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    Women in the 18th Century

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    There were very little opportunities for women in education in the eighteen century. "Women were considered to be incapable of abstraction‚ generalization‚ or the mental concentration necessary to comprehend such subjects as mathematics and the physical sciences‚…"(Osen pg51). There have been women who have made significant contributions to the mathematical and science world. The first of the five women in the eighteen century is Emilie du Chatelet. She was born on December 17‚ 1706. Her

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    deductive reasoning applied to geometry. * Discovery that a circle is bisected by its diameter‚ that the base angles of an isosceles triangle are equal and that vertical angles are equal. * Accredited with foundation of the Ionian school of Mathematics that was a centre of learning and research. * Thales theorems used in Geometry: 1. The pairs of opposite angles formed by two intersecting lines are equal. 2. The base angles of an isosceles triangle are equal. 3. The sum of the angles

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    Ancient Greek Essay

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    Rihll states‚ “Mathematics probably ranks as the Greeks’ greatest achievement” (Rihll 39). Which is interesting because it is not exactly what we think of mathematics today because they did not use what are now our basic symbols like the plus sign (+)‚ minus sign (-)‚ or even the equals sign (=) and they used pebbles to do calculations (Rihll

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    Summary of Chapter 4

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    Chapter 4 Summary – Extra Credit Science‚ technology‚ engineering‚ and mathematics usually abbreviated STEM‚ is a crucial part of the world’s economy. The United States are currently being pressured in these particular fields‚ and numerous efforts have been made to try to enhance these areas of concentration‚ however‚ to this day these fields are still mostly dominated by males. According to the National Science Foundation many jobs today require employees to have some sort of science and math background

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    everyday life in his youth with interests such as checkers‚ chess‚ marbles‚ baseball‚ softball‚ and track; thus‚ all of those sports require some sort of design and mastery. The extracurricular activities of such games allowed the foundation of mathematics to dwell in Blackwell’s heart. Blackwell found calculation in any form very intriguing. The simple fact of understanding each math problem in all shapes and forms was interesting to him. Though math was his first love‚ his first college years was

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    Report

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    Mathematics Introduction: Language and communication are very important in daily life dealings and work. In the same way mathematics also has special language. Mathematical Literacy is a powerful resource due to which we can use wide spectrum of strategies and approaches for building students’ facility in mathematical communication. Literacy demonstrates how we can use improved learning through traditional communication skills such as: * listening * writing * speaking *

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    Iyengar Loftus – 3A Srinivasa Ramanujan Iyengar was one of the greatest mathematicians in history. He was born in Erode‚ Tamil Nadu state‚ India and went to college‚ but dropped out because he was not focused on anything academic besides mathematics. On the bright side‚ a clerk in Madras‚ India sent a letter to an English mathematician named G. H. Hardy in England showing 120 statements of theorems on infinite series‚ improper integrals‚ continued fractions‚ and number theory that Srinivasa

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    Diploma Programme Mathematics SL formula booklet For use during the course and in the examinations First examinations 2014 Published March 2012 © International Baccalaureate Organization 2012 Mathematical studies SL: Formula booklet 1 5045 Contents Prior learning Topics Topic 1—Algebra Topic 2—Functions and equations Topic 3—Circular functions and trigonometry Topic 4—Vectors Topic 5—Statistics and probability Topic 6—Calculus 2 3 3 4 4 5 5 6 Mathematics SL formula booklet

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    domain Thales was the Chief of the Seven Sages of ancient Greece‚ and has been called the "Father of Science‚" the "Founder of Abstract Geometry‚" and the "First Philosopher." Thales is believed to have studied mathematics under Egyptians‚ who in turn were aware of much older mathematics from Mesopotamia. Thales may have invented the notion of compass-and-straightedge construction. Several fundamental theorems about triangles are attributed to Thales‚ including the law of similar triangles (which

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    Tok: Logic and Intuition

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    What is intuition? Our dictionaries define intuition as the ability of acquiring knowledge without a clear inference or the use of knowledge‚ without the use of any reasoning process. Intuition provides us with beliefs that we cannot necessarily justify. After analysing this definition we must ask ourselves if this definition is totally reliable‚ isn’t intuition directly connected with our personal experience? To what extent is intuition to be taken as seriously in the different areas of knowledge

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