services with in an NHS region. The region covers a General Acute hospital‚ Rehab hospital as well as an Elderly hospital In your capacity as a Financial Controller you are requested to explain what mechanisms would you adopt to: (a) Ensure regular monitoring of the business (b) alert respective internal stakeholders particularly when an adverse variance seems probable Articulate also which information would you make use of to achieve (A) and (b) above and what reporting structures would
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Definition of Terms Family Family is a primary social group consisting of parents and their offspring‚ the principal function of which is provision for its members. This is any group of persons closely related by blood. Home Home is a house‚ apartment‚ or other shelter that is the usual residence of a person‚ family or household. This is the place in which one’s domestic affections are centered. Love Love is a profoundly tender‚ passionate affection for another person. It
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about polyhedrons. It will help you determine the surface of polyhedrons. It will also explain to you regular polyhedrons‚ its classifications and how to construct it. Learning Goal This module is written for you to: 1. Define polyhedrons; 2. Identify and illustrate the surface of polyhedrons; 3. Determine convex polyhedrons; 4. Determine regular polyhedrons; and 5. Construct regular polyhedrons. Let’s do some warm-up 1. What is another name for a corner or a point? _______________
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There are things we see every day that we have no idea where they came from or what they are called. For example‚ the tile in your bathroom that is an arrangement of shapes closely fitted together‚ especially of polygons in a repeated pattern without gaps or overlapping is called a tessellation. Tessellations have been around since the 1800’s. Tessellations are everywhere and we do not even notice them. Tessellations are most commonly found in architecture‚ oriental carpets‚ quilts‚ origami‚ and
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solid is made of regular polygons and the polygons of each solid are congruent. The topics that will be discussed in this paper are what are the five platonic solids‚ who classified the five shapes‚ their key features‚ the shapes similarities and differences‚ and examples in real life. The first topic is what the five platonic solids are. Platonic solids are solids where every face is the same regular polygon and are 3D shapes. At each vertex (corner) the same number of polygons meet. As mentioned
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Seven Practical Problem In this assignment‚ you examine a process that links polygons and circles. You will reach some quantitative conclusions about their respective areas and the relationship between the two. As you know‚ a regular polygon has sides of equal length and angles that are the same. This confers a high degree of symmetry to these figures. A circle may be thought of as the logical limit of an n-sided polygon as n goes to infinity; the sides become infinitesimally small‚ and the interior
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PROJECT WORK FOR ADDITIONAL MATHEMATICS 2012 POLYGONS IN OUR LIFE Name: Class: Teacher: I/C number: CONTENT |No. |Title |Pages | |1 |Objectives | | |2 |Introduction
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the corresponding angles are the ones at the same location at each intersection | | Diagonal | diagonal is a line segment connecting two non-adjacent vertices of a polygon | | Equiangular | a triangle which has all three interior angles equal (is always an equilateral triangle as well) | | Equilateral triangle | a triangle which has all sides of the same length (is always a equiangular triangle as well) | |
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You may not know it‚ but mathematics is all around you in the world today- from the breakfast you eat in the morning‚ to the hobbies you enjoy‚ to the complex world of computers and games. In this paper‚ it’s going to be my goal to show you how math is related to the sport of soccer. Soccer‚ in essence‚ is a fairly simplistic sport. The basic rules are simple‚ but some of the more particular ones can become slightly confusing. The MLS (Major League Soccer) recognizes seventeen basic rules
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Theorems 1 All right angles are congruent. 2 Perpendicular lines form right angles. 3 If two angles are complements or supplements to the same or congruent angles‚ they are congruent. 4 Two adjacent angles that fall on the same line form a linear pair and are supplementary. 5 Corresponding parts of congruent triangles are congruent. 6 If two sides of a triangle are congruent the angles opposite are congruent. 7 If two angles in a triangle are congruent the sides opposite are congruent. 8 The base
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