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Ontology of Mathematics -
An ontological theorist generally begins his discussion with a preconceived notion of what kind of thing an object will turn out to be. Instead, we will here begin with a Thomassonian approach to the ontology of mathematics. First, let us consider what happens when we rst come to determine a mathematical proposition (which I will use synonymously with 'mathematical entitty'). A mathematician does not feel as though he creates mathematical theories. Pythagoras can hardly be thought to have created the claim that a2 + b2 = c2.... [tags: Mathematics]
:: 5 Works Cited |
1511 words (4.3 pages) |
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Mathematics in Neuropsychology -
... Because technology has become quite advanced today, computers and other high tech equipment have also enabled neuropsychologists with a simpler way of record-keeping, compared to the considerably large amounts of data dealt with in earlier times. Obtaining this type of numerical information is indeed high on the usefulness scale, for it serves as a great guidance to future investigations. It certainly assists in determining, for example, what type of person (by race, occupation, personality type, etc.) is more likely to undergo any sort of neurological disease or issue.... [tags: Mathematics]
:: 1 Works Cited |
1304 words (3.7 pages) |
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Developing Mathematics Learning Skills - Mathematics is a subject that many people fear and complain is too difficult to learn. The truth, however, is everyone is capable of learning mathematics, even complicated mathematics. They simply need to know the proper method of learning. Mathematics is different from other subjects. It is more than rote memorization. Developing learning skills is vital to learning mathematics. Study skills specific to the subject are required, as is developing problem solving skills and learning to properly deal with learning stresses.... [tags: Mathematics] | 914 words (2.6 pages) |
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Introduction to Mathematics Glossary of Terms - Introduction to mathematics glossary of terms: In glossary all intend mathematical terms can be substantiate in plain language. In this mathematics glossary of terms is formulated in response to requests from teachers and others during the national curriculum consultation. . Mathematics glossary of terms is always incomprehensible even before they get heavy into the Greek symbols. Now we are learned in this topic about mathematics glossary of terms. Some terms of mathematics glossary of terms: * Absolute value * Acute angle * Acute triangle * Additive identity * Additive inverse * Adjacent angles * Angle * Arc * Area * Associative property of addition * Associative property of multiplication * Average * axis of symmetry * Base * Bisect * Box and whisker plot * Cartesian coordinate * Central angle * Chord Circle * Circumference * Coefficient * Collinear * Combination * Common factor * Common multiple * Commutative property of addition * Commutative property of multiplication * Complementary angles * Composite number * Cone * Congruent * Constant * Coordinate plan * Coplanar * Counting number * Counting principle * Cross product * Cube * Cylinder * Data * Decimal number * Degree * Denominator * Dependent events * Diagonal * Diameter * Difference * Digit * Distributive property * Dividend * Divisor * Ellipse * Equation * Equilateral triangle * Equivalent equations * Equivalent fractions * Error of measurement * Evaluate * Even number * Event * Exponent * Equivalent fractions * Factor * Fraction * Frequency * Frequency table * Factorial * Face * Formula * Graph * Greatest common factor (GCF) * Horizontal * Hypotenuse * Identity property of addition * Identity property of multiplication * Improper fraction * Independent events * Interpolation * Intersecting lines * Inverse * Inverse operations * Irrational number * Inequality * Infinity * Inscribed angle * Inscribed polygon * Integers * Intercept * Intercepted arc * Isosceles triangle * Least common denominator * least common multiple * Like fractions * Line * Line of symmetry * Line segment * Locus * Logic * Lowest terms * Matrix * Magnitude * Major axis * Multiplicative identity * Midpoint * Natural logarithm * Negative number * Natural numbers * Octagon * Obtuse angle * Odd function * Ordered pair * Parallel * Parabola * Parallelogram * Perfect number * Quadratic equation * Quadratic formula * Quadrilateral * Rational number * Reflexive property * Right circular cone * Scalar * Scalene triangle * Terminating decimal * Transitive property * Union * Variable * Whole numbers * X-intercept * Y-intercept * Zero * Zero property of multiplication Tables for mathematics glossary of terms and definitions: mathematics glossary of terms Definition Example binomial An algebraic expression consisting of two terms.... [tags: Mathematics ] | 944 words (2.7 pages) |
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Mathematics in Everyday Life - ... This allows person B to remove the lock and put it on his reply message. The above situation describes what is known as a symmetric key system, in which only one key opens both messages. There are some issues with this system. For example, imagine that both Person A and Person B want to include a third person in their correspondences, Person C. First they would need to give Person C a key, through some sort of secure system, preferably a face-to-face meeting. But what if Person C lives in Alaska and both Person A and Person B don’t have the time, money, or desire to travel to Alaska to give Person C the key, nor does Person C want to travel to Person A or B.... [tags: Mathematics] | 1449 words (4.1 pages) |
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Egyptian Mathematics - The Egyptians are one of the earliest known and most well documented people to inhabit the Earth. They were one of the first people to respond to practical needs within agriculture, business, and industry. Moreover, archaeological and historical artifacts suggest that the Egyptians were among the first to develop the study of mathematics. This paper will discuss the development of mathematics in ancient Egypt, focusing on the use of hieroglyphs, the decimal system, and hieratic writing and numerals to demonstrate that the Egyptians made notable contributions to modern day understandings of mathematics.... [tags: Mathematics] | 656 words (1.9 pages) |
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MATHEMATICS STUDENTS’ PERCEPTIONS TOWARDS PROGRAMMING -
... At this stage students should have already acquired the basic concepts of programming, problem solving, and programming logic as well as design techniques of object-oriented programs from previous courses which they took in the first year. Study conducted by Dianne and Selby [4] shows that previous programming experience does helps students in introductory programming courses. Moreover, the more languages with which the student experience, the better the performance tends to be. We therefore assumed that, MCG students will find CIP as relatively easy to do.... [tags: Mathematics ]
:: 8 Works Cited |
2080 words (5.9 pages) |
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Sir Isaac Newton: A Pioneer in Mathematics -
... These laws are math formulas that explain how objects move when a force acts on them. Isaac published his most famous book, (Mathematical Principles of Natural Philosophy), while he was a mathematics professor at Trinity College. In this book, Isaac explained three basic laws that govern the way objects move. He then described his idea, or theory, about gravity. Gravity is the force that causes things to fall down. It seemed his goal was to express how things like this happened and the explanation behind it.... [tags: Mathematics]
