Brahmagupta was an Indian mathematician, born in AD in Bhinmal, a state of Rajhastan, India. He spent most of his life in Bhinmal which was under the rule. Brahmagupta was an Ancient Indian astronomer and mathematician who lived from AD to AD. He was born in the city of Bhinmal in Northwest India. Brahmagupta was a famous mathematician and astronomer who lived in seventh century India. His ideas were so profound that they still influence.
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Aryabhata lived in Kusumapura near modern Patnaand Brahmagupta is said to have been from Bhillamala modern Bhinmalwhich was the capital of the Gurjara-Pratihara dynasty. He is believed to have lived and worked in Bhinmal in present day Rajasthan, India, for a few years.
Wikimedia Commons has brahmagipta related to Brahmagupta. He later revised his estimate and proposed a length of days, 6 hours, 12 minutes, and 36 seconds. However, he lived and worked there for a good part of his life.
An orthodox Hindu, he took care not to antagonize his own religious leaders but was very bitter in criticizing the ideas advanced brahmaguptx rival astronomers hailing from the Jain religion.
In chapter eighteen of his BrahmasphutasiddhantaBrahmagupta describes operations on negative numbers. When it is divided by the multiplier increased by two it is the leap of one of the two who make the same journey. In some of the verses before verse 40, Brahmagupta gives constructions of various figures with arbitrary sides.
Brahmagupta is credited to have braumagupta the most accurate of the early calculations of the length of the solar year. The base decreased and increased by the brahmavupta between the squares of the sides divided by the base; when divided by two they are the true segments. Brahmaghpta also had a profound and direct influence on Islamic and Byzantine astronomy.
Brahmagupta – Wikipedia
History of Hindu Mathematics, Part I. The Euclidean algorithm was known to him as the “pulverizer” since it breaks numbers down into ever smaller pieces. The square of the diagonal is diminished by the square of half the sum of the base and the top; the square-root is the perpendicular [altitudes]. Walter Eugene Clark David Pingree.
Views Read Edit View history. In addition to expounding on traditional Indian astronomy in his books, Brahmagupta devoted several chapters of Brahma-sphuta-siddhanta to mathematics.
He finds the volume of rectangular prisms, pyramids, and the frustum of a square pyramid.
Unfortunately, our editorial approach may not be able to accommodate all contributions. Both of these texts are actually written in verse. Here Brahmagupta found the result in terms of the sum of the first n integers, rather than in terms of n as is the modern practice. Other work by Brahmagupta included arithmetic progression and theorems relating to right angle triangles.
More summaries and resources for teaching or studying Brahmagupta. The additive is equal to the product of the additives.
Braahmagupta immediate outcome was the spread of the decimal number system used in brahmaupta texts. The height of a mountain multiplied by a given multiplier is the distance to a city; it is not erased.
As a young man he studied astronomy extensively. He lived in Bhillamala modern Bhinmal during the reign of the Chapa dynasty ruler, Vyagrahamukha. The sum of the thunderbolt products is the first.
Brahmagupta lived in a time when it was thought that the sun and other planets revolved around the earth, but he was still able to give an accurate figure for the length of a year, days 6 hours 5 minutes and 19 seconds which he later revised to days 6 hours 12 minutes and 36 seconds.
That of which [the square] is the square is [its] square-root. His mathematics was a mixture of concrete problems interest computation and abstract formulas determination of the partial sums of the series of perfect squares and of perfect cubeswhich he sometimes gave in form of verses, or by means of numerical examples.
Brahmagupta was a highly accomplished ancient Indian astronomer and mathematician who was the first to give rules to compute with zero. This leads up to Brahmagupta’s famous theorem.
The division was primarily about the application of mathematics to the physical world, biographhy than about the mathematics itself. Also, if m and x are rational, so are dab and c.
A History of Mathematics. For the volume of a frustum of a pyramid, he gives the “pragmatic” value as the depth times the square of the mean of the edges of the top and bottom faces, and he gives the “superficial” volume as the depth times their mean area.