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francisca clark

francisca c.

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A 600-kg car is moving at 4 m/s. (1) What is the car kinetic energy? (2) What is the car linear momentum?

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Which of the following statements best describes why S. aureus needs iron? Without iron, S. aureus cannot produce staphyloferrin. Without iron, S. aureus cannot generate energy via the electron-transport chain. S. aureus cannot produce hemoglobin without iron. Without iron, S. aureus cannot transport oxygen.

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Student/Date Male wild type counted (dpy-3 +/+;him-8 -/-) Hermaphrodite wild type (dpy-3 +/+;him-8 -/- + dpy-3 +/-; him-8 -/-) Male dpy (dpy-3 -/-;him-8 -/-) Hermaphrodite dpy Total (dpy-3 -/-;him-8 -/-) 1 8 8 10 4 30 2 11 29 10 12 62 3 14 20 12 9 55 4 10 11 3 4 28 5 1 8 3 0 12 6 9 12 11 13 45 Total 53 88 49 42 232 observed

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For a sample of 10 loan recipients at a finance company, the correlation coefficient between household income and the amount of outstanding short term debt is found to be r=+0.5 Test the the hypothesis that there is no correlation between the variables at 5% Significance level. (3 marks)

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Use the slope and y-intercept to graph the line whose equation is $y = \frac{2}{5}x - 1$. Use the graphing tool to graph the line. Use the slope and y-intercept when drawing the line.

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Solid Mechanics 3 Question 5 A 500 mm OD steel cylinder with approximately a 300-mm ID is shrunk into another steel cylinder of 300 mm, O.D. with a 150-mm I.D. Initially the internal diameter of the outer cylinder was 0.2 mm smaller than the external diameter of the inner cylinder. The assembly was accomplished by initially heating the larger cylinder in oil. For both cylinders $E = 210 \text{ GPa}$ and $\nu = 0.3$ a) Determine the pressure at the boundaries between the two cylinders.(Hint: the elastic increase in the diameter of the outer cylinder added to the elastic decrease in the diameter of the inner cylinder accommodate the initial interference between the two cylinders.) b) Determine the initial tangential and radial stress distributions caused by the interference pressure found in (a) with no additionally applied loads. Show the results on a plot. c) Determine the internal pressure to which the composite cylinder may be subjected without exceeding a maximum shear stress of 200 MPa in the inner cylinder. (Hint: after assembly, the cylinders act as one unit, the initial compressive stress in the inner cylinder is released first.) d) Calculate the resultant stress distributions in the composite cylinder resulting from the internal pressure found in (c). Show the results on a plot.

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A fictitious friend of mine runs quite a number of Playhouses around Central Illinois. He schedules famous plays at various playhouses and hires actors to act in these plays. He currently is trying to manage his schedule with the following spreadsheets: Theatre (TName, TAddress, TCity, Play Name, Play Writer, Date Wrote, Act Number, Act Name, Start Date, End Date