:: 4 Works Cited |
905 words (2.6 pages) |
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Mathematics and Science: My Favorite Subjects - My pedestal quality lies in the area of mathematics. It polishes my academic armor and sharpens my sword of educational merit. Mathematics is the backbone of my academic figure. Arithmetic and functions come like breathing and a math challenge is always appreciated; however, in no way is my prestige in math providing even the smallest level of interest for me. In fact, mathematics to me is comparable to a wrench in a toolbox: useful when needed, but otherwise useless. Nevertheless, my understanding of this subject provides exceptional resources to students in need.... [tags: Mathematics, career,] | 535 words (1.5 pages) |
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My Philosophy of a Constructivist Mathematics Education - At what point does a student, in all intents and purposes, experience something mathematical. Does it symbolise a student that can remember a formula, write down symbols, see a pattern or solve a problem. I believe in enriching and empowering students’ mathematical experiences that fundamentally stems from a Piagetian genetic epistemological constructivist model that allow students to scaffold their learning through cognitive processes that are facilitated by teaching in a resource rich and collaborative environment (Thompson, 1994, p.69).... [tags: mathematics, education, teaching] | 537 words (1.5 pages) |
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Mathematics of Data Compression - Data Compression I. Introduction In the modern era known as the “Information Age,” forms of electronic information are steadily becoming more important. Unfortunately, maintenance of data requires valuable resources in storage and transmission, as even the presence of information in storage re-quires some power. However, some of the largest files are those that are in formats re-plete with repetition, and thus are larger than they need to be. The study of data compres-sion is the science which attempts to advance toward methods that can be applied to data in order to make it take up less space.... [tags: Mathematics Math] | 2873 words (8.2 pages) |
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The Cartesian Doubt Experiment and Mathematics - The Cartesian Doubt Experiment and Mathematics ABSTRACT: The view that Descartes called mathematical propositions into doubt as he impugned all beliefs concerning common-sense ontology by assuming that all beliefs derive from perception seems to rest on the presupposition that the Cartesian problem of doubt concerning mathematics is an instance of the problem of doubt concerning existence of substances. I argue that the problem is not 'whether I am counting actual objects or empty images,' but 'whether I am counting what I count correctly.' Considering Descartes's early works, it is possible to see that for him, the proposition '2+3=5' and the argument 'I think, therefore I am,' were equally evident.... [tags: Mathematics Math Mathematical Papers] | 3426 words (9.8 pages) |
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Usefullness of Mathematics in Everyday Life -
Usefullness of Mathematics in Everyday Life G H Hardy once said that "Very little of mathematics is useful practically, and that little is comparatively dull". This statement is blatantly incorrect. Mathematics appears in virtually all fields in some form or another, and it is the only truly universal language. Even fields considered the opposite of mathematics, such as literature, are filled with different forms of math. Music is based very heavily on numbers, and even religions hold different numbers as sacred.... [tags: Math Mathematics Essays]
:: 3 Works Cited :: 1 Sources Cited |
1442 words (4.1 pages) |
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Technology in the Mathematics Classroom -
Technology in the Mathematics Classroom In today’s society, technology is advancing at such a rate that on can hardly stay ahead. Technology surrounds every person in civilization. To not use the technology that is readily available would be absurd. The same idea applies to technology in the classroom. Calculators, in particular, are becoming more readily available in the classroom, but technology should not stop there. Many inspiring computers programs, such as Geometer’s Sketchpad, Math Success, Fathom, Maple, and Minitab greatly enhance the mathematical teaching and learning that can take place in a classroom.... [tags: Math Mathematics Tech Technology]
:: 4 Sources Cited |
1129 words (3.2 pages) |
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The History of Babylonian Mathematics - The History of Babylonian Mathematics The history of ancient Babylonia is really long, but this essay is a short and to the point summery of the entire history. The history of Babylonia started near the end of the year 2000 BC, when invaders were attacking the Sumer kingdom. Sumer was a powerful kingdom in the western part of Asia, and it some what occupied what would become Babylonia. After the kingdom of Sumer was destroyed the city-states of Larsa and Isin came into settle on the land once occupied by Sumer.... [tags: Babylonia Mathematics Education Essays] | 1575 words (4.5 pages) |
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Mathematics - Mathematics In an attempt to express certain basic concepts of mathematics precisely, one should consider a handful of different accepted and developed conceptions. Pythagoras, in the Fifth Century B.C., believed that the ultimate elements of reality were numbers; therefore the explanation for the existence of any object could only be explained in number. Gottlob Frege stated, in an idea referred to as logicism, that mathematics could in some sense be reduced to logic. The views of Plato state that we "know" these rules of mathematics at the intuitive level rather than the conscious level.... [tags: Exploratory Essays Research Papers] | 1081 words (3.1 pages) |
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Mathematics - Mathematics At the recent annual meeting of the Psychology of Mathematics Education--North America Chapter, held in Florida, Bob and I were playing Frisbee on the beach. The lure of the surf soon led us into thigh deep water where waves added to the fun we were having with the wind. We were throwing parallel to the shore but the waves were coming in at an angle so that a breaking wave first hit Bob before hitting me a few seconds later. Verbal communication was difficult due to the noise of the surf, so thumbs-up or down, applause, head-nodding or shaking, along with smiles or frowns took its place.... [tags: Personal Narrative Math Essays] | 1553 words (4.4 pages) |
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Fractals: A New-Age Mathematics to Explain Our World -
Fractals: A New-Age Mathematics to Explain Our World Fractal art is a new-age art that tantalizes the eyes and mind with patterns, shapes, colors, and abstract imagery. Artists have once again found a way to harness the abstractedness of mathematics and integrate it into their work. So where does this new art form of fractal design stem from. The reality is that fractals themselves are relatively young in the mathematical world. Of course since the beginning of art and history and mathematics, self-similar objects have existed and been intriguing to the human mind.... [tags: Fractals Mathematics Math Papers]
:: 2 Works Cited :: 2 Sources Cited |
1852 words (5.3 pages) |
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Safety of Online Shopping Through Mathematics -
