Rating: 1.5 / 5 (average from multiple review sources, as of 27 Jun 2026)
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The universal solution for numerical and literal equations; by which the roots of equations of all degrees can be expressed in terms of their coefficients; by M. A. McGinnis.

Overall Rating: 1.5 / 5 (average from multiple review sources, as of 27 Jun 2026)
Based on a total of 65 customer reviews from independent review platforms.

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The universal solution for numerical and literal equations; by which the roots of equations of all degrees can be expressed in terms of their coefficients; by M. A. McGinnis.

Overall Rating: 1.5 / 5 (average from multiple review sources, as of 27 Jun 2026)
Based on a total of 65 customer reviews from independent review platforms.

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The values are derived from publicly available retailer ratings from platforms such as Feefo, http://Reviews.io , Trustpilot, and others, and are aggregated monthly.

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The universal solution for numerical and literal equations; by which the roots of equations of all degrees can be expressed in terms of their coefficients; by M. A. McGinnis.

Overall Rating: 1.5 / 5 (average from multiple review sources, as of 27 Jun 2026)
Based on a total of 65 customer reviews from independent review platforms.

Sources & Transparency:
The values are derived from publicly available retailer ratings from platforms such as Feefo, http://Reviews.io , Trustpilot, and others, and are aggregated monthly.

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The universal solution for numerical and literal equations; by which the roots of equations of all degrees can be expressed in terms of their coefficients; by M. A. McGinnis.

Overall Rating: 1.5 / 5 (average from multiple review sources, as of 27 Jun 2026)
Based on a total of 65 customer reviews from independent review platforms.

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The values are derived from publicly available retailer ratings from platforms such as Feefo, http://Reviews.io , Trustpilot, and others, and are aggregated monthly.

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The universal solution for numerical and literal equations; by which the roots of equations of all degrees can be expressed in terms of their coefficients; by M. A. McGinnis.

Overall Rating: 1.5 / 5 (average from multiple review sources, as of 27 Jun 2026)
Based on a total of 65 customer reviews from independent review platforms.

Sources & Transparency:
The values are derived from publicly available retailer ratings from platforms such as Feefo, http://Reviews.io , Trustpilot, and others, and are aggregated monthly.

All brand names and logos are the property of their respective owners.

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pricehunter.co.uk cannot guarantee that published shop ratings originate from consumers who have actually made a purchase from the reviewed retailer.
Usually dispatched within 9 to 10 days
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£36.74
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The universal solution for numerical and literal equations; by which the roots of equations of all degrees can be expressed in terms of their coefficients; by M. A. McGinnis.

Overall Rating: 1.5 / 5 (average from multiple review sources, as of 27 Jun 2026)
Based on a total of 65 customer reviews from independent review platforms.

Sources & Transparency:
The values are derived from publicly available retailer ratings from platforms such as Feefo, http://Reviews.io , Trustpilot, and others, and are aggregated monthly.

All brand names and logos are the property of their respective owners.

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The universal solution for numerical and literal equations; by which the roots of equations of all degrees can be expressed in terms of their coefficients; by M. A. McGinnis.

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Pages: 207, Paperback, Scholarly Publishing Office, University of Michigan Library
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