(all angles are congruent) and equilateral (all sides have the same length). Regular polygons may be convex or star. (5.01) 1) Describe the figure below. (convex / concave? …) [pic] regular quadrilateral – convex – rhombus - square 2) Describe the figure below. (convex / concave? …) [pic] irregular quadrilateral – convex – trapezoid 3) Describe the figure below. (convex / concave? …) [pic] irregular quadrilateral – concave 4) Describe the figure below. (convex
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------------------------------------------------- FOUNDATION STAGE TRAINING REPORT NAME : Ashutosh Mishra NAME OF THE DEPARTMENT : Housekeeping NAME OF THE AREA ALLOCATED : Public Area REPORT RECEIVED BY _________________________ (ExecutiveHousekeeper) ______________________ (Training Manager) INDEX Topic Page No. Introduction 3 Department Organisation 3 Work Flow
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2013 Hexagon Area Hello Timmy! I heard you have been sick with the flu for a while so‚ I took the liberty of getting you on your feet before class so you are not lost. So this paper will help you find the area of a hexagon using special right triangles‚ using trigonometry‚ breaking the hexagon into smaller polygons‚ and even show you how to construct one! So let’s get started‚ this hexagon has a radius of 6 cm‚ keep in mind that there are many different ways to do find the area of a hexagon. Use
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Surface area Surface area is the measure of how much exposed area a solid object has‚ expressed in square units. Mathematical description of the surface area is considerably more involved than the definition of arc length of a curve. For polyhedra (objects with flat polygonal faces) the surface area is the sum of the areas of its faces. Smooth surfaces‚ such as a sphere‚ are assigned surface area using their representation as parametric surfaces. This definition of the surface area is based on methods
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|Area |Extending learning and development | |Quiet/reading area |The quiet area allows children to develop their understanding of the written word; they learn that words convey meaning and that| | |this is mirrored by the pictures that are in the books. | |
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Business Ethics Challenges in a Global Economy Nowadays‚ economy has entered a globalization era‚ it means that the economic globalization is increasing in competition between many countries‚ in particular‚ it will facing more serious business moral challenges. In practice‚ the competitive of the process of economic globalization is the competitive of business moral quality‚ thus it can be seen that business ethics are closely related with the global economy. 1. The importance of business ethics in the
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Functional Area Interrelationships: Kudler Fine Foods Charles Burt‚ Megan Engelking‚ Lou Gamache‚ Rebecca Lanham‚ and Julie Lee University of Phoenix BUS 475 July 24‚ 2011 Phyllis Koch Functional Area Interrelationships This paper is based on the Kudler Fine Foods (KFF) virtual organization scenario presented in University of Phoenix Business 475 course (Apollo Group‚ Inc.‚ 2009). The following topics will be covered about KFF; the main motivation for the KFF existence from analyzing the
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quota to ensure job security and instead focus on a quality product with an eye on safety for the stakeholders. Primary and Secondary Stakeholders Primary stakeholders‚ those who benefit directly from the business activities of Paradigm Toys are many. Primary stakeholders are the employees themselves‚ the management and leadership of the organization‚ parents of children for which toys are purchased‚ and the most primary in terms of who reaps the most benefit of the product‚ the children who enjoy
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Socialization –the social learning process through which individuals develop their human potentials and also acquire the established patterns of their culture (p. 362)… Socialization is not a simple “learn it once and it’s yours forever” experience reserved exclusively for societal newcomers. Even long-term members of any given society must continuously alter their personal knowledge‚ values‚ beliefs‚ and behaviors as physical‚ cultural‚ societal‚ and other environments surrounding them undergo constant—and
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Surface Area Formulas In general‚ the surface area is the sum of all the areas of all the shapes that cover the surface of the object. Cube | Rectangular Prism | Prism | Sphere | Cylinder | Units Note: "ab" means "a" multiplied by "b". "a2" means "a squared"‚ which is the same as "a" times "a". Be careful!! Units count. Use the same units for all measurements. Examples |Surface Area of a Cube = 6 a 2
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