Safety of Online Shopping Through Mathematics The easy and convenient way of shopping from the Internet attracts customers from all over the world to shop on-line. Anyone can browse the millions of websites, like Amazon.com and Ebay.com, that sell a variety of items or hold on-line auctions, as long as they have Internet access. Most big chain stores in the United States have on-line stores that sell the items they have in the stores for the convenience of lazy shoppers. However, there are risks that shopper should consider before they decide to buy from a site.... [tags: Mathematics Math Internet Shopping Essays Papers]
:: 2 Works Cited :: 4 Sources Cited |
1399 words (4 pages) |
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Reflexive Substantion of an One-Way Ascendancy of Mathematics over Ethics -
Reflexive Substantion of an One-Way Ascendancy of Mathematics over Ethics ABSTRACT: Russell and Popper are concordant with Plato with respect to the independence of mathematics upon the sensations. Beth shares the opinion of the complete independence between the world of science and mathematics and that of psychology. Essenin-Vol'pin's opinion is of an ascendance of ethics and jurisprudence over mathematics. For the first time, the position of Plato, Russell, and Popper are substantiated in this paper through Hegel's reflexive natural scientific method.... [tags: Mathematics Math Papers]
:: 3 Works Cited |
2412 words (6.9 pages) |
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Gender and Mathematics -
... Several researches were conducted to evaluate the performance of both genders based on their grades in high school. The statistical results of a research in Wales show that 50% of boys and 51% of girls achieved grades A*-C in mathematics (Cann 1). The outcome of data displayed that girls’ abilities in this relevant field exceed those of boys. However, girls choose not to attend these mathematics-related majors. Rather they decide to concentrate in the biochemical sciences in order to be a part of the difference in the world by generating change (Weinstock par.... [tags: Gender Studies]
:: 4 Works Cited |
941 words (2.7 pages) |
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Mathematics and Art - ... Euclid proved his theories from a finite number of postulates, an idea that had previously never been achieved. These concepts remained unchallenged until the early 19th century when others began using creative thinking to challenge his theories and describe physical space in a plane. Creative problem solving involving mathematics can use sense perception as a way of knowing. In these problems, real life situations require that the student actually understand the concepts rather than memorizing facts from concrete problems.... [tags: Logic, Creativity, Philosophy] | 1590 words (4.5 pages) |
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Teaching Mathematics - When teaching mathematics to children the teacher’s enthusiasm can determine whether or not the child's math experience is negative or positive. For instance if you do not like math chances are, it will show up in the activities that you prepare for the child, as well as the way you go about a question because the children will sense your frustration that you have for math. If a teacher likes math on the other hand the activities will be well thought out, and the children will be able to ask questions without having the feeling that the teacher is frustrated because they are giving off a positive attitude.... [tags: Math Education, teacher] | 910 words (2.6 pages) |
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The Developement of Mathematics -
Although the history of numbers is rather unknown and unlooked upon compared to the history of other subjects; we should learn of the development of numbers, from the basic number sense that some animals also possess to all the different numbers we have today. After all, it is because of numbers that we have progressed so far in science and it is because of science that we have all the wonderful inventions of today. From the far beginning, before counting, man only had a rudimentary “number sense”.... [tags: Math]
:: 8 Works Cited |
1169 words (3.3 pages) |
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Mathematics - The Fencing Problem - Fencing Problem A farmer has exactly 1000 meters of fencing and wants to fence of a plot of level land. She is not concerned about the shape of the plot but it must have a perimeter of 1000 m. She wishes to fence of a plot of land that contains the maximum area. I am going to investigate which shape is best for this and why. I am going to start by investigating the different rectangles; all that have a perimeter of 1000 meters. Below are 2 rectangles (not drawn to scale) showing how different shapes with the same perimeter can have different areas.... [tags: Math Coursework Mathematics] | 1293 words (3.7 pages) |
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The Fencing Problem - Mathematics - The Fencing Problem Introduction ============ I have been given 1000 meters of fencing and my aim is to find out the maximum area inside. ====================================================================== Prediction ---------- I would predict that the more sides the shape has, then possibly the bigger the area it will have, although I have nothing to base this on, it will be what I am about to investigate. Shapes: I am going to start with the rectangle, I think this is a good starting block because I am able to vary the widths and lengths to see which has the bigger area.... [tags: Math Coursework Mathematics] | 890 words (2.5 pages) |
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Mathematical and Musical Harmony -
... However, this assignment will show that mathematics and music do not form such strong opposites as they are commonly considered to do, but that there are connections and similarities between them, which may explain why some musicians like mathematics and why mathematicians frequently love music. Music is mathematical because the Fibonacci numbers and the golden section exist in musical compositions. The questions of tone and tuning are one aspect in which mathematical thoughts enter the world of music.... [tags: Mathematics]
:: 5 Works Cited |
1296 words (3.7 pages) |
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Fractals: A Mathematical Description of the World Around Us -
... To create the Set we pick a point C on the complex plane. The complex number corresponding with the point can be found by the equation C= a +b i, where a is the horizontal real x-axis b is the imaginary y-axis.. After calculating this expression we use the equation ￼using zero as the value of ￼ and get C for the result. Next we assign the result to and repeat the calculation. The result is the complex number . Then we have to assign the value to and repeat the process again and again.... [tags: Mathematics ]
:: 8 Works Cited |
1677 words (4.8 pages) |
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The Nature of Mathematics - The Nature of Mathematics Mathematics relies on both logic and creativity, and it is pursued both for a variety of practical purposes and for its basic interest. The essence of mathematics lies in its beauty and its intellectual challenge. This essay is divided into three sections, which are patterns and relationships, mathematics, science and technology and mathematical inquiry. Firstly, Mathematics is the science of patterns and relationships. As a theoretical order, mathematics explores the possible relationships among abstractions without concern for whether those abstractions have counterparts in the real world.... [tags: Papers] | 1019 words (2.9 pages) |
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Understanding Mathematics -
