Bhaskara 1

Texts relating to the taittiriya shakha of the krishna yajur veda. 1) Taittirya Samhita with the commentary of Sayana (complete). 2) Taittirya Samhita with the commentary of Bhatta Bhaskara (partial). 3) Taittiriya Brahmana with the commentary of Bhatta Bhaskara (complete). 4) Taittiriya Aranyaka with the commentary of Sayana (complete). 5) Taittiriya Aranyaka with the commentary of Bhatta Bhaskara (complete). 6) Ekagni Kanda with the commentary of Haradatta (complete).

Please make a donation to support Gunter's Space Page. Thank you very much for visiting Gunter's Space Page. I hope that this site is useful and informative for you. If you appreciate the information provided on this site, please consider supporting my work by making a simple and secure donation via PayPal. Please help to run the website and keep everything free of charge. Thank you very much. Bhaskara 1 [ISRO] The two Bhaskara satellites were launched as part of the satellite-for-earth-observations (SEO) program, and were placed in orbit by Soviet The main objectives were to conduct Earth observation experiments for applications related to hydrology, forestry, and geology using a two-band TV camera system, and to conduct ocean-surface studies using a two-frequency satellite microwave radiometer (SAMIR) system. Secondary objectives were to test engineering and data processing systems, to collect limited meteorological data from remote platforms, and to conduct scientific investigations in X-ray astronomy. Bhaskara was a 26-faced quasi-spherical polyhedron. It had a height of 1.66m, and a diameter of 1.55m. Named after the two "Bhaskaracharyas," astronomer-mathematicians of ancient India. Nation: India Type / Application: Earth observation, technology Operator: ISRO Contractors: ISRO Equipment: Configuration: Propulsion: Power: Solar cells, batteries Lifetime: Mass: 444 kg Orbit: 512 km × 557 km, 50.7° Satellite COSPAR Date LS Launch Vehicle Remarks Bhaskara 1 1979-051A 07....

LinkedIn and 3rd parties use essential and non-essential cookies to provide, secure, analyze and improve our Services, and to show you relevant ads (including professional and job ads) on and off LinkedIn. Learn more in our Select Accept to consent or Reject to decline non-essential cookies for this use. You can update your choices at any time in your Bhaskara’s Mathematics Some of Bhaskara's contributions to mathematics include the following: • A proof of the Pythagorean Theorem by calculating the same area in two different ways and then canceling out terms to get a + b = c. • In Lilavati, solutions of quadric , cubic and quartic indeterminate equation are explained. • Solutions of indeterminate quadratic equations (of the type ax + b = y). • Integer solutions of linear and quadratic indeterminate equations ( Kuttaka). The rules he gives are (in effect) the same as those given by the Renaissance European mathematicians of the 17th century • A cyclic Chakravala method for solving indeterminate equations of the form ax + bx + c = y. The solution to this equation was traditionally attributed to William Brouncker in 1657, though his method was more difficult than the chakravala method. • The first general method for finding the solutions of the problem x − ny = 1 (so-called “Pell’s equation “)was given by Bhaskara II. • Solutions of Diophantine Equations of the second order, such as 61 x + 1 = y. This very equation was posed as a problem in 1657 by the French mathematician Pi...

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Maryna Viazovska (born 1984) is a Ukrainian mathematician and only the second woman in history to receive the Fields Medal, the highest award in mathematics. Viazovska solved the sphere-packing problem in 8 and 24 dimensions, which asks about the most efficient way to arrange solid spheres. She is a professor at the École Polytechnique Fédérale in Lausanne, Switzerland. Avila Maryam Mirzakhani (مریم میرزاخانی‎, 1977 – 2017) was an Iranian mathematician and professor at Stanford University. She was the first woman to receive the Fields Medal, the highest award in mathematics. Mirzakhani worked at the intersection of dynamical systems and geometry. She studied objects like hyperbolic surfaces and complex manifolds, but also contributed to many other areas of mathematics. When solving problems, Mirzakhani would draw doodles and diagrams on large sheets of paper, to see the underlying patterns and beauty. Her daughter even described Maryam’s work as “painting”. At the age of 40, Mirzakhani died of breast cancer. Tao Born in Adelaide, Australia, Terence Tao (born 17 July) is sometimes called the “Mozart of mathematics”. When he was 13, he became the youngest ever winner of the International Mathematical Olympiad, and when he was 24, he became the youngest tenured professor at the University of California, Los Angeles. Tao has received the MacArthur Fellowship, the Breakthrough Prize in mathematics, as well as the Fields Medal, the highest award in mathematics, for “his contribu...

