Logical Fallacies Fallacies of Relevance Ad Hominem Refers to a personal attack on an arguer’s reputation or character rather than the argument itself. Usually seen in political debates Example: Teddy Roosevelt’s attacks on William Howard Taft’s obesity. Attacking the Motive Refers to focusing on an attack against an arguer’s supposed motivation or bias rather than focusing on the argument itself. Usually points to how the arguer would benefit from his own argument. Example: Flower
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have the same volume as the original model. Q1. Use a piece of A4 paper to make a box with a length of 10cm and a width of 3cm. Then find the volume of the box and the total surface area of the paper used to make the box. T.S.A: 5 rectangles and 4 squares 5 x L x W + 4W = 5 x 10 x 3 + 4 x 9 = 186cm Volume: 5 rectangles and 4 squares L x W x H = 10 x 3 x 3 = 90cm Q2. Make another box with the same general shape‚ but chose a different length and width. Then find the volume of the box and
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Volume‚ also referred to as dynamics‚ is one of the most important components of sound. Composers use volume as a way of controlling the emotional content and shape of a piece. It is interesting to note‚ however‚ that early composers did not generally mark their scores with instructions about volume until well into the 17th century‚ but depended upon the musicians to determine the appropriate levels of volume for a specific performance space. Composers started writing indications for dynamic levels
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Aluminum 2.70 Gold 19.3 1. An object has a mass of 57.7 g and occupies a volume of 21.65 cm3‚ what is its density? 2. An object whose density is 1.98 x 103 kg/m3 has a mass of 35.4 g. How many cubic centimeters does the object occupy? 3. A cylinder has a radius of 12.0 cm. It has a density of 15.2 g/cm3 and a mass of 100 g. What is the height of the cylinder? (Hint: volume of a cylinder can be calculated by r2h) 4. A friend shows you a gift
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Previous exam questions on area between functions and volumes of solids. 1. Let f(x) = cos(x2) and g(x) = ex‚ for –1.5 ≤ x ≤ 0.5. Find the area of the region enclosed by the graphs of f and g. (Total 6 marks) 2. Let f(x) = Aekx + 3. Part of the graph of f is shown below. The y-intercept is at (0‚ 13). (a) Show that A =10. (2) (b) Given that f(15) = 3.49 (correct to 3 significant figures)‚ find the value of k. (3) (c) (i) Using your value of k‚ find f′(x). (ii) Hence
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Volume (CM3) Diameter (CM) Radius (CM) M&M’S® Thickness (CM) 1 75 108 54 0.743 2 83 120 60 0.658 Table 2 – Direct Measurement Trial M&M’S® Thickness (CM) 1 0.642 2 0.741 3 0.683 Table 3 – Calculated Averages Method Calculated Average Thickness (CM) Indirect (from Table 1) 0.701 Direct (from Table 2) 0.689 Questions: 1. When you performed Step 2 of the procedure‚ you actually made a cylinder of M&M’S®. The cylinder was rather "smushed‚" and the
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Logical-Mathematical Intelligence The theory of multiple intelligences was thought up by Howard Gardner through his opinion on people having not only one way of thinking. Howard Gardner is a Professor of Education at Harvard Graduate School of Education and author of Multiple Intelligence: New Horizons and many other books. Gardner defines intelligence as an ability or set of abilities that allow a person to solve a problem or fashion a product that is valued in one or more cultures (Lane‚ 2005)
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engineering D. benchmarking E. disassembly 3. Which of the following statements is NOT true of deductions from the product-process matrix: A. For a high volume-low variety system‚ it is better to have a dedicated process technology B. For a high volume-low variety system‚ it is better to have a standardised product design C. A high volume-low variety system‚ it is better suited by an intermittent D. benchmarking E. disassembly 4. The substitution of machinery that has sensing and control
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Boolean algebra finds its most practical use in the simplification of logic circuits. If we translate a logic circuit’s function into symbolic (Boolean) form‚ and apply certain algebraic rules to the resulting equation to reduce the number of terms and/or arithmetic operations‚ the simplified equation may be translated back into circuit form for a logic circuit performing the same function with fewer components. If equivalent function may be achieved with fewer components‚ the result will be increased
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and Flexible Volumes Module 2. Aggregates and Flexible Volumes Aggregates and Flexible Volumes Data ONTAP 7.0 (7G) Update Course Student Guide Do Not Duplicate – December 2004 2-1 Data ONTAP 7.0 (7G) Update Course Objectives At the completion of this module‚ you will be able to: – Describe the physical and logical attributes of aggregates and flexible and traditional volumes – Use the command line and FilerView to create and manage aggregates‚ flexible volumes and traditional
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