Understanding Mathematics This paper is an attempt to explain the structure of the process of understanding mathematical objects such as notions, definitions, theorems, or mathematical theories. Understanding is an indirect process of cognition which consists in grasping the sense of what is to be understood, showing itself in the ability to apply what is understood in other circumstances and situations. Thus understanding should be treated functionally: as acquiring sense. We can distinguish three basic planes on which the process of understanding mathematics takes place.... [tags: Math History Learning Papers]
:: 6 Works Cited |
3992 words (11.4 pages) |
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Women and Mathematics -
Women and Mathematics Call me a bigot if you want but men are better mathematicians than women. Year after year, men score higher on the SAT’s, more men receive prestigious educations from the best technical schools in the nation, and men obtain more degrees, secure more jobs and get promoted more often. “The ETS report on students taking the SAT examinations indicates that males have traditionally scored 40-50 points higher on the mathematics section” (Women) “In 1996, California Institute of Technology’s enrollment was 75% male, Massachusetts Institute of Technology’s enrollment was 62% male, Renssalear Polytechnic Institute’s enrollment was 77% male, Rochester Institute of Technology’s enrollment was is 68% male, and Worchester Institute of Technology’s enrollment was 79% male” (Baron’s).... [tags: Argumentative Persuasive Essays]
:: 3 Works Cited :: 1 Sources Cited |
903 words (2.6 pages) |
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Philosophy in Mathematics -
Philosophy in Mathematics Mathematics has contributed to the alteration of technology over many years. The most noticeable mathematical technology is the evolution of the abacus to the many variations of the calculator. Some people argue that the changes in technology have been for the better while others argue they have been for the worse. While this paper does not address specifically technology, this paper rather addresses influential persons in philosophy to the field of mathematics. In order to understand the impact of mathematics, this paper will delve into the three philosophers of the past who have contributed to this academic.... [tags: essays papers]
:: 10 Sources Cited |
3052 words (8.7 pages) |
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Mathematics and Physics - Mathematics and Physics Having thoroughly enjoyed A level Mathematics and Physics, I would like to further my studies with a degree course that combines these subjects. My Further Mathematics at A level course has helped me develop the confidence to tackle more chalalaging questions analytically. Whilst A level Chemistry and Computing have increases my basic knowledge in related subjects and will definitely assist me in future studies. I am currently interested in Electrical and Electronic Engineering which I have pursued through my work experience in London.... [tags: College Admissions Essays] | 302 words (0.9 pages) |
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Technology in Mathematics - Missing Works Cited Technology in Mathematics There are many different ideas as to how technology should be used in the mathematical classroom of today. There are those who believe that students will not learn as much if they use technology such as computers and calculators, and there are still others that believe this technology can benefit students if used in the proper way. After reading many articles on the use of technology in the mathematical classroom, I have to agree with NCTM’s Technology Principle, which states that “technology is essential in teaching and learning mathematics; it influences the mathematics that is taught and enhances students’ learning” (Principles 24).... [tags: Education School] | 1096 words (3.1 pages) |
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Teaching Mathematics - Teaching Mathematics My interest in teaching mathematics came from the experience of helping others. I have always enjoyed learning math, and I realized that I also like helping other people learn math, especially those that struggle with it or those who have a disliking for it. As a teacher, I will be able to fulfill my aspirations; both my students and I will learn together and from one another. I feel that it is important for me, as a teacher, to stay current and deepen my understanding of mathematics and mathematics education.... [tags: Education Teaching Philosophy] | 559 words (1.6 pages) |
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Euclid and Mathematics - Euclid and Mathematics Euclid is one of the most influential and best read mathematician of all time. His prize work, Elements, was the textbook of elementary geometry and logic up to the early twentieth century. For his work in the field, he is known as the father of geometry and is considered one of the great Greek mathematicians. Very little is known about the life of Euclid. Both the dates and places of his birth and death are unknown. It is believed that he was educated at Plato's academy in Athens and stayed there until he was invited by Ptolemy I to teach at his newly founded university in Alexandria.... [tags: Papers] | 611 words (1.7 pages) |
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Indian Mathematics - Missing Works Cited Indian Mathematics Introduction: Indian, in particular, Hindu, mathematics has not been given the credit or recognition that it deserves. Many of the foundational concepts used in all mathematics were first discovered by the Hindu Indians. This paper will discuss many of these concepts and how they were used in the fifth through the eighth centuries. Apart from direct testimony on the point, the literature of the Hindus furnishes unmistakable evidence to prove that the ancient Hindus possessed astonishing power of memory and concentration of thought.... [tags: India Math Education] | 1455 words (4.2 pages) |
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Mathematics Investigation - Mathematics Investigation In this report, I am going to investigate the Pythagorean Triple. The Pythagoras Theorem was invented by Pythagoras, a Greek mathematician and philosopher who lived in the 6th centaury BC. The Pythagoras Theorem only works in right-angled triangles, where there are three different lengthed sides, one short, one medium, and the other long. A Pythagorean Triple is when a set of numbers satisfy the condition: Shortest side2 + Medium side2 =Longest side2.... [tags: Papers] | 949 words (2.7 pages) |
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Smith Report on Teaching Mathematics -
... Mathematics education is crucial, and should be highlighted as such to the Government and its agencies. The problem which has been highlighted in the Smith Report (2004: p. 4) that currently obstacles between the DfES and Learning and Skills Council (LSC) ‘creates an obstacle to providing a coherent strategy for mathematics education throughout the 14 – 19 stage.’ The Report (2004) also found that there is a significant shortage in specialist maths teachers in maintained secondary schools in England and that a percentage of 30% of those teaching maths don’t have a post A-Level qualification in the subject.... [tags: Education Math]
:: 8 Works Cited |
2338 words (6.7 pages) |
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Writing in Mathematics Seminar - Mathematics is different from some other disciplines such as art and music in that it builds upon itself. It has traditionally been based on a series of axioms and theorems derived from these axioms, from which more theorems can be derived. Therefore, when an essay asks us to eliminate a concept fundamental to mathematics, it is difficult to make a choice since each concept has its merits and is necessary for understanding concepts that build upon it. This essay, although not feasible to implement in the real world, accomplishes the goals of a Writing in Mathematics seminar, which are to encourage students to think creatively about mathematics, increase the students’ skills in writing effective arguments, and show the students that there is far more to mathematics than what was taught in high school.... [tags: higher Education, math, higher learning] | 830 words (2.4 pages) |
