JGT Task 3 MEMORANDUM To: Alistair Wu‚ Plant Operating Director Cynthia Crowninshield VP From: Holly Lindsay Date: 10/26/2014 A. In this task‚ we were asked to decide which method Shuzworld should consider for the manufacturing of its sneakers at all possible volumes of output. The possible methods to be considered are: Reconditioning the plant equipment Purchasing new equipment Outsourcing to other manufacturing operations The figures for fixed and variable costs for each section were derived
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Objective: To gain experience in gathering and displaying data from a simple experiment Materials: Meter stick‚ tape‚ and a ball is needed to perform this experiment. Theory: The graph of function is the collection of all ordered pairs graphing on a cartesian plane is sometimes referred to as a curve sketching. Experimental Procedures: Position a meter stick vertically on a flat surface‚ such as a wall or the of a lab bench. be sure the metric scale of the meter stick is on the outside and secure
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if you see in the street a car you like without brand? There would be no possibility of recognizing the car in order to buy it. Brands are part of our daily life‚ they give us the information we need to buy a product‚ they have an informational function but also emotional. They make our life easier. In conclusion‚ without brands the daily task would be much more difficult‚ we wouldn’t be able to differentiate a product by just looking at it. In my opinion this world is not possible‚ because
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marketing cost kept on varying. Few of the main reasons why Sunday’s Brand Matra and awareness of 1999 could not sustain beyond 2005: 1. Emotional Modifier as “Life Style” & Descriptive Modifier as “Excitement” failed to get reinforced by the Brand Function of “Liberty”. 2. Exhaustion of Locked-Up consumers. 3. Since heavy investment is made on 3G‚ Sunday might have planned to Reposition itself differently. Questions at Stake 1. How would Sunday compete in the new era of interactive integrated marketing
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crafted a signature style by blending the traditional with European modernism. The most important thing is that his work combined beauty‚ function‚ and simplification. He suggested that “Between two products equal in price‚ function‚ and quality‚ the better looking will outsell the other.” The influence till now that we all care about not just the structures and functions‚ but also the appearance and packaging. If we ignore the bad effect caused by cigarette. Lucky Strike is one of the most attractive
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S = (ii) Diverges if r ≥ 1 1 p COMMENTS Inconclusive if lim n →∞ an = 0 Useful for the comparison tests if the nth term an of a series is similar to arn-1 Useful for the comparison tests if the nth term an of a series is similar to 1/np The function f obtained from an = f ( n ) must be continuous‚ ∑ ar n =1 ∞ n −1 a if r < 1 1− r ∑n n =1 ∞ (i) Converges if p > 1 (ii) Diverges if p ≤ 1 (i) Converges if (ii) Diverges if n ∑a n =1 ∞ n ∫ f ( x ) dx converges
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The percent of US adult cigarette smokers is decreasing by .52 percent each year. The change is consistent each year. 11 Section 2.4 More on Slope The Average Rate of Change of a Function 12 Section 2.4 More on Slope 13 Section 2.4 More on Slope The Average Rate of Change of a Function If the graph of a function is not a straight line‚ the average rate of change between any two points is the slope of the line containing the two points. This line is called a secant line. y ( x2 ‚ f ( x2
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multiple-channel waiting lines. Understand how the Poisson distribution is used to describe arrivals and how the exponential distribution is used to describe services times. Learn how to use formulas to identify operating characteristics of the following waiting line models: a. Single-channel model with Poisson arrivals and exponential service times b. Multiple-channel model with Poisson arrivals and exponential service times 5. Know how to incorporate economic considerations to arrive at decisions concerning
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levels for a product: Time Period (t) Actual Demand (A1) Forecast Demand (F1) 1 50 50 2 42 50 3 56 48 4 46 50 5 49 The first forecast F1 was derived by observing A1 and setting F1 equal to A1. Subsequent forecasts were derived by exponential smoothing. Using the exponential smoothing method‚ find the forecast time for period 5. (Hint: You need to first find the smoothing constant‚ α.) To find α: 50= 50 + α(42-50) -8α = -2 α = 0.25 F5 = 50 + 0.25(46 – 50) F5 = 49
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Using the Von Bertalanffy equation‚ the size and age of cockles in different intertidal locations could be compared. This was achieved by firstly‚ measuring the length of each cockle from the three intertidal positions (high‚ mid‚ low) from the anterior to the posterior of the cockle using a pair of calipers. This length was recorded on an Excel spreadsheet in millimetres (mm). Each cockle was also placed under a dissecting microscope where it’s winter rings were counted to determine the cockle’s
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