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1. FD&C Blue No. 1 – Brilliant Blue FCF‚ E133 (blue shade) Brilliant Blue FCF (Blue 1)‚ also known under commercial names‚ is a colorant for foods and other substances to induce a color change. It is denoted by E number E133 and has a color index of 42090. It has the appearance of a reddish-blue powder. It is soluble in water‚ and the solution has a maximum absorption at about 628 nanometer. ------------------------------------------------- Chemistry It is a synthetic dye produced using aromatic
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Children as the video describes adapt to their surrondings in their homelife despite this they are also influenced just as much by todays society. to look back children once lived a life of discipline‚ hard work‚ rules‚ values and striving for a future which was in hindsight already lined up for them. My mother was born in the 1950’s she is the oldest of 4 children‚ it was custom for her to leave school at 15 to assist my grandmother with homelife‚ living under the control of the "Man" figure
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travel agents aand its effectiveness CONCEPT OF TOURISM INTRODUCTION AND BACKGROUND OF TOURISM Tourism‚ as an industry has emerged as an instrument for employment generation‚ poverty alleviation and sustainable human development. Tourism promotes international understanding and gives support to local handicrafts and cultural activities. It is an important segment of the country’s economy‚ especially in terms of its contribution towards foreign exchange earnings‚ generation of additional income
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Identity. What is identity? According to the Australian Oxford Dictionary‚ Identity is who or what a person is. Our understanding of “who we are” adapts to the shifting influence on our ’identity’. Our identity is forever changing through the influences we experience in life. Often individuals struggle to define their identity. This is strongly displayed within the film distributed by Warner brothers pictures‚ The Matrix and the poem composed by W.H Auden‚ Funeral Blues through the use of techniques
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Agents Of Spoilage 1.Microorganism A microorganism (from the Greek: μικρός‚ mikros‚ "small" and ὀργανισμός‚ organismós‚ "organism") or microbe is a microscopic organism‚ which may be a single cell[1] or multicellular organism. The study of microorganisms is called microbiology‚ a subject that began with Antonie van Leeuwenhoek’s discovery of microorganisms in 1675‚ using a microscope of his own design. On 8 November 2013‚ scientists reported the discovery of what may be the earliest signs of life
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Chapter 1: Overview of Electronic Commerce Learning objectives Define the term E-commerce Identify different categories of E-commerce Explain the characteristics of e-commerce Describe the role of intelligent agent and software agent in e-commerce environment State the benefit of e-commerce to customers‚ society and business organisation Explain the technical and non-technical limitation of e-commerce 1.0 Definition of Ecommerce Definition of Commerce1: Commerce is the whole system
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networks were x-rayed though‚ with emphasis on Denial of Service (DoS) attacks only. The concept of intelligent agents and subsequently adaptive systems was elucidated‚ the properties derived were used as a proof of concept‚ and then applied in the development of a model for an adaptive intelligent multi-agent for network protection‚ against denial of service attacks. KEYWORDS: Agent‚ Denial of Service attack‚ Dynamic Host Configuration Protocol‚ Transmission Control Protocol‚ / Internet Protocol
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TOK-Essay Matrix Question 3: Cypher makes the remark to Agent Smith‚ that the steak he is eating not exists‚ the matrix is telling the brain that it is juicy and delicious. He also says that ignorance is bliss. I agree with the theory that ignorance is bliss. If you are not sure of something or you do not think about a certain situation‚ you wouldn’t think of what happens or how it tastes like‚ like in this situation. The matrix is not a real world‚ it explains a world
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Introduction to Fourier Series The Fourier Series breaks down a periodic function into the sum of sinusoidal functions. It is the Fourier Transform for periodic functions. To start the analysis of Fourier Series‚ let’s define periodic functions. A function is periodic‚ with fundamental period T‚ if the following is true for all t: f(t+T)=f(t) [Equation 1] In plain English‚ this means that the a function of time with period T will have the same value in T seconds as it does now‚ no matter
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