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Information about Mathematics - ... Furthermore, mathematics has led the way for an increase in scientific and technological advancements. The end result is that there has been a significant amount of focus on mathematics teaching and learning on the part of theorists, researchers, and educators. Mathematics educators must continue to develop and incorporate a deeper understanding of their students’ cognitive development, which will in turn improve the mathematical competency of the student. When classroom teachers become more aware of how their students process, remember, and learn mathematical information, positive learning environments can be created for their students.... [tags: Education, Vygotsky, Lesh, Dienes, math] | 1064 words (3 pages) |
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Important Aspects of Teaching Mathematics -
Teaching mathematics has evolved from the traditional instrumentalist view where the focus is on knowledge mathematical facts, rules and methods as independent concepts, to the more contemporary constructivist approach which focuses on building on prior knowledge and experiences incorporating mathematical facts, rules and methods to problem solve and investigate new mathematical concepts. This will in turn, enable students to apply concepts in real life situations. Teaching thematically is an approach which allows concepts to be applied to real life situations.... [tags: math Education, math, teachers]
:: 5 Works Cited |
1430 words (4.1 pages) |
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The Benefits of Learning Mathematics -
... Arithmetic and not algebra is required for computing your taxes. The following are examples of the use of mathematics in the paralegal profession that I researched. The first one I researched was family law, there are so many ways mathematics would be used, such as determining spousal support requirements and calculating child support payments. Analyzing retirement benefits, bank accounts for division and how they can be divided, arranging for property appraisals, drafting property settlement agreements and drafting discovery requests for information relating to assets, income and liabilities.” As a litigation paralegal we could use calculating of due dates and computing statutes of limitation dates; the calculating of economic damages; preparing, maintaining and updating damage summaries; and finalizing settlement calculations.... [tags: Math Education]
:: 1 Works Cited |
929 words (2.7 pages) |
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The History of Mathematics in Africa -
... However, the Ishango bone appears to be much more than a simple tally. The markings contain the prime numbers between 10 and 20.” Around 7000 BC, people in Egypt and further south in Sudan began to use clay tokens to count things. They probably got the idea from West Asia, where people began using tokens earlier. “Thus by this early period in the development of civilization, humans' mnemonic devices were already forming. The bones, discovered in the late 60s and early 70s, uses a method of marking, in which an elongated stick or bone was engraved with a series of marks, offering an analog measure of individual events.” By 3000 BC, people in Egypt were using hieroglyphs to write numbers.... [tags: Math ]
:: 5 Works Cited |
1439 words (4.1 pages) |
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Drawing Conclusions: Ethics and Mathematics - ... Of course, they would also have rational counter-claims of their own, but one of the biggest factors that attracts people to a stance is their emotion, which includes their ability to empathize with people affected by a certain issue, typical feelings such as disgust, and their faiths, beliefs and religion. For example, in the issue regarding gay marriage, some Christians groups are assert that marriage must only be between a man and a woman, citing Bible verses that supposedly say so. This claim is not only emotionally-motivated, but it is also a fallacious argument.... [tags: Logic] | 1302 words (3.7 pages) |
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The Integration of Literature and Mathematics in the Classroom -
Since the 1800s, students have gone to school with the thought of learning reading, writing, and arithmetic individually, but recently have been able to learn them concurrently. How is this so. By combining changes in the classroom environment, instructional methods, technology, and methods of assessment, teachers are beginning to find more and more ways of integrating literature and mathematics together in the classroom. Prior to integrating literature in mathematics class, the traditional math lesson involved the teacher explaining math examples in the classroom with students taking notes and regurgitating the same procedure on homework problems (Shults, 2008).... [tags: Education, teaching, teachers]
:: 2 Works Cited |
871 words (2.5 pages) |
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The Outlook for Girls In Engineering and Mathematics -
... However, enforcing laws and publishing data may not be as effective as most people would hope. According to Mamaril, “many people assume men are better suited for engineering fields than women because they are ‘built’ for engineering”. A study done by Eccles concludes that women are less likely to believe that mathematics can be useful in a career. These women go on to pursue careers in biology and medicine as opposed to engineering. The long hours of dedication and the demand of educational commitment and length of work hours may be scary to women and cause them to choose a different path in a career (Betz).... [tags: Gender Issues]
:: 24 Works Cited |
1889 words (5.4 pages) |
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How to Supplement a Mathematics Textbook -
... This presentation assists students in identifying the different types of polygons by the number of sides, in addition to the measure of the interior and exterior angles of each vertex. Also, the demonstration highlights the distance or length of the two sides that make the angle. This demonstration is a creative way to teach students about angle measures and polygons, two of the main concepts covered in this chapter. In addition, one of the best features of the Mathematica demonstration is it allow students to experiment with the material, engaging them in their own learning.... [tags: Education]
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Earthquakes: Application of Mathematics -
... Simply put, seismographs involve a pen suspended with its point on a roll of moving paper. As the earth shakes, the pen moves back and forth, recording the waves. Seismographs more complicated, and no longer constructed using pens, but the idea remains the same as the shaking of the ground is reflected by the lines drawn by the seismograph P-waves, or compressional waves, are the first waves to arrive at the seismograph, as they travel the fastest. The p-wave velocity can be calculated using the equation: This equation simply illustrates the fact that the velocity of p-waves is dependent on density (ρ), shear modulus (μ), and bulk modulus (κ) where a modulus is essentially a measure of how rigid the rock is that the waves pass through.... [tags: Geology]
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Triangulated Polygons -
