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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Product differentiation is a marketing strategy that creates differences from other competiting products by focusing on its unique characteristics and features. The organizations target one market segment or the entire market by using this strategy. (Cravens‚ p110) The coca cola company has introduced Coke Zero as new product and focused to make it different from other products. The company has introduced Coke Zero to compete Pepsi Max and has become the most successful product in the history of
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Differentiation Strategies I have chosen the three brands of Apparel & Clothing for this assignment. |[pic] | | | |
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curve: 1) differentiate to get 2) solve the equation 3) find the y-coordinates of the points 4) determine whether the points are a maximum or minimum EITHER using the second derivative OR by considering the gradient either side of the point. Example: Find the equation of the tangent to the curve at the point where the curve crosses the y-axis. Solution: Expanding the brackets: Differentiate: The curve crosses the y-axis at the point (0‚ -2). The gradient of the tangent at x = 0 is:
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Airlines Differentiation In the world of airlines there is a huge market for varies airlines that offer different services to the customers to gain the competitive advantage. In the following article we will outline the differences between airlines like: “Emirates airline”‚ “Qatar” and “Air Arabia”. Those airlines will mainly differ in following criteria’s: • Price is one of the most important differences that airlines would have among each other. Looking at Emirates that has competitive
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Differentiation tools There are a lot of different differentiation tools that a company can use. These differentiation tools are used to distinguish yourself from other company’s. Company’s can make use for example product differentiation‚ service differentiation‚ personnel differentiation‚ image differentiation and channel differentiation. Product differentiation: This is the product of a company. Company’s can vary there products very much here. For example you can vary in shapes‚ but
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Product Differentiation Definition: Development or incorporation of attributes (such as benefits‚ price‚ quality‚ styling‚ service‚ etc.) that a product’s intended customers perceive to be different and desirable. Advertising and promotion of a product is based on its differentiating characteristics. Source: http://www.businessdictionary.com/definition/product-differentiation.html Today‚ the market is crowded with similar brands‚ clamoring for the attention of customers. In order for their
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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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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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