Clairaut meaning

Clairaut refers to a mathematician's theorem that states the derivative of a function can be found by taking the limit of a difference quotient.


Clairaut definitions

Word backwards tuarialC
Part of speech Proper noun
Syllabic division Clai-raut
Plural The plural of the word Clairaut is Clairauts.
Total letters 8
Vogais (3) a,i,u
Consonants (4) c,l,r,t

Clairaut was a prominent French mathematician and physicist who made significant contributions to various fields of science in the 18th century. His full name was Alexis Claude Clairaut, and he was born in Paris in 1713.

Clairaut excelled in mathematics from a young age and was quickly recognized for his exceptional talent. He became a member of the Académie des Sciences at the age of just 24, solidifying his place among the intellectual elite of his time.

Contributions to Astronomy

One of Clairaut's most notable contributions was his work on celestial mechanics. He played a crucial role in the study of planetary orbits and was instrumental in elucidating the complicated gravitational interactions between celestial bodies.

Euler-Claireaut Equation

Clairaut is also known for his collaboration with the mathematician Leonhard Euler in developing the Euler-Clairaut equation. This differential equation is used to solve various problems in physics and engineering, showcasing Clairaut's versatility across different scientific disciplines.

Legacy and Impact

Clairaut's work laid the foundation for many future advancements in mathematics and physics. His theories and equations continue to be studied and applied in contemporary scientific research, highlighting the enduring relevance of his contributions.

Overall, Clairaut remains a revered figure in the history of science, known for his brilliance, analytical prowess, and lasting impact on the fields of mathematics and physics.


Clairaut Examples

  1. I learned about Clairaut's theorem in my calculus class.
  2. The mathematician Clairaut made significant contributions to celestial mechanics.
  3. Clairaut's equation is used to find the shortest distance between two points on a curve.
  4. She cited Clairaut's work in her research paper on differential equations.
  5. Clairaut was a prominent figure in the 18th-century scientific community.
  6. The book explained the concept of Clairaut's relation in a clear and concise manner.
  7. Students studied Clairaut's theorem as part of their advanced mathematics course.
  8. Clairaut's formula helped solve a complex physics problem.
  9. The scientist referenced Clairaut's findings in the field of geodesy.
  10. The mathematician Clairaut's work continues to influence modern mathematics.


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  • Updated 20/05/2024 - 12:01:31