... If equals are subtracted from equals, the remainders are equal. Things which coincide with one another are equal to one another. The whole is greater than the part. Related directly to geometry You can draw a straight line between any two points. You can extend the line indefinitely. You can draw a circle using any line segment as the radius and one end point as the center. All right angles are equal. Given a line and a point, you can draw only one line through the point that is parallel to the first line.... [tags: Mathematics]
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1663 words (4.8 pages) |
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Usefulness of Mathematics Education -
Usefulness of Mathematics Education There has been much discussion over the years about the usefulness of mathematical studies. Everyone seems to have a different viewpoint on the issue. Some believe that mathematics has little use in the working world and so is not a subject that should be taught at higher levels in secondary school. Others argue that mathematics does serve a profound purpose, albeit one that is subtle and not obvious in the vocational world. G. H. Hardy and Underwood Dudley, two great mathematicians of the twentieth century, have differing views, and our current Secretary of Education Richard Riley has his thoughts as well.... [tags: Math Mathematical Jobs Essays]
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George Boole: Boolean Algebra and Sets Theory -
... Let the symbol z stand for the adjective “European,” then since it is, in effect, the same thing to say “European men and European women,” as to say “European men and European women,” we have z(x+y)=zx + zy… The above are laws which govern the use of the sign+, here used to denote positive operation of aggregating parts into a whole (Boole, 1854).” That concept would be the revolution of the idea of mathematical Logic, which was given the name of Boolean Algebra, and marked the revolution of Algebra, separating Logic from Philosophy.... [tags: Mathematics ]
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Check Digit Schemes -
... By applying check digit schemes, information is accurately transferred between computers and other electronic devices. Overall, the usage of check digit schemes is essential for accurate electronic data transfer. Along with usage, an overview of the mathematics of check digit schemes demonstrates the value of the application. As previously outlined, check digit schemes use a check digit to detect errors in a data transmission. This detection is based on modular arithmetic, a topic from number theory.... [tags: Mathematics]
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Promotion and Retention of Women in Mathematics -
Promotion and Retention of Women in Mathematics How do we interest and retain more women in the field of mathematics. "Women now make up nearly half the undergraduate math majors in the U.S. (1993 Annual Survey of the American Mathematical Society and the Mathematical association of America); yet in graduate math programs, only about one-quarter of the American students are women" (Adhikari & Nolan, 1997, p. 17). For women who choose SME (Science, Mathematics, Engineering) majors, persistence rates in the major are significantly lower than that of male peers.... [tags: Mathematical Careers Education Essays]
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3597 words (10.3 pages) |
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The Natural Logarithmic Function - Introduction to logarithmic function calculator: In mathematics, the natural logarithmic function is defined as the function contains three parts, namely the number, the base and logarithm itself, Now the logarithmic calculator is the function of the logarithm function which means we are using to the base of ‘e’ where e is constant, base of ‘e’ value is given by [e = 2.718281828] . The logarithmic function calculator is represented as [y = log_b^(x).] We take the value of base of ‘e’ is approximately [ e = 2.71] .... [tags: Mathematics] | 721 words (2.1 pages) |
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Math Solutions - Introduction to solve math solutions manual: The topic of “solve math solutions manual”, are seen below with some related problems and solutions. In mathematics, there are many chapters included such as number system, fraction, algebra, functions, trigonometry, integral, calculus, matrix, vector, geometry, graph etc. We can understand how to solve the problems using formulas and some operations. Let us discuss some important problems below in different concepts. Example problems – Solve math solutions manual Example problem 1 – Solve math solutions manual Simplify the expression: (5k2 - 8k + 6) + (3k2 + 5k - 4) - (2k2 + 6k + 8) Solution: In this problems, the given polynomials are (5k2 - 8k + 6) + (3k2 + 5k - 4) - (2k2 + 6k + 8) We need to simplify the given polynomial values First we need to arrange the given polynomial values = (5k2 - 8k + 6) + (3k2 + 5k - 4) - (2k2 + 6k + 8) Multiply the minus sign with the third parenthesis values = (5k2 - 8k + 6) + (3k2 + 5k - 4) + (- 2k2 - 6k - 8) = 5k2 - 8k + 6 + 3k2 + 5k – 4 - 2k2 - 6k - 8 = 5k2 - 8k + 6 + 3k2 + 5k – 4 - 2k2 - 6k – 8 = 5k2 + 3k2 - 2k2 - 8k + 5k - 6k + 6 – 4– 8 = (5k2 + 3k2 - 2k2) – (8k + 5k - 6k) + (6 – 4 – 8) Simplify the first parenthesis values = (6k2) – (8k + 5k - 6k) + (6 – 4 – 8) [5k2 + 3k2 - 2k2 = 6k2] Simplify the second parenthesis values = (6k2) – (7k) + (6 – 4 – 8) [8k + 5k - 6k = 7k] = (6k2) – (7k) + (-6) [6 – 4 – 8 = -6] = 6k2 -7k - 6 Answer: 6k2 -7k - 6 Example problem 2 – Solve math solutions manual If the value A = {21, 22, 23, 24, 25}, B = {25, 26, 27} and C = {27, 28, 29}, prove the distributive law.... [tags: Mathematics] | 604 words (1.7 pages) |
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Solving Math Solutions Manuals - Introduction to solving math solutions manuals: The topic of “solving math solutions manuals”, are discussed below with some related problems and solutions. In mathematics, there are many chapters included such as number system, fraction, algebra, functions, trigonometry, integral, calculus, matrix, vector, geometry, graph etc. We can understand how to solve the problems using formulas and some operations. We can solve the math problems easily without using any electronic devices. Let us discuss some important problems below in different concepts.... [tags: Mathematics] | 619 words (1.8 pages) |
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Technology in the Mathematics Classroom - Technology in the Mathematics Classroom While reading the NCTM summary on Technology, it is to my understanding that use of technology is at the teacher’s discretion. Therefore, the teacher is charged with the responsibility of preparing students before venturing into the field of technology. Essentially, students should be able to grasp and understand basic concepts and ideas, before intertwining computers or calculators into a lesson to further explore the concepts in said lesson. When visiting the U.S.... [tags: Computer Technology] | 682 words (1.9 pages) |
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Human Gender and Mathematics -
Human Gender and Mathematics Is there a difference in the mathematical ability between men and women. Historians have no precise method of quantifying or comparing their individual accomplishments (Olsen). Not only in mathematics, but also in many other career areas in the past, women were looked upon as inferior to their male counterparts. Women were not encouraged to pursue a career in mathematics. Historically, women were seen working around the home, cleaning the house, taking care of the children, and cooking the food.... [tags: Argumentative Persuasive papers]
