Annotated Bibliography Boyle T. Coraghessan. “Greasy Lake.” Literature: Craft and Voice. Eds. Nicholas Delbanco and Allen Cheuse. New York: McGraw-Hill‚ 2009. 77-82. Print. This Book has a interview done on T.C Boyle. In this interview he talks about how he wrote a “Greasy Lake”. During the interview he says “he does not revise his work at the end‚ but how he does it as he goes along. He also states how it comes natural to him and how the plots of his writing are organic. "If The River Was
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Pythagoras Pythagoras must have been one of the world’s greatest men. However‚ he wrote nothing and it is unknown how much of the doctrine of Pythagoras is due to the founder of society and how much is later development. Sometimes he is represented as a man of science‚ a mathematician‚ and even as a preacher of mystical doctrines. None of these traditional views‚ however‚ should be rejected‚ for he contributed his genius in each field. Pythagoras lived from about 569 BC to about 475 BC. His father
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Pythagorean Triples Tammie Strohl MAT 126 David Gualco November 9‚ 2009 Pythagorean Triples Pythagorean Theorem states that the sum of the areas of the two squares formed along the two small sides of a right angled triangle equals the area of the square formed along the longest.  If a‚ b‚ and c are positive integers‚ they are together called Pythagorean Triples. The smallest such Pythagorean Triple is 3‚ 4 and 5. It can be seen that 32 + 42 = 52 (9+16=25). Here are some examples:
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indicates that to find the treasure‚ one must get to Castle Rock‚ walk x paces to the north‚ and then walk 2x + 4 paces to the east. If they share their information‚ then they can find x and save a lot of digging. What is x? The Pythagorean Theorem states to find the missing side of a right triangle you can square to know lengths and add the two together. The result will be the distance of the missing length squared. A^2+b^2=C^2 We know that Ahmed has a map with a distance to the treasure
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the monopolist should: a) Increase price so that price equals the maximum the consumer is willing to pay b) Decrease price and sell more c) Set price equal to the minimum average cost d) Increase price and sell less Question 2 The Coase theorem suggests that private markets may not be able to solve the problem of externalities‚ a) Unless the government becomes involved in the process b) When the number of parties is large and the bargaining costs are high c) If
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zero. To get started I decided the vertical distance‚ and then I calculated the time‚ using the time I figured out the initial velocity‚ and then I used this to figure out the distance the cone would go in the X direction. Then using the Pythagorean Theorem‚ I figured the total distance. The distance I got from my calculations which I will expand on is 1.414408737. | | Problem: “With the information given in the reading‚ figure out‚ how far the ice cream shooter will go.” Hypothesis: “If I figure
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There are many Greek influences that still affect us today such as Democracy. The Greeks created the world’s first democracy. Athens started out as a monarchy and then advanced to and oligarchy until it finally reached a democracy. The government consisted of over 6‚000 assembly members all of whom were adult male citizens. The assembly voted on issues throughout Athens‚ and passed laws. The required number of votes to pass a law was simply the majority but in order to banish or exile someone 6‚000
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Japan Temple Geometry Abstract In this science project the problems‚ which were written at Japanese temple boards are considered. These problems are differing from the European geometry by their solutions. Translated chapters from the book of Fukagawa and Pedoe were devoted to ellipses and n-gons‚ different combinations of the ellipses‚ circumferences and quadrilaterals‚ spheres‚ spheres and ellipsoids‚ different combination
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other Pythagoreans who were scared and frantic by the thought of an irrational number. Pythagoras’ follower most likely used a geometrical proof when he was first discovering the irrationality of the square root of two. This proof uses Pythagoras’ theorem that in a right triangle‚ a2 + b2 = c2 . If a=1‚ and b=1 then 2= c2. Then c=√2 and then you must find c. However there is no rational number which satisfies this requirement. The new idea of irrational numbers changed Ancient Greek mathematics because
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) for any positive integer k . A primitive Pythagorean triple is one in which a ‚ b and c are coprime . A right triangle whose sides form a Pythagorean triple is called a Pythagorean triangle . The name is derived from the Pythagorean theorem ‚ stating that every right triangle has side lengths satisfying the formula a2 + b2 = c2 ; thus‚ Pythagorean triples describe the three integer side lengths of a right triangle. However‚ right triangles with noninteger sides do not form
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