details of Aryabhatta
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Aryabhatta was an ancclaimed mathematician and astronomer . He was born in Kusumpura
in Bihar , India . His contribution to Mathematics , science and astronomy in immense . At the age of 24 years he wrote famed " Aryabhatta".
Astronomical work :Aryabhatta also did a considerable amount of work in astronomy. Aryabhatta knew that earth is rotating around an axis around the sun moon revolve around the earth . He also discovered the position of nine plants and stated that they revolve around the sun.
Mathematical work : Aryabhatta discovered the number zero. Aryabhatta also discovered several branches of mathematics such as algebra , plane and spherical trigonometry . Also included in it theories of continue fraction, sum of power series , sine table and quadratic equations .
He was died at age of 74 years.
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Aryabhatta is a first Indian Mathematician-astronomer. Due to his major and helpful inventions, he is also known as Physicist. One of his major discovery is the "discovery of pi value". The π (pi) which we generally use for doing mathematical calculation. The value of pi which we have accepted is 62832/20000 = 3.1416. This value was found by Aryabhatta.
He is one of the greatest Astronomer and Mathematician of India. The first unmanned Indian mission was named as "Aryabhatta" in the memory of Aryabhatta. Aryabhatta is to be said from the Indian state Kerala. He had done a lot of inventions and discoveries which has really helpful to the world a lot.
The earth rotates around the sun in it's axis has been discovered by Aryabhatta. Before this discovery, everyone were having a myth that, the sun rotates around the Earth. This invention is very helpful for this world. India has given a lot of contribution in the Astronomy and Mathematics. This had helped a lot to India to achieve and develop in Science and Technology.
Additional information:
- Aryabhatta was born on 476 AD at patliputra.
- Aryabhatta was died on 500 AD.
- Era: Gupta Empire
- Nationality - Indian
- Major discovery - Found the value of pi.