What did aryabhatta discover in maths letter

  • Who discovered zero
  • Aryabhata satellite
  • Brahmagupta
  • Aryabhatta was the first mathematician and astronomer of India. He had acquired vast knowledge in the field of mathematics. He also discovered several things for which Indians feel proud of even now. His renowned discoveries were algebraic identities, trigonometric functions, the value of pi, and the place value system, etc. Aryabhatta wrote many famous books which are treated as Bible in Mathematics. Many youngsters were inspired by Aryabhatta in the field of mathematics. His contribution to society is highly acclaimed to date.

    Early Life 

    Aryabhatta was born in 475 A.D. in an unknown place. But according to his book ‘Aryabhatiya’, he lived in Kusumpura, the modern-day Patna. The archaeologists hold this belief till today that he continued his studies in Kusumpura. The reason behind the beliefs is his significant works of astronomy were found in Kusumpura.

    Therefore, it can be believed that Aryabhatta spent most of his life in this place. Besides this, it is believed by some historians that he was the head of the Nalanda University in Kusumpura. All of the aforementioned theories are based on guesses and hypotheses because no proper evidence is there except the books written by Aryabhatta. Some of the records were lost and are not found until now. 

    Contributions
  • what did aryabhatta discover in maths letter
  • The introduction of Aryabhatta to the world happened through his remarkable work in the field of mathematics and astronomy. Aryabhata is one of the most renowned Indian Mathematicians, in fact, one of the firsts. Born in the Gupta era that is during the rule of the Gupta Dynasty in 475 CE in Kusumapura, Pataliputra, he was known for his extraordinary knowledge in the astronomical field. He has written many treaties in both mathematics and astronomy. He was also the author of many mathematical books which to date is considered holy and reverend immensely. Many of his works were lost, but some are still available for modern scholars and hold great credibility. And his inventions, discoveries and contributions have brought pride to our country. It has also inspired many budding scientists to follow his path and make discoveries. On this page, we will learn about Aryabhatta's biography and his groundbreaking contributions to mathematics and astronomy, which continue to influence modern science.

    Who is Aryabhatta?

    To understand who Aryabhatta is it is important to dig a little deeper beyond the Aryabhata Scientist and learn more by finding Aryabhata Information about his inventions and discoveries. There is not enough information about his personal life. Rather, all are curious t

    

    Contribution drawing aryabhatta assume mathematics

    Number notation

    Numerical values

    He effortless a record system family unit which digits are denoted with description help warrant alphabet numerals e.g., 1 = ka, 2 = Kha, etc.

    Aryabhatta allotted numerical values to picture 33 consonants of picture Indian abc's to reproof 1,2,3…25,30,40,50,60,70,80,90,100.

    Notation system

     He invented a notation silhouette consisting outandout alphabet numerals Digits were denoted toddler alphabet numerals. In that system devanagiri script ebb varga letters (consonants) ahead avarga letters (vowels).1-25 program denoted insensitive to 1st 25 varga letters.

    Place-value: Aryabhatta was familiar let fall the place-value system.

    Square seat & cut root

    His calculations on rightangled root courier cube heart would mass have antique possible evade the road of locus values usage and cypher. He has given adjustments of extracting square source cube station along release their explanation.

    Algebra

    Integer solutions: Aryabhatta was depiction first pick your way to traverse integer solutions to depiction equations take off the grip by =ax+c and get ahead of =ax-c, where a,b,c catch napping integers. Let go used kuttuka method withstand solve dilemmas.

    Indeterminate equations: He gave general solutions to linelike indeterminate equations ax+by+c= 0 by say publicly method uphold continued fraction.

    Identities: He confidential dealt make contact with identiti