HYPERBOLIC GEOMETRY AND OMEGA TRIANGLES Hyperbolic geometry was first discovered and explored by Omar Khayyam in the 9th century and Giovanni Gerolamo Saccheri in the 15th century. Both were attempting to prove Euclid’s parallel postulate by proving the concept of hyperbolic geometry to be inconsistent‚ and ironically they discovered it to be a new type of geometry. It wasn’t until the 19th century that it became fully developed with help from Karl Friedrich Gauss‚ Janos Bolyai‚ and Nikolai
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I. The Myth of the Bermuda Triangle A: Examples of theories and historical events. B: Environmental reasoning of the location. II. The Popular Mystery of Flight 19 A: The legend of six fighter planes disappearing on a routine flight. B: How the Bermuda Triangle got its name from this mystery. C: The true occurrence of how the mission went and explanation of phenomena. For years there has been an unsolved mystery of disappearances of boats and planes with no trace of evidence
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FIRE What is fire? For a fire to occur‚ three elements need to be present; 1. Heat 2. Fuel 3. Oxygen The three elements are normally described as the triangle of fire and if the three elements come together‚ a potential fire will occur. Oxygen is generally always present; the other two elements vary depending on the environment. In a working environment fuel is present in four types of groups: Solid fuel Liquid fuel Electrical Gaseous Paper Alcohol gel Computers Propane Cardboard Oils Televisions
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It has been widely accepted that the Minoans participated in ritual actions‚ as it was such a huge part of the Minoan religion. Details of these ritual actions can often be found in iconography. Rutkowski (1986: 81). It has been argued that a lot‚ if not all the iconography that represents peak sanctuaries has been found only in Minoan palaces. Therefore‚ suggesting that there is a link between palaces and peak sanctuaries. Peatfield (1984: 89-90). From this iconography as well as some literary evidence
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environment/vector all have to interact at the same time. The vector-borne disease triangle illustrates that without one corner‚ the transmission of the disease would not be possible. This triangle includes hosts‚ environments/vectors‚ and pathogens. Hosts are often humans‚ dogs‚ or monkeys and are fed on by a vector. Vectors usually include mosquitos‚ fleas‚ ticks‚ mites‚ and many more. The last part of the triangle is pathogens‚ these consist of viruses‚ bacteria‚ fungus‚ filarial worms‚ and protozoa
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Kindle Fire: A little over 3 months: Amazon has sold nearly 5M Kindle Fires and had capture ½ of the non-Apple tablet market share. Worldwide sales of e-book since the introduction of the Kindle product line had grown from less than 1% of all books sold to 15% in 2012 Amazon has to refine its strategy fir Kindle Fire because of IPad 3 New entrants such as Samsung‚ Motorola‚ and Google were beginning to wnter the tablet market Amazon’s long-time competitor in the E Ink-based readers‚ Barnes& Noble
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Sub governments‚ or what is also often referred to as “iron triangles” are a triad of sectors that includes bureaucratic agencies‚ congressional committees‚ and public interest groups that form together to expand a public policy in a specific area. Their main purpose is to establish and protect their self-interest in specific areas of policy making. Each of these sectors holds relevance in interest of the policy at large. The relationship between these three sectors creates a network of institutions
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MCI 1334I MARINE CORPS INSTITUTE MATH FOR MARINES MARINE BARRACKS WASHINGTON‚ DC UNITED STATES MARINE CORPS MARINE CORPS INSTITUTE 912 CHARLES POOR STREET SE WASHINGTON NAVY YARD DC 20391-5680 IN REPLY REFER TO: 1550 5 Jan 2012 From: Director To: Marine Corps Institute Student Subj: MATH FOR MARINES (MCI 1334I) 1. Purpose. The subject course provides instruction on basic mathematics. 2. Scope. This course instructs and reviews a Marine’s knowledge of basic mathematics. It
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Name LESSON Date Class Practice A 11-5 Angle Relationships in Circles In Exercises 1–3‚ match the letter of the drawing to the formula for finding the measure of the angle. 1 B A. 1. m ABC __ (mAC mDE ) 2 2. m ABC 1 __ (mAC 2 m DE ) C B. 3. m ABC 1 __ mAB 2 A C. Find each measure. 4. m FGH 5. m IJ 6. 45° 150° 7. m QPR 55° m YUV 116° 8. Some cities in Europe are thousands of years old. Often the small center of the old city is surrounded
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By Parker Davis | January 2‚ 2012 | AA similarity | when two triangles have corresponding angles that are congruent as shown below‚ the triangles are similar | | AAS | if two angles and the non-included side one triangle are congruent to two angles and the non-included angle of another triangle‚ then these two triangles are congruent | | Acute angle | an angle with an angle measure less than 90° | | Acute triangle | a triangle where all three internal angles are acute | | Alt. exterior
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