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Brahmagupta ( c. 598 – c. 668 CE) was an Indian mathematician and astronomer. He is the author of two early works on mathematics and astronomy: the Brāhmasphuṭasiddhānta (BSS, "correctly established doctrine of Brahma ", dated 628), a theoretical treatise, and the Khaṇḍakhādyaka ("edible bite", dated 665), a more practical text.
Sep 14, 2017 · Brahmagupta was an Ancient Indian astronomer and mathematician who lived from 597 AD to 668 AD. He was born in the city of Bhinmal in Northwest India. His father, whose name was Jisnugupta, was an astrologer.
Brahmagupta was the first person to provide guidelines for calculating with zero. Brahmagupta's works were written in elliptic verse in Sanskrit, as was usual in Indian maths. Early Life. According to his statements in some received sources, Brahmagupta was born in 598 CE.
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Brahmagupta was one of the most accomplished of the ancient Indian astronomers. He also had a profound and direct influence on Islamic and Byzantine astronomy. Brahmagupta was an orthodox Hindu, and his religious views, particularly the Hindu yuga system of measuring the ages of mankind, influenced.
May 27, 2024 · In the field of geometry, Brahmagupta is renowned for Brahmagupta’s Theorem, which deals with cyclic quadrilaterals. He provided formulas for the area of a cyclic quadrilateral and discussed properties related to such figures, showcasing his deep understanding of geometric principles.
Brahmagupta was the foremost Indian mathematician of his time. He made advances in astronomy and most importantly in number systems including algorithms for square roots and the solution of quadratic equations.
May 18, 2018 · Brahmagupta (c. 598–c. 670) was one of the most significant mathematicians of ancient India. He introduced extremely influential concepts to basic mathematics, including the use of zero in mathematical calculations and the use of mathematics and algebra in describing and predicting astronomical events.
Brahmagupta dedicated a substantial portion of his work to geometry and trigonometry. He established √10 (3.162277) as a good practical approximation for π (3.141593), and gave a formula, now known as Brahmagupta’s Formula, for the area of a cyclic quadrilateral, as well as a celebrated theorem on the diagonals of a cyclic quadrilateral ...
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