C2 differentiation Maximum points‚ minimum points and points of inflection All 3 types of point are easy enough to spot on a graph: • Maximum points are the tops of ‘peaks’ • Minimum points are bottoms of ‘troughs’ • Points of inflection are where a curve stops turning ‘left’ and starts turning ‘right’ (or vice versa). An example is the point (0‚1) on the curve [pic]+1 Notes (i) Any point on a curve where the gradient is zero can be
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Differentiation In this short essay I intend to explain the meaning of differentiation.... In order to fully explain differentiation it is important to turn to The National Curriculum and look at what has become known as the ‘general inclusion statement’. This statement contains a statement that defines inclusion as “a demand on teachers not to ignore the three principles of inclusion (below) in their planning” Session 1 / Inclusion‚ the individual and the environment. In short‚ these three
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Differentiation Strategies I have chosen the three brands of Apparel & Clothing for this assignment. |[pic] | | | |
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3.1.1 Differentiation Strategy Adopted by GT Bank PLC Differentiation is also associated with the concept of innovation that ensures the exploitation of products/services. According to this strategy‚ an organisation must believe to be unique for customers‚ which often fascinates them due to the availability of distinctive products/services (Hedlund‚ 2004). GT Bank PLC is one the famous banks that has adopted differentiation strategy‚ as it is offering unique products/services to the price-insensitive
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Kimberly Honor J. Dunn ENC 1101 SECTION 06 02 October 2012 519 German Made Mercedes vs. American Made Ford Truck The German made Mercedes is far more superior to the American made Ford truck. For instance‚ style‚ performance‚ and value of a Mercedes supersede that of a Ford truck. To begin with‚ the style of a Mercedes is luxurious and the Ford truck is dull. First‚ the advance features of the Mercedes to include the seat warmers‚ sleep detection and engine size‚ are heartwarming
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Coca-cola‚ Nike‚ Mercedes‚ and Levi’s... all of them are well known companies. The question that anyone can ask is that « why are all these companies popular? » the answer can differ from one to another‚ but the best one in my opinion is the use of advertising. Sure‚ all of them have good products to sell‚ but the principal factor behind their popularity is advertisement. Almost every one agrees that advertisement is an essential factor behind the success of any product even if it has some inconvenient
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Learning task 2: Report Due Date Week 6 Weight 30% Length 12 to 14 pages excluding cover and reference page You will be responsible for identifying and researching one eminent creator – someone who has become known for being passionately creative. They could be a scientist‚ inventor‚ or entrepreneur. You may choose someone from the business world or from any area of life for this report. The person need not be famous per se‚ but must have made many significant contributions
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Chapter 9: Differential Equations Solving Differential Equations: 1. Direct Integration Differential Equation Solution dy f x dx y f x dx C dy f y dx 1 dy f y dx 1 f y dy 1 f y dy d2 y f x dx 2 1 1 dx dy dx F x C y f x dx C F x C dx G x Cx D xC 2. Substitution Use the substitution v x y to find the general solution of the differential
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Merger combined two strong companies Daimler Benz was an aggressive firm‚ which was trying to employ every possible way to the market. On the other hand‚ Chrysler was a very cost-effective company and slow progress firm which believed in the production and flexibility of operation. Savings resulting from economies of scale It is been recognized that both companies could benefit each other in terms of production and operating costs. Daimler Benz required a large numbers of workforces and Chrysler
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To find the equation of the tangent: EITHER: y = mx + c y = 3x + c Substitute x = 0‚ y = -2: -2 = 3(0) + c i.e. c = -2. So equation is y = 3x - 2 OR: where m = 3 Substitute x = 0‚ y = -2: i.e. y = 3x - 2 Applications of Differentiation Recall: A turning point is a maximum if A turning point is a minimum if . Example: Find the equation of the normal to the curve at the point where x = 4. Solution: The curve can be written as Therefore‚ When x = 4‚ and
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