The document announces a mathematics project competition open to students in forms 3 and 4 at Maria Regina College Boys' Junior Lyceum. Teams of two students can participate by creating one of the following: a statistics project, charts, or a PowerPoint presentation on a given theme related to mathematics history or concepts. The top five entries will represent the school in the national competition and prizes will be awarded to the top teams nationally. Proposals are due by November 30th and completed projects by January 18th.
The competition invites forms 3 and 4 students in teams of two, awarding certificates and prizes for top entries.
Participants can choose themes like Pi, Fibonacci, symmetry, or mathematical models for their projects.
The slides show examples like straw geometrical models and fractals, illustrating different mathematical concepts.
This section covers ancient contributions from Babylonian to Indian mathematics, detailing historical numerical systems.
Focus on symmetry in nature, designs, and the works of Archimedes and magic squares within mathematical contexts.
Key contributions of women mathematicians like Hypatia and Sophie Germain, including their noteworthy theorems.
Detailed explanation of Pi's decimal expansion and significance in mathematics.
Introduction to fractals, their mathematical properties, and examples found in nature, showcasing beauty and complexity.
Explores circles, their presence in nature, and applications in planetary orbits and geometric constructions.
Sections on triangles, quadrilaterals, tessellations, and polygons, explaining their properties and significance.Discusses how mathematics is reflected in electoral and sports results through various media.
Insights into Pascal’s triangle, Pythagorean theorem, and different graph types showcasing mathematical data.
List and propose submissions for the project competition, highlighting famous Pythagorean triples and deadlines.
MATHEMATICS PROJECT COMPETITIONThis is open to all students who are in forms 3 and 4 during the scholastic year 2009 − 2010. The competition is open to teams of two students. All participants will be awarded a school- based certificate of participation. The best five entries will be chosen to represent the school in the national competition and will each receive a prize. These five will be awarded a national certificate of participation. Furthermore, the first three placed teams in the national competition will receive a prize .
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A statistics projectA number of charts (not more than three) A Power Point presentation Mathematical models Participants would need to produce one of the following:
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On any one of the themes below: The Story of Numbers Symmetry Archimedes Magic Squares Newton The Golden Ratio Fibonacci Numbers
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Women Mathematicians The Story of Pi ( π ) Fractals Circles Conic Sections Triangles Tessellations (Tiling) Polygons
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Prime Numbers Quadrilaterals Pythagorean Triples Mathematics in the Press Pascal’s Triangle The Theorem of Pythagoras Graphs
Women Mathematicians Hypatiaof Alexandria 350AD She wrote a commentary on the 13th volume of the famous Greek mathematics text book, 'Arithimetica'.
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Women Mathematicians SophieGermain (1776) Initially, she worked on number theories and gave many an interesting theorems on prime numbers . Many such numbers are now called as "Sophie Germain primes".
FRACTALS Fractals are,simply put, repetitions of an object or pattern at different scales. This concept and the math behind it have become studied more recently due to the availability of computer generated images. Fractals are beautiful to observe when created by computers, but are also readily observable in nature.
Gravitational orbits Theorbits of some of the planets (e.g., Venus) are ellipses of such small eccentricity that they are essentially circles , and we can put artificial satellites into orbit around the Earth with circular orbits if we choose. The orbits of the planets generally are ellipses . Some comets have parabolic orbits; this means that they pass the Sun once and then leave the Solar System, never to return. The gravitational interaction between two passing stars generally results in hyperbolic trajectories for the two stars.
Proposals are tobe made to your Mathematics teacher by Monday 30 th November 09. Completed projects are to be handed in not later than Monday 18th January 2010.