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Women's Contributions to Mathematics - Women's Contributions to Mathematics Women in the world of mathematics is a subject that people rarely hear about. The only time people do is if it’s a female math teacher. But what many do not know is that women have made extremely important contributions to the world of mathematics. Women have been documented to be involved in mathematics, since as early as the fifth century A.D. Women such as Hypatia, Maria Gaetana Agnesi, Sophie Germain, Emmy Noether, Ruth Moufang and Sun-Yung Alice Chang.... [tags: Papers] | 2428 words (6.9 pages) |
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The Issue of Experiment in Mathematics -
The Issue of Experiment in Mathematics ABSTRACT: The issue of the status of mathematical knowledge a priori or a posteriori has been repeatedly considered by the philosophy of mathematics. At present, the development of computer technology and their enhancement of the everyday work of mathematicians have set a new light on the problem. It seems that a computer performs two main functions in mathematics: it carries out numerical calculations and it presents new areas of research. Thanks to cooperation with the computer, a mathematician can gather different data and facts concerning the issue of interest.... [tags: Math Philosophy Philosophical Papers]
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Technology in Mathematics Classrooms - Technology Views NCTM summarizes the technology principle by saying, “technology is essential in teaching and learning mathematics; it influences the mathematics that is taught and enhances students’ learning.” I’m not sure that I agree with the entirety of this statement. Technology is important; it allows students to quickly make connections that would be lost without the speed and precision of computers. Technology also allows for thoughtless reproduction of facts already known. Imagine how long it would take to solve a college level mathematics problem without the aid of calculators for division, multiplication, exponents, and logarithms.... [tags: Education School] | 893 words (2.6 pages) |
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The Teachings of Mathematics Education in America - The Teachings of Mathematics Education in America Math educators in the United States should stress the understanding of the learners and teach them to process certain understanding to succeed in mathematics. The connection between math understanding and the reading of math problems should be raised in smaller grade levels so students have a better understand of math at younger ages. Yet it is not all the students’ part in learning the math, but also the educators’ part to teach the subject in an understanding manner using the curriculum and proper textbook.... [tags: miscellaneous] | 997 words (2.8 pages) |
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Art And Mathematics:Escher And Tessellations -
Art And Mathematics:Escher And Tessellations On first thought, mathematics and art seem to be totally opposite fields of study with absolutely no connections. However, after careful consideration, the great degree of relation between these two subjects is amazing. Mathematics is the central ingredient in many artworks. Through the exploration of many artists and their works, common mathematical themes can be discovered. For instance, the art of tessellations, or tilings, relies on geometry.... [tags: Math Artistic Papers]
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Mathematics as Paideia in Proclus -
Mathematics as Paideia in Proclus ABSTRACT: I examine one aspect of the central role which mathematics plays in Proclus's ontology and epistemology, with particular reference to his Elements of Theology. I focus on his peculiar views about the ontological status of mathematical objects and the special faculties of the soul that are involved in understanding them. If they are merely abstract objects that are "stripped away" from sensible things, then they are unlikely to reorient the mind towards the intelligible realm, as envisioned by Plato in the Republic.... [tags: Philosophy Philosophical Essays]
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A World Without Mathematics - According to teachers for as long as any can remember, one cannot survive in this world without mathematics, yet thousands in the United States alone cannot grasp mathematics, cannot learn mathematics because of “Dyscalculia” (also called Dyscalcula). Dyscalculia is a term meaning "specific learning disability in mathematics." People who suffer with a poor memory for all things mathematical have many other symptoms and characteristics. Taken as a whole, these coexisting conditions comprise what is termed as "the dyscalculia syndrome." Dyscalculia is an MLD (mathematics learning disability) that affects approximately ten percent of the US population, yet almost no one (shy of those diagnosed with the MLD) knows that it even exists.... [tags: essays research papers] | 903 words (2.6 pages) |
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Computers in the Mathematics Classroom -
?Calculators and computers are reshaping the mathematical landscape, and school mathematics should reflect those changes. (NCTM 24). My view of mathematics and geometry is that they go hand in hand. You have to know some algebraic procedures in order to be able to perform geometry problems. I never enjoyed Geometry in high school but now that I see it in a different prospective using GSP I really understand and enjoy it. I think that Geometry should be taught with software so the students can work with it hand in hand with the teacher and other students.... [tags: Math Technology Education]
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Technology Use in the Mathematics Classroom - Technology Use in the Mathematics Classroom Technology is a growing field that affects every aspect of our everyday lives. When I look at centuries past, I am amazed at the technological advances this country has made. Just during my lifetime, computers, cell phones, digital cameras, and many other devices have become a huge part of everyday life. Not only is technology affecting every day life, but it is also making a huge impact on education, especially within the mathematic field. Computer programs are being created everyday to aid in the understanding of mathematical concepts.... [tags: Education School Technology] | 1431 words (4.1 pages) |
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Successfully Teaching Mathematics -
Successfully Teaching Mathematics The classroom is a widely diverse environment with many topics to discuss, many discoveries to make, and many different ways to learn. This wide palette of knowledge potential is a blessing and a curse to teachers, challenging them to reach each mind, to convey to everyone an understanding of the world that will improve their lives. The ever-increasing importance of mathematics in the computer age draws attention to the methods with which we teach it. I think that the most successful tool that I might have to teach mathematics is the mastery learning method, because it allows students to move through the many facets of math with great understanding and confidence, allows heavy use of the powerful tools in computers, and ensures that no one lacks the skills necessary to live easily in today’s rapidly advancing intellectual world.... [tags: Teaching Education Philosophy]
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The Mathematics of Map Coloring -
The Mathematics of Map Coloring The four-color conjecture has been one of several unsolved mathematical problems. From 1852 to this day, practically every mathematician has studied the problem long and hard, but to no avail. The conjecture looks as though it has been solved by Wolfgang Haken and Kenneth Appel, both of the University of Illinois. They have used computer technology to prove the conjecture. The calculation itself goes on for about 1200 hours. The staggering length of the computation of the proof is what creates some controversy in the mathematical world.... [tags: Colors Science Essays]
