Sci-5 | The Hindu Science Quiz: On Mathematicians

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Who is usually known as the “Father of Geometry”?

- Galileo Galilei
- Euclid
- Pythagoras
- Archimedes

Euclid, usually known as the daddy of geometry, modified the best way we study shapes along with his 13-book sequence, Euclid’s Parts. He used fundamental concepts known as axioms or postulates to create strong proofs and determine new concepts known as theorems and propositions.

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This mathematician is legendary for the invention of calculus independently of Isaac Newton. Who’s he?

- Carl Friedrich Gauss
- Pierre-Simon Laplace
- Leonhard Euler
- Gottfried Wilhelm Leibniz

Impartial of Isaac Newton, Gottfried Wilhelm Leibniz conceived calculus. It’s believed he invented calculus someplace in the course of the 1670s. He stated that he conceived of the concepts in about 1674, after which revealed the concepts in 1684, 10 years later.

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This Indian mathematician is widely known for his work on quantity principle and is usually known as the “Prince of Mathematicians.” Who’s he?

- Srinivasa Ramanujan
- Aryabhatta
- Brahmagupta
- Bhaskara I

Although he had nearly no formal coaching in pure arithmetic, Srinivasa Ramanujan made substantial contributions to mathematical evaluation, quantity principle, infinite sequence, and continued fractions, together with options to mathematical issues then thought of unsolvable.

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Which feminine mathematician is thought for her work on summary algebra and her theorem on teams?

- Emmy Noether
- Hypatia of Alexandria
- Sophie Germain
- Mary Cartwright

Emmy Noether was a German mathematician whose improvements in greater algebra gained her recognition as probably the most inventive summary algebraist of recent occasions.

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This well-known mathematician and thinker is thought for his improvement of analytical geometry, along with his identify connected to a sort of coordinate system. Who’s he?

- Leonhard Euler
- Blaise Pascal
- René Descartes
- Carl Friedrich Gauss

René Descartes was a French mathematician, thinker and scientist. Arithmetic was central to his technique of inquiry, and he linked the beforehand separate fields of geometry and algebra into analytic geometry.

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