What are the contributions of aryabhatta?

What are the contributions of aryabhatta?


Notable ideas Explanation of lunar eclipse and solar eclipse, rotation of Earth on its axis, reflection of light by moon, sinusoidal functions, solution of single variable quadratic equation, value of π correct to 4 decimal places, diameter of Earth, calculation of the length of sidereal year

What are the contributions of Ramanujan?

Ramanujan’s other notable contributions include hypergeometric series, the Riemann series, the elliptic integrals, the theory of divergent series, and the functional equations of the zeta function.

What was brahmagupta’s most significant contribution to the study of numbers?

One of the most significant input of Brahmagupta to mathematics was the introduction of ‘zero’ to the number system which stood for ‘nothing’. His work the ‘Brahmasphutasiddhanta’ contained many mathematical findings written in verse form. It had many rules of arithmetic which is part of the mathematical solutions now.

What did aryabhata discover in mathematics?

What did Aryabhata discover? Aryabhata discovered an approximation of pi, 62832/20000 = 3.1416. He also correctly believed that the planets and the Moon shine by reflected sunlight and that the motion of the stars is due to Earth’s rotation.

What contribution did aryabhatta make in the field of science astronomy and mathematics?

Aryabhatta discovered zero decimal system and calculated the value of pi (3.1416) and area of a triangle in mathematics; a movement of earth and sun in the astronomy.

What Ramanujan contribute to mathematics?

Srinivasa Ramanujan was one of India’s greatest mathematical geniuses. He made substantial contributions to the analytical theory of numbers and worked on elliptic functions, continued fractions, and infinite series. In 1900 he began to work on his own on mathematics summing geometric and arithmetic series.

What did Bhaskara invent?

On 7 June 1979 the Indian Space Research Organisation launched Bhaskara I honouring the mathematician….

Bhāskara I
Occupation Mathematician; scientist
Known for Bhaskara I’s sine approximation formula

What is the contribution of Satyendra Nath Bose in mathematics?

Satyendra Nath Bose, (born January 1, 1894, Calcutta [now Kolkata], India—died February 4, 1974, Calcutta), Indian mathematician and physicist noted for his collaboration with Albert Einstein in developing a theory regarding the gaslike qualities of electromagnetic radiation (see Bose-Einstein statistics).

What is Ramanujan best known for?

An intuitive mathematical genius, Ramanujan’s discoveries have influenced several areas of mathematics, but he is probably most famous for his contributions to number theory and infinite series, among them fascinating formulas ( pdf ) that can be used to calculate digits of pi in unusual ways.

How did Aryabhatta introduce the concept of numerals?

In Aryabhatiya, Aryabhatta introduced a system of numerals in which he used letters of the Indian alphabet to denote numbers. His numeral system allowed numbers up to 10 18 to be represented with an alphabetical notation. It is considered that Aryabhatta was familiar with the concept of zero and the place value system.

Who is Aryabhata and what did he do?

Aryabhata, born in 476 CE, was the first in the line of great mathematician-astronomers from the classical age of Indian mathematics and Indian astronomy. There is a general tendency to misspell his name as “ Aryabhatta ” by analogy with other names having the “ bhatta ” suffix, but all his astronomical text spells his name as Aryabhata.

What was the conclusion of Aryabhatta on Pi?

While he did not use even a symbol for the zero, the French coefficients. conclusion that the pi is irrational. In the next second part of the Aryabhatiyam (gaṇitapāda ayutadvayaviṣkambhasyāsanno vṛttapariṇāhaḥ. “Add a four to 100, multiply it by eight, and then add a number: 62,000.

Which is a simple problem solved by Aryabhatta?

Aryabhatiya provides simple solutions to complex mathematical problems of the time like summing the first n integers, the squares of these integers and also their cubes. Furthermore, Aryabhatta correctly calculated the areas of a triangle and of a circle.