centers of the 75‚000-square-foot facility. Refer to the following closeness matrix and use rectilinear distance (the current distance from inspection to ship- ping and receiving is three units) to calculate the change in the weighted distance‚ wd‚ score if Baker exchanges the locations of the tool crib and inspection. Current Proposed Department pair Number of trips Distance Wd Score Distance Wd Score 1‚2 8 3 24 3 24 1‚3 3 1 3 1 3 1‚5 10 1 10 2 20 1‚6 6 2 12 1 6 2‚4 2 1 2 1 2 3‚5 9 2 18 3 27 3
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spreadsheet heading ’Sales for the Month’ across the spreadsheet. 4) Format all text as displayed in the sample below. 5) Create formula’s to display a total for each sales rep. 6) Create formula’s to display a total for each product. 7) Create a formula to calculate the total sales for all sales rep’s for the month. [pic] Exercise 2: Sales And Produce Department Instructions 1) Type in all text and numbers shown in the spreadsheet below. 2) Format all numbers as a currency. 3) Center the spreadsheet
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attribute in any equivalence class is close to the distribution of the attribute in the overall table (i.e.‚ the distance between the two distributions should be no more than a threshold t). We then propose a more flexible privacy model called closeness that offers higher utility. We describe our desiderata for designing a distance measure between two probability distributions and present two distance measures. We discuss the rationale for using closeness as a privacy measure and illustrate its advantages
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space‚ which is the distance we are comfortable maintaining with close friends (about 1.5 to 4 feet). 3. Social space‚ which indicates our preferred proximity to acquaintances (about 5–12 feet). 4. Public space‚ which is the distance we need for public speaking (12–25 feet or more). The distances in which people feel comfortable vary from culture to culture. Some societies value individualism and require more personal space. Whereas other cultures view excessive distance as rude or unfriendly
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These three throws were recorded as a single set. After each set‚ the distances between the boule and jack were recorded. In order to obtain an experimental value for the coefficient of restitution‚ a boule was dropped repeatedly from a known height onto the terrain and each trial was recorded. 3.2 Video Postprocessing In
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set. When Will is trying to solve a mathematical formula‚ he is seen writing his work on his mirror with a dry erase marker. The camera blurs out Will and focuses on the math work and then reversing back out again showing Will. While he is writing the formula out‚ the shots fade to the same shot‚ but at a different angle‚ creating a feeling that some time has just passed. To reinforce this feeling in the viewer with each changing shot‚ when the formula is shown there is more writing added with each
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| Need to complete teenager’s again as not shown filtering social networking. | | | | | Spreadsheet | Need to format the data so looks more appealing‚ make sure you use formulas to add up totals. You need to add titles to your graphs. | | | | | Print screen of spreadsheet in formula view | Need to show formulas and annotate. Also show what formatting you have used. | | | | Strand D (9 Marks) – Publications | 3 reports | Not done | | | 0 | | Webpage Plan | Not done | | | |
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novel‚ ‘The Boy in the Striped Pyjamas’‚ Boyne uses a variety of techniques to dim the horror. One of technique that Boyne used was to describe the events through the innocent eyes of a young 9 year old boy. Another technique is to create physical distance between Bruno’s ‘world’ and the world of the ‘Jews’. Finally‚ everyday events in Bruno’s life and touches of humour also help to dim the horror. For Boyne’s first technique‚ he used Bruno‚ the innocent 9 year old boy‚ to describe the events. Some
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The beam from a lighthouse reaches a distance of 8 kilometres and spreads to an angle of 35°. Calculate the area covered by the beam from the lighthouse. Mar 173:40 PM March 27‚ 2012 The radar beam sent out by an aeroplane reaches a distance of 120 kilometres and covers an angle of 150°. Calculate the area covered by the beam. Mar 173:42 PM A windscreen wiper is 45 centimetres long. In one sweep it turns through an angle of 115°. Calculate the distance it covers in one sweep. Mar 173:43 PM
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1. Find the distance between the points (a) (0‚ 2) and (3‚ 6) (b) (-2‚ 3) and (4‚ -5) © (2‚ -5) and (-3‚ 7) 2. Find the exact length of the interval between points (a) (2‚ 3) and (-1‚ 1) (b) (-1‚ 3) and (-7‚ 7) 3. Prove that the triangle with vertices (3‚ 4)‚ (-2‚ 7) and (6‚ -1) is isosceles. 4. Show that the points (3‚ -4) and (8‚ 1) are equidistant from the point (7‚ -3). 5. Prove that the points X(2 ‚ -3)‚ Y(-1‚ 10 ) and Z(-6 ‚ 5 ) all lie on a circle with centre at the origin. 6. If
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