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The Selection and Preparation of Mathematics Teachers -
The Selection and Preparation of Mathematics Teachers Teacher preparation is a vital component of any educational system. Evidence from research shows that there is a 39% difference in the achievement levels of students who have most/least effective teachers. The federal government also recognizes the importance of the classroom teacher. The recent No Child Left Behind legislation emphasizes the role that teachers play in achievement. In order to meet the requirements of NCLB, states and universities will have to change the way that teachers are prepared.... [tags: Education Teaching Essays]
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Cooperative Learning in Mathematics -
Cooperative Learning in Mathematics There have recently been many new trends towards the use of cooperative learning in many classrooms, particularly in mathematics classrooms. Cooperative learning involves students working together to accomplish shared goals. In this type of situation, students must feel they can only reach their learning goals if the other students in their group also reach their own learning goals. Students have to understand their achievements are interrelated.... [tags: Math Education Learn Educating Essays]
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Mathematics versus Engineering - Introduction The first engineer known to history was the Egyptian legend Imhotep, circa 2550BC, who created one of the most astounding engineering marvels of all time, the Great Pyramids at Gizeh. Besides being a magnificent sight, the pyramids are a miracle of mathematics: the surface area of each face of the pyramid equals the square of its height; whether inside or outside, all its dimensions, orientations and angles are perfect; massive granite blocks are cut precise to one tenths of a millimetre; the slopes of the pyramid diverge in perfect proportion from the apex, in a magnificent convex that seems to embrace the sun.... [tags: Compare Contrast Essays] | 1465 words (4.2 pages) |
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Mathematics Technology Lesson Plan - NTeQ Lesson Plan Project Title: Developing Time Management Unit Topic: Statistics and Data Collection Grade Level: High School (9th-12th) Overview: Students all over the world seem to battle with time management. Many students are involved in extra-curricular activities, or they work while they attend school. Therefore, they not only have the burden of the everyday school assignments, they have several responsibilities outside of school itself. This project will allow students to communicate with students from other tellecollaborating classrooms to discuss the issue of expectations versus time and create a project on their data.... [tags: essays research papers] | 2331 words (6.7 pages) |
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The Mathematics of Bubbles in Beer - Refraction Refraction is what happens to light when it passes from one medium to another. For example, things appear differently from the bottom of a swimming pool than on the top. Simplistically, refraction is the bending of light. The explanation for this phenomenon, however, can be described with light as rays and light as waves. No matter the case, it is important to remember that the speed of light is constant in every homogeneous medium, regardless of shape, size or form. The index of refraction Light travels ( in certain substances ) at a fraction of the velocity if it travelled in a vacuum.... [tags: Math Carbonation] | 821 words (2.3 pages) |
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Introduction to Financial Mathematics - Introduction to Financial Mathematics Table of Contents 1. Finite Probability Spaces . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 1 2. Elements of Continuous Probability Theory . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 12 3. Differential Equations . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 21 Lecture Notes — MAP 5601 map5601LecNotes.tex i 8/27/2003 1.... [tags: essays research papers] | 3014 words (8.6 pages) |
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Mathematics Coursework - Beyond Pythagoras - Mathematics Coursework - Beyond Pythagoras 1) The numbers 3, 4, and 5 satisfy the condition 3Â² + 4Â² = 5Â² because 3Â² = 3x3 =9 4Â² = 4x4 = 16 5Â² = 5x5 = 25 and so 3Â² + 4Â² = 9 + 16 = 25 = 5Â² I will now have to find out if the following sets of numbers satisfy a similar condition of (smallest number) Â² + (middle number) Â² = (largest number) Â². a) 5, 12, 13 5Â² + 12Â² = 25 + 144 = 169 = 13Â² b) 7, 24, 25 7Â² + 24Â² = 49 + 576 = 625 = 25Â² 2) Perimeter ============ [IMAGE] 5 5 + 12 + 13 = 20 12 [IMAGE] 7 7 + 24 + 25 = 56 24 b) Nth term Length of shortest side Length of middle side Length of longest side Perimeter --------- Area ---- [IMAGE][IMAGE] +2 +1 1 3 4 5 12 6 [IMAGE]2 5 12 13 30 30 [IMAGE] +2 3 7 24 25 56 84 4 9 40 41 90 180 [IMAGE] +2 5 11 60 61 132 330 +2 6 13 84 85 182 546 [IMAGE]7 15 112 113 240 840 +2 8 17 144 145 306 1224 9 19 180 181 380 1710 10 21 220 221 462 2310 I looked at the table and noticed that there was only 1 difference between the length of the middle side and the length of the longest side.... [tags: Papers] | 1389 words (4 pages) |
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Math Manipulatives - A Positive Outlook on Math Manipulatives Math manipulatives have been around for years, but are now becoming increasingly popular amongst educators. Math manipulatives include anything from buckets of pattern blocks, trays of tiles, and colored cubes to virtual manipulatives, or manipulatives colored and cut out by the students themselves. All of these materials can help assist in tangibly teaching children math concepts and by pulling math off the page and into the hands of students. For a child to be verbally and physically taught a math concept allows them to think, reason, and solve problems with the teacher's guidance as well as on their own.... [tags: Mathematics] | 1007 words (2.9 pages) |
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Leibniz: The Father of Modern Calculus - Gottfried Wilhelm Leibniz is an important figure in the history of philosophy and mathematics. Although his work was not fully appreciated during his day, he did much to advance the "thinking" on a variety of subjects. His fame was scarred by the infamous controversy with Isaac Newton on the subject of the discoverer of calculus. Leibniz's work encompassed a wide scope, ranging from philosopy to politics to mechanics and mathematics, but his most noteworthy accomplishment was the discovery of differential calculus and its highly efficient notation.... [tags: Mathematics] | 1212 words (3.5 pages) |
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Husserl’s Conceptions of Formal Mathematics -
Husserl’s Conceptions of Formal Mathematics Edmund Husserl’s conception of mathematics was a unique blend of Platonist and formalist ideas. He believed that mathematics had reached a mixed state combining Platonic and formal elements and that both were important for the pursuit of the sciences, as well as for each other. However, he seemed to believe that only the Platonic aspects had significance for his science of phenomenology. Because of the significance of the distinction between these two types of mathematics, I will always use one of the adjectives “material” or “formal” when discussing any branch of mathematics, unless I specifically mean to include both.... [tags: Edmund Husserl Math]
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