give examples to prove that mathematics 'astronomy and medicine were well_developed scinces in ancient Indian?
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sorry dont know the answer
Answer:
He was a fifth century mathematician, astronomer, astrologer and physicist.
- At the age of 23, he wrote Aryabhattiya which is a summary of mathematics of his time.
- First time he had calculated the value of pi at 3.1416.
- He showed that zero was not a numeral only but also a symbol and a concept. Infact the discovery of zero enabled Aryabhatta to find out the exact distance between the earth and the moon. And zero discoveries opened a new dimension of negative numerals.
2. Mahaviracharya
- Isn’t it amazing that there is an elaborate description of mathematics in Jain literature (500 B.C – 100 B.C).
- Jain gurus knew how to solve quadratic equations. In a very interesting manner they have also described fractions, algebraic equations, series, set theory, logarithms and exponents.
- Mahaviracharya was 8th century Indian mathematician (Jain) from Gulbarga who asserted that the square root of a negative number did not exist.
- In 850 A.D, Jain Guru Mahaviracharya wrote Ganit Sara Sangraha which is the first textbook on arithmetic in present day form. It was translated into Telugu by Pavaluri Sanganna as Saara Sangraha Ganitam.
- He had also described the method of solving Least Common Multiple (LCM) of given numbers
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