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Behaviorism, Constructivism and ICTs for Education

Education nowadays is not what it used to be around 50 years ago. The introduction and development of technology has taken education to an entirely different level then it was previously. These innovative tools are covered under the broad category of Information and Communication Technologies …

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History of Trigonometry

Running Head: History of Trigonometry History of Trigonometry Rome Fiedler History of Mathematics 501 University of Akron April 29, 2012 History of Trigonometry: An Introduction Trigonometry is useful in our world. By exploring where these concepts come from provides an understanding in putting this mathematics …

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Alphabet of Lines

Alphabet of Lines The “Alphabet of Lines” refers to the different styles of lines used in drafting to show different features about an object that is drawn. There are eleven main line types – visible, hidden, center, dimension, extension, leader, section, cutting-plane, phantom, viewing plane …

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Euclid: the Father of Geometry

In Alexandria, the second largest city in Egypt, one of the greatest mathematicians to ever exist on Earth was born in 325 BCE. This mathematician’s name was Euclid. He is said to be the son of Naucrates. Euclid was named after Euclid of Megara, a …

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Torispherical Head Tank Volume

Calculating Tank Volume Saving time, increasing accuracy By Dan Jones, Ph. D. , P. E. C alculating fluid volume in a horizontal or vertical cylindrical or elliptical tank can be complicated, depending on fluid height and the shape of the heads (ends) of a horizontal …

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Using a Clinometer for Forestry Measurements

A clinometer used in forestry The clinometer, known in many fields as an inclinometer, is a common tool used in forestry to measure slope, vertical angles, and – in combination with distance measurements – elevation change or tree heights. How it works A forester using …

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Surface Areas and Volumes

Question Bank In Mathematics Class X (Term–II) 13 SURFACE AREAS AND VOLUMES A. SUMMATIVE ASSESSMENT (c) Length of diagonal = TH G (a) Lateral surface area = 4l2 (b) Total surface area = 6l2 (c) Length of diagonal = 3 l 3. Cylinder : For …

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Molecular Geometry

Molecular Geometry I – Investigation using Models (SL) (DCP Lab) Taksh Shah KIS International School Chemistry (SL) 1 Introduction For this investigation we had use molecular models and make the following structures: Symbol Name of Species Lewis Diagram Model Bond Polar or Angle (°) Non-Polar …

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A Detailed Lesson Plan in Mathematics V by: Quinee Mae B. Tumaliuan

A DETAILED LESSON PLAN IN MATHEMATICS V I. Objectives A. Visualize, identify and describe 3-4 sided polygons B. Draw 3-4 sided polygons C. Identify different geometric figures D. Observe patience and discipline in doing assigned works E. Work cooperatively and collaboratively in all activities II. …

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Lacsap’s Fractions

Lacsap’s Fractions IB Math 20 Portfolio By: Lorenzo Ravani Lacsap’s Fractions Lacsap is backward for Pascal. If we use Pascal’s triangle we can identify patterns in Lacsap’s fractions. The goal of this portfolio is to ? nd an equation that describes the pattern presented in …

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The Fencing Problem

A farmer has exactly 1000 metres of fencing; with it she wishes to fence off a plot of land. She is not concerned about the shape of the plot, but it must have a perimeter of 1000m. So it could be or anything else with …

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Life And Work Of Louis Kahn Architecture Essay

Louis Kahn was one of the most celebrated personalities of the twentieth century Architecture. The impact that he made with some of his plant was so singular that he was justly compared with Corbusier and Mies Van Der Rohe. Louis Kahn ‘s work made immense …

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The Historical And Social Background Of Mauritius Education Essay

The Republic of Mauritius lies in the south West of the Indian Ocean. It is comprised of the chief island of Mauritius and the islands of Rodrigues, Agalega and Saint Brandon every bit good as a figure of outlying smaller islands. The chief island of …

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Historical Biography of Archimedes

The presented text is a summary biography of Archimedes of Syracuse. Known as one of the greatest mathematician, scientist, and inventor; Archimedes’ notoriety has been maintained over centuries by the scientific discoveries and technological inventions he brought during his lifetime. This text relates of his …

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Rene Descartes A Brilliant Man

Rene Descartes Rene Descartes was a brilliant man. His works on philosophy, physics and mathematics are still heavily influenced much to all of these studies today in our modern world. Descartes was born in March 31, 1596 in La Haye, France; he was named after …

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Volume of cylinder

Is one of the most basic curvilinear geometric shapes, the surface formed by the points at a fixed distance from a given line segment, the axis of the cylinder. The solid enclosed by his surface and by two planes perpendicular to the axis is also …

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Cengel Solutions

Chapter 4 Fluid Kinematics Solutions Manual for Fluid Mechanics: Fundamentals and Applications by Cengel & Cimbala CHAPTER 4 FLUID KINEMATICS PROPRIETARY AND CONFIDENTIAL This Manual is the proprietary property of The McGraw-Hill Companies, Inc. (“McGraw-Hill”) and protected by copyright and other state and federal laws. …