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Aryabhata, Bhaskara, Rohini, and Badr-series satellites Aryabhata, Bhaskara, Rohini, and Badr-series satellites This page contains philatelic information on the Aryabhata, Bhaskara, Rohini, and Badr satellites. Catalog numbers, years of issue, and notes on the satellites featured are given when available. If readers know of additional information or images, please contact the authors using the e-mail addresses at the bottom of this page. Bhaskara is also known as Satellite for Earth Observation (SEO). Launch information (found elsewhere) Launch covers (including anniversary-of-launch covers, and launch-related event covers) (farther below) Other postal items (stamps, souvenir sheets, aerogrammes, postal cards, etc.) (immediately below) (India/ISRO) (India/ISRO) (India/ISRO) (India/ISRO) (India/ISRO) (India/ISRO) (India/ISRO) (India/ISRO) (India/ISRO) (Pakistan) (Pakistan) (Pakistan) Below is a list of Aryabhata, Bhaskara, Rohini, and Badr postal items (stamps, souvenir sheets, aerogrammes, postal cards, etc.). Country Year of Issue Aryabhata 1 (India/ISRO) Dominica One of MS6 ( 2000 "Arybhattan" Dominica MS6 on FDC Germany (East) (Gesellschaft für Deutsch-Sowjetische Freundschaft) cinderella, from 1981 "Aryabhata" India 1975 "Aryabhata" India Stamp on FDC (New Delhi cancel) India Stamp on FDC (Lucknow cancel) India FDC folder India Stamp and (purple printed) cachet on cover 1976 Aryabhata India Stamp and (black printed) cachet on cover 1976 Aryabhata attached to rocket Ind...

Bhaskara 1 was an Indian Mathematician and Astronomer who was born in c. 600 BC at Valabhi, near modern Bhavnagar, Saurashtra, Gujarat, India. and died in the c. 680 BC. He was one of the most famous mathematicians from the 7th-century. His father taught him Mathematics when he was young. He worked as a scholar of Aryabhata’s astronomical school. The first mathematician who has written numbers in the Hindu decimal system was him. He Explored the work of Aryabhatta and worked on the Sine Function and gave a more approximate value of Sine. Table of Contents • • • • • • • Bhaskara 1Books He has written 3 books: • Āryabhaṭīyabhāṣya (Book on Mathematics written in Sanskrit) • Laghubhāskarīya (SmallBook of Bhaskara ) • Mahābhāskarīya(Great Book of Bhaskara) Mahābhāskarīyahas eight chapters in it. All these chapters are about mathematical astronomy. In one of his chapters of this book, he provides a striking approximation formula for sin x. He also Contributed to the Aryabhatta’s Book Named Aryabhatiya. Contributions ofBhaskara 1in Mathematics • He worked with the Number Zero. • The Sine function Approximate value was given by him. • Numbers in the Hindu Decimal System was written by Him. • He represented the numbers in a positional system. • Works of • He and • Bhaskara stated Pell equations even before Pell gave a name to it. • He was the first to use the Brahmi numerals in a scientific contribution to Sanskrit. • He even contributed in prime numbers. Interesting facts aboutBha...

The 12th century Indian mathematician Bhaskara developed an elegant visual proof of the Pythagorean Theorem. Bhaskara uses a square and four congruent right triangles, rearranged in two ways, to prove this theorem. He shows that in a right triangle, the square of the longest side (hypotenuse) is equal to the sum of the squares of the other two sides. Created by Sal Khan. Think about the term "squared". That simply means a square with a defined length of the base. So when you see a^2 that just means a square where the sides are length "a". The same would be true for b^2. The Pythagorean theorem states that the area of a square with "a" length sides plus the area of a square with "b" sides will be equal to the area of a square with "c" length sides or a^2+b^2=c^2. Bhaskara simply takes his square with sides length "c" defines lengths for "a" and "b" and rearranges c^2 to prove that it is equal to a^2+b^2. Hope that helps. Watch the video again. :) The word "theory" is not used in pure mathematics. "Theory" in science is the highest level of scientific understanding which is a thoroughly established, well-confirmed, explanation of evidence, laws and facts. In pure mathematics, such as geometry, a theorem is a statement that is not self-evidently true but which has been proven to be true by application of definitions, axioms and/or other previously proven theorems. 2:00, Sal says we haven't proven to ourselves that we haven't proven the quadrilateral was a square yet, but coul...