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From the Publisher

Mahaviracharya by Rajesh Kumar Thakur

He discovered algebraic identities like a3 = a (a + b) (a − b) + b2 (a − b) + b3.

Mahāvīra (or Mahaviracharya, "Mahavira the Teacher") was a 9th-century Jain mathematician possibly born in or close to the present day city of Mysore, in southern India. He authored Gaṇitasārasan̄graha (Ganita Sara Sangraha) or the Compendium on the gist of Mathematics in 850 AD. He was patronised by the Rashtrakuta king Amoghavarsha. He separated astrology from mathematics. It is the earliest Indian text entirely devoted to mathematics. He expounded on the same subjects on which Aryabhata and Brahmagupta contended, but he expressed them more clearly. His work is a highly syncopated approach to algebra and the emphasis in much of his text is on developing the techniques necessary to solve algebraic problems. He is highly respected among Indian mathematicians, because of his establishment of terminology for concepts such as equilateral, and isosceles triangle; rhombus; circle and semicircle. Mahāvīra's eminence spread throughout South India and his books proved inspirational to other mathematicians in Southern India.[8] It was translated into the Telugu language by Pavuluri Mallana as Saara Sangraha Ganitamu.He discovered algebraic identities like a3 = a (a + b) (a − b) + b2 (a − b) + b3. He also found out the formula for nCr as [n (n − 1) (n − 2) ... (n − r + 1)] / [r (r − 1) (r − 2) ... 2 * 1]. He devised a formula which approximated the area and perimeters of ellipses and found methods to calculate the square of a number and cube roots of a number. He asserted that the square root of a negative number does not exist.

Other books Of Rajesh Kumar Thakur (Click & buy)

Archimedes

Archimedes was an Ancient Greek mathematician; physicist; engineer; inventor; and astronomer. Although few details of his life are known; he is regarded as one of the leading scientists in classical antiquity. Generally considered the greatest mathematician of antiquity and one of the greatest of all time; Archimedes anticipated modern calculus and analysis by applying concepts of infinitesimals and the method of exhaustion to derive and rigorously prove a range of geometrical theorems; including the area of a circle; the surface area and volume of a sphere; and the area under a parabola.

Mahaviracharya

Mahāvīra (or Mahaviracharya; "Mahavira the Teacher") was a 9th-century Jain mathematician from Bihar; India. He was the author of Gaṇitasārasan̄graha (or Ganita Sara Samgraha; c. 850); which revised the Brāhmasphuṭasiddhānta.He was patronised by the Rashtrakuta king Amoghavarsha. He separated astrology from mathematics. It is the earliest Indian text entirely devoted to mathematics. He expounded on the same subjects on which Aryabhata and Brahmagupta contended; but he expressed them more clearly.

Pythagoras

Pythagoras made influential contributions to philosophy and religion in the late 6th century BC. He is often revered as a great mathematician and scientist and is best known for the Pythagorean Theorem which bears his name. However; because legend and obfuscation cloud his work even more than that of the other pre-Socratic philosophers; one can give only a tentative account of his teachings; and some have questioned whether he contributed much to mathematics or natural philosophy.

Varahmihira

Varāhamihira also called Varaha or Mihir; was an Indian astronomer; mathematician; and astrologer who lived in Ujjain. He was born in Avanti (India) region; roughly corresponding to modern-day Malwa; to Adityadasa; who was himself an astronomer. Educated at Kapitthaka; he is considered to be one of the nine jewels (Navaratnas) of the court of legendary ruler Yashodharman Vikramaditya of Malwa. Varahamihira's main work is the book Pañcasiddhāntikā dated ca. 575 CE gives us information about older Indian texts which are now lost. Another important contribution of Varahamihira is the encyclopedic Brihat-Samhita.

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ASIN ‏ : ‎ B01HXOC1VG
Publisher ‏ : ‎ Prabhat Prakashan (12 March 2017)
Language ‏ : ‎ English
File size ‏ : ‎ 908 KB
Text-to-Speech ‏ : ‎ Enabled
Screen Reader ‏ : ‎ Supported
Enhanced typesetting ‏ : ‎ Enabled
X-Ray ‏ : ‎ Not Enabled
Word Wise ‏ : ‎ Not Enabled
Print length ‏ : ‎ 4 pages

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