Understanding and Supporting Behaviour. Assignment 1 In this essay I intend to give a definition of what challenging behaviour is and how this definition could help me to support behaviour. I will identify four types of behaviour which can be seen as challenging in a social care setting‚ also some internal and external factors that may influence challenging behaviour and why. I will describe two methods of intervention that can be used to support individuals with challenging behaviour. Lastly
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Name: Theevana ID: SCSJ 0011782 : A Visit to McDonald’s 1) There is a retail outlet of Mc Donald’s is suitable compared to a machine‚ which state car or washing machine. It is because car or washing machine is already programmed the ways to used it‚ same goes to Mc Donald’s. At first‚ washing machine is very much programmed. There are all require the proper settings‚ soap‚ water and clothes to wash. In that case‚ clothes should be further sorted according to their material. Next‚
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Napoleón Isabelo Veloso Abueva (born January 26‚ 1930)‚ more popularly known as Napoleón Abueva‚ is a Filipino artist. He is a sculptor given the distinction as the Philippines’ National Artist for Sculpture. He is also entitled as the "Father of Modern Philippine Sculpture". He is the only Boholano given the distinction as National Artist of the Philippines in the field of Visual Arts. Among the major works of Abueva are as follows: Kaganapan (1953)‚ Kiss of Judas (1955); The Transfiguration at
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Assessment 1 HLTAP501C Courtney Walters XN14S1PT Due date: 14/05/2014 Activity 4.2: Define hypertension and arteriosclerosis Hypertension is also called high blood pressure. It is a condition where the blood is pumping harder around the body and the arteries have high blood pressure constantly. Arteriosclerosis
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1. Objective The objectives of this lab include: Use Windows Networking to create and join a HomeGroup Create and manage a network share Discover the difference between NTFS permissions and sharing Map a network drive Install a local printer Install a network printer 2. Procedure For each lab you are required to read the instructions document to guide you in the lab. Any required worksheets will need to be completed and submitted to Moodle by midnight of the day following the lab class. Late submissions
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P1 Business 1‚ Mokiem Koeriersbedrijf: ‘Mokiem Koeriersbedrijf ‘ is a national business. Their purpose is getting lots of orders from businesses around the country so that they can make a high profit. ‘Mokiem Koeriersbedrijf’ is a courier company. The business is located in the private sector. An individual owns it and one of their biggest objectives is making the highest profit. Business 2‚ Thorbecke Scholengemeenschap: ‘Thorbecke Scholengemeenschap’ is a school. ‘Thorbecke Scholengemeenschap’
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Lemma: If n is a positive integer‚ [pic] proof: [pic] [pic] [pic] = an − bn. Theorem: If 2n + 1 is an odd prime‚ then n is a power of 2. proof: If n is a positive integer but not a power of 2‚ then n = rs where [pic]‚ [pic]and s is odd. By the preceding lemma‚ for positive integer m‚ [pic] where [pic]means "evenly divides". Substituting a = 2r‚ b = − 1‚ and m = s and using that s is odd‚ [pic] and thus [pic] Because 1
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SIMULATIONS AND RESULTS 5.1 Simulations For simulations‚ we have used ns-3 simulator which is a discrete event network simulator. We have used ns-3 for evaluation of our algorithm for random sensor node deployment scenarios to find the sinks locations for a particular sensor nodes deployment. We have considered a 4x4 square grid wireless sensor network‚ where sinks and sensor nodes both are static. Locations of the sinks are deterministically placed. Locations of our sinks are taken from our deterministic
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erical methPage 48 Licentiate Thesis / Nenad Glodic 6 NUMERICAL INVESTIGATIONS 6.1 Numerical Method Numerical simulations are carried out employing a commercial CFD code (ANSYS CFX v11). The solver is using a full-scale time-marching 3D viscous model. Underlying equations‚ three dimensional Navier-Stokes equations in their conservation form‚ are being solved by using a Finite Volume method‚ where equations are integrated over the finite control volumes. Thereby‚ the solution domain is subdivided
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