IB Physics Internal Assessment Andy Tang Research Question In this internal assessment‚ I am given a cantilever to find the physical properties of it. I decide to investigate the relationship between the force I act on one side of the cantilever and the maximum acceleration the tail can reach. This experiment will be also showing the elasticity of the cantilever. Since I pull down one side of it and fixed the other side‚ when I cut the string‚ it will bounce up and down until all the internal
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and passes through the point (5; 1). 7. [2 marks] Consider the parabola given by y = 2x2 (a) Determine the x-intercepts of the parabola. 8x 1. (b) Determine the coordinates of the parabola’ vertex. s 4 8. [4 marks] Consider the functions f (x) = p x+3 and g (x) = x x2 4 3. (a) State the domain of f and the domain of g. (b) Determine f (2 + h) and simplify the resulting expression. (c) Determine (f g) (x) and then evaluate (f g) (12). 5 9. [6 marks] Solve
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the SUM function to total the range B5:B10. Use AutoFill to fill the range C11:F11 using the formula you just created in cell B11. 7. Edit the text in cell A13 so that it reads Projected Admissions 2016-2019. 8. Enter the information shown in Table 1 below into the worksheet. Table 1 Values for range B20:E20 Cell Value B20 30277 C20 31791 D20 33380 E20 35049 9. Use AutoFill to fill the range F16:F20 using the formula in cell F15. 10. In cell B21‚ enter a formula that uses the SUM function to total
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Having A Successful Relationship There’s several key “ingredients” and steps to a building and keeping successful relationship. You can skip a step or two at your own risk. Some steps you absolutely cannot omit. I’ll be discussing and describing each of these steps and elaborate on what will likely happen if you don’t follow directions. Successful relationships are mandatory in this lifetime. The first step‚ which you absolutely
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equations for constraints and the contribution function‚ which should not be difficult at this level. In our example‚ the materials constraint will be 3X + 5Y ≤ 15‚000‚ and the labour constraint will be 4X + 4Y ≤ 16‚000. You should not forget the non-negativity constraint‚ if needed‚ of X‚Y ≥ 0. The contribution function is 30X + 40Y = C Plotting the resulting graph (Figure 1‚ the optimal production plan) will show that by pushing out the contribution function‚ 66 student accountant March 2008 the optimal
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Dock Scheduling Software Application in Warehouse Management Dock Scheduling Management allows distribution center managers and operators to improve the efficiency of dock delivery activities and schedule effectively the appointments of vendors and carriers. Dock Scheduling Software enables the mangers to coordinate the inbound dock schedule and project delivery times in order to process more inbound and outbound shipments in distribution center. C3 Reservations is a dock and appointment scheduling
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capable of communicating with other system | | | | | B. Usability of the Propose System | | | | | 1. The system can be learned easily | | | | | 2. The admin can manage through the system | | | | | 3. The system’s function can easily be determined by the user | | | | | 4. The system can be used even if the users don’t have technical expertise | | | | | 5. The system can saves time using it | | | | | C. Reliability of the Proposed System
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corresponding polynomial function. d. Explain the relationship between the remainder when a polynomial expression is divided by x − a‚ a∈ I ‚ and the value of the polynomial expression at x = a (remainder theorem). e. Explain and apply the factor theorem to express a polynomial expression as a product of factors. 2.3 Graph and analyze polynomial functions (limited to polynomial functions of degree ≤ 5 ). a. Identify the polynomial functions in a set of functions‚ and explain the reasoning
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Algebra 222 week 5 Quiz CLOSE WINDOW Week 5: Functions‚ Date Submitted: 11/03/2014 (Started On: 11/02/2014) 1. Inverse functions: Problem type 1 The one-to-one functions g and h are defined as follows. =g−4‚ 8‚ −2‚ 4‚ −1‚ 9‚ −9‚ 4 =hx−3x4 Find the following. g−19 = h−1x = ∘h−1h−1 = You answered: g−19 = 0 h−1x = 1 ∘h−1h−1 = −1 Your answer is incorrect. The correct answer is: g−19 = −1 h−1x = +x43 ∘h−1h−1 = −1 2. Domain and range from ordered pairs Suppose
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filter is first rotated by 1800. For a 1D case‚ we first zeropad f by m-1 zeros on each size. We compute a sum of products in both cases… Spring 2008 ELEN 4304/5365 DIP 5 Spatial correlation and convolution Correlation is a function of displacement of the filter. A function containing a single 1 with
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