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The Problem Of Acid Rain

Acid rain is a rain or any other form of precipitation that is unusually acidic, i. e. elevated levels of hydrogen ions (low pH). It can have harmful effects on plants, aquatic animals, and infrastructure through the process of wet deposition. Acid rain is caused …

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Golden Ratio

Golden ratio ; The Definition of Beauty “Geometry has two great treasures: one is the Theorem of Pythagoras; the other, the division of a line into extreme and mean ratio. The first we may compare to a measure of gold; the second we may name …

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Compare and Contrast Two Works of Art

Anthony Arteaga Art History Ancient World Homework Assignment #1 Compare and contrast the subject, concept, and the Formal Element of the two works of art. Also, explain which category this work falls in. The two pieces I have chosen can be found on page 200, …

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Essay Summary of Lupain Ng Taglamig

Reaction Paper Ric Michael P. De Vera IV- Rizal Mr. Norie Sabayan I. A and B Arabic mathematics: forgotten brilliance? Indian mathematics reached Baghdad, a major early center of Islam, about ad 800. Supported by the ruling caliphs and wealthy individuals, translators in Baghdad produced Arabic versions …

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Audience essay

Audience Fourth graders are children around the age of nine, and usually this is a time of general confusion for kids. They usually put some distance between themselves and adults, even their parents. They are a bit rebellious against the authorities, and may often …

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Digital Morphogenesis

Digital morphogenesis refers to the applicability of the digital media not as the conventional implement for visualization but rather as been a generative implement used in the transformation process and derivation in its form. Its aim is exploring the possibilities of the different forms that …

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Teaching Geometry Through Problem-Based Learning

New mathematics are discovered and invented everyday and there is a great manifestation of growing recognition of the need among the mathematics educators to increase the emphasis placed on problem solving for all students. (Paja 2001). Mathematics evolved over the past few thousand years in …

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Mental Operation In Mathematics

Unitizing is very important in learning of mathematics. It is a mental operation that helps to understand and solve complex mathematical problems by separating classifying the values involved into units. Unitizing is grouping of a known number used in representing quantities. It is useful in …

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The Life and Contributions of Pythagoras: A Man of Science, Mathematics, and Mysticism

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 …

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Number theory

The number theory concerns about numbers i.e. whole numbers or rational numbers (fractions). Number theory is one of the oldest branches of pure mathematics and one of the largest. It is a branch of pure mathematics concerning with the properties and integers. Arithmetic is also …

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Analytical Photogrammetric Procedures and the Importance of Mathematical Models and Validation

The backbone of analytical methods consists of various mathematical and procedural concepts to represent relations between points in the object, their corresponding images and operational procedures to solve specific problems. Analytical photogrammetric procedures may be considered along three operational stages, each invol ving specific instruments …

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Uniform Circular Motion and Centripetal Acceleration: Definitions and Calculations

Suellen Fonseca Physics 151 April 3, 2013 Questions and Answers: 1. Define uniform circular motion. ? A. Is an object in uniform circular motion accelerating? ? B. Define centripetal acceleration, and state its magnitude and direction. (2. 0 points) Ans: An object moving at a …

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Mathematics Web-Based Learning for Malaysian Secondary Schools in Geometry

Mathematics Web-Based Learning For Malaysian Secondary Schools In Geometry Learning of geometry is formally introduced in the Malaysian primary mathematics curriculum. The emphasis in geometry increases as students progress to secondary education, where about forty percent of the sixty topics in the five-year secondary mathematics …

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Why is geometry important in our daily life?

Geometry is important in our daily life for many reasons. First, geometry is a way of understanding and describing the world around us. It helps us to understand the relationships between objects and to visualize things in our environment. Geometry also helps us to understand and predict the behavior of objects in the world. For example, geometry can help us to understand how a ball will roll down a hill, or how a building will stand up against the wind. Additionally, geometry is a powerful tool for solving problems. Many real-world problems can be solved using geometry, and geometry can help us to understand and solve problems in other areas of mathematics. Finally, geometry is simply a beautiful and elegant subject, and studying it can be a great source of enjoyment and satisfaction.

How do you explain geometry?

Geometry is the branch of mathematics that deals with the properties and relations of points, lines, angles, surfaces, and solids. It is concerned with shapes, sizes, and relative positions of objects in space. Geometry is one of the oldest branches of mathematics, dating back to the time of the ancient Greeks.

Why is it important to study geometry?

Geometry is a branch of mathematics that deals with the properties and relations of points, lines, angles, surfaces, and solids. Geometry is a very old field, dating back to the time of the early Greeks. Geometry is a very important field of mathematics, and has many applications in the real world. For example, geometry is used in architecture, engineering, and construction. Geometry is also used in navigation and surveying.

What is geometry in real life?

Geometry is the study of shape, size, relative position of figures, and the properties of space. It is a branch of mathematics that deals with the measurement, properties, and relationships of points, lines, angles, surfaces, and solids.Geometry is used in everyday life for measuring, constructing, and analyzing objects. It is also used in navigation, engineering, architecture, and other fields.

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