"Bhaskara and the pythagorean theorem" Essays and Research Papers

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    Aryabhatta

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    Deccan‚ while other texts describe the Ashmakas as having fought Alexander. Education It is fairly certain that‚ at some point‚ he went to Kusumapura for advanced studies and lived there for some time. Both Hindu and Buddhist tradition‚ as well as Bhāskara I (CE 629)‚ identify Kusumapura as Pāṭaliputra‚ modern Patna. A verse mentions that Aryabhata was the head of an institution (kulapati) at Kusumapura‚ and‚ because the university of Nalanda was in Pataliputra at the time and had an astronomical observatory

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    TOK Reflection: Mathematics To what extent is math relevant to your life and the lives of others you know and how can it become an even more viable area of knowledge. “In mathematics I can report no deficience‚ except it be that men do not sufficiently understand the excellent use of the Pure Mathematics.” Roger Bacon (1214-1294) Mathematics: the abstract science of number‚ quantity‚ and space; a subject considered by many to be useless‚ a waste of time‚ and too difficult. “When am

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    Name: __________________________ Rating: _____________ Course: _________________________ Date: ______________ Instructor: ____________________________ Exercise 6.1 Law of Sines (Case I) A. Solve the unknown parts of the following triangles with the given conditions: 1. S = 660 ‚ M = 580 s = 5.8 cm in SMN 2. T = 840 ‚ M = 690 ‚ c = 25.56 ‚ in TMC B. Solve the following problems. (Show your solutions and draw the figure) 1. One diagonal of a parallelogram

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    Emma paragraph

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    JAMES RUSE AGRICULTURAL HIGH SCHOOL MATHEMATICS PROGRAMME YEAR 10 – 2011 LIST OF TOPICS TOPIC 1 – ALGEBRA REVISION TOPIC 2 – GEOMETRY PROOFS REVISION: PART 1 TOPIC 3 – CO-ORDINATE GEOMETRY TOPIC 4 – VARIATION TOPIC 5 – GEOMETRY PROOFS REVISION: PART 2 TOPIC 6 – TRIGONOMETRY TOPIC 7 – GEOMETRY PROOFS TOPIC 8 – PROBABILITY REVISION TOPIC 9 – GRAPHING REVISION TOPIC 10 – FURTHER GRAPHS TOPIC 11 – TRIGONOMETRIC EQUATIONS AND IDENTITIES TOPIC 12 – GENERAL REFERENCE and YEARLY REVISION

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    Bibliography: Allott‚ Robin. "The Pythagorean Perspective: The Arts and Sociobiology." Journal of Social and Evolutionary Systems 17‚ no. 1 (02‚ 1994): 71-90. Burstein‚ S. M. "War in Ancient Egypt: The New Kingdom." Choice 43‚ no. 4 (12‚ 2005): 716. Ghomshei‚ Shadi Mohyeddin. "Three Windows

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    Hardy J. E. Littlewood | Known for | Landau–Ramanujan constant Mock theta functions Ramanujan conjecture Ramanujan prime Ramanujan–Soldner constant Ramanujan theta function Ramanujan’s sum Rogers–Ramanujan identities Ramanujan’s master theorem | Influences | G. H. Hardy | Signature | Srinivasa Ramanujan Tamil: ஸ்ரீனிவாஸ ராமானுஜன் (ஐயங்கார்) FRS ( pronunciation (help·info)) (22 December 1887 – 26 April 1920) was an Indian mathematician and autodidact who‚ with almost no formal training

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    MCR3U Math Review Paper

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    1 MCR3U Exam Review Math Study Guide U.1: Rational Expressions‚ Exponents‚ Factoring‚ Inequalities 1.1 Exponent Rules Rule Product Quotient Power of a power Power of a product Power of a quotient Description a m × a n = a m+n a m ÷ a n = a m−n Example 4 2 × 45 = 47 5 4 ÷ 52 = 52 (a ) a m n = a m×n a a (3 ) 2 4 = 38 2 2 2 (xy) = x y an a   = n ‚b ≠ 0 b b a0 = 1 a −m = 1 ‚a ≠ 0 am n (2 x 3) = 2 x 3 35 3   = 5 4 4 70 = 1 9 −2 = 4 5 Zero

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    logarithms 1.2 The nth term of an arithmetic sequence The sum of n terms of an arithmetic sequence 1.1 log c a log c b log c ab a log c a log c b log c b log c a r r log c a Change of base 1.3 Binomial coefficient Binomial theorem Mathematics SL formula booklet 1

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    Hipparchus

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    ------------------------------------------------- Hipparchus "Even if he did not invent it‚ Hipparchus is the first person of whose systematic use of trigonometry we have documentary evidence." (Heath 257) Some historians go as far as to say that he invented trigonometry. Not much is known about the life of Hipp archus. It is believed that he was born at Nicaea in Bithynia. (Sarton 285) The town of Nicaea is now called Iznik and is situated in northwestern Turkey. Founded in the 4th century BC

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    4. Make this last piece the "long" leg of the triangle. Once you get everything arranged neatly‚ if your legs are 3‚ 4‚ and 5 feet long‚ you’ll have a right angle. Demonstration of the 3-4-5 measurement system This works because of the Pythagorean Theorem‚ which states that the sum of the square of the two short legs equals the square of the long leg (the hypotenuse). In other words‚ (3x3) + (4x4) = (5x5). Sure enough‚ 9 + 16 does equal 25.4 This is just one way of many that they could have used

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