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The German mathematician Carl Friedrich Gauss in the year 1799.

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13y ago
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1y ago

The fundamental theorem of algebra was proved by Carl Friedrich Gauss in 1799. His proof demonstrated that every polynomial equation with complex coefficients has at least one complex root. This theorem laid the foundation for the study of complex analysis and was a significant contribution to mathematics.

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Q: Who proved fundmental theorem of algebra?
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Related questions

How are the proofs of the fundamental theorem of algebra?

look in google if not there, look in wikipedia. fundamental theorem of algebra and their proofs


Can a theorem be easily proved using corollary?

Yes, but only a corollary to another theorem that has been proved. A corollary follows from a theorem.


A statement that is proved by deductive logic is called a?

A theorem is a statement that is proved by deductive logic.


A corollary is a statement that can easily be proved using a theorem?

A corollary is a statement that can easily be proved using a theorem.


A corollary is a statement that can be easily proved using a theorem?

No. A corollary is a statement that can be easily proved using a theorem.


Is a theorem a statement that can be easily proved using a corollary?

No. A corollary is a statement that can be easily proved using a theorem.


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He proved Fermat's Last Theorem. Actually he proved the Taniyama-Shimura-Weil conjecture and this proved the theorem.


How is the Fundamental theorem of algebra used today?

Algebra is used for mathematics


What is the difference between an axiom and a theorem?

An axiom is a self-evident statement that is assumed to be true. A theorem is proved to be true.


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There is no formula for a theorem. A theorem is a proposition that has been or needs to be proved using explicit assumptions.


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He proved the "fundamental theorem of algebra" and developed a method of minimizing statistical error called "the method of least squares" which is still used today.


What is the definition of theorem?

Theorems are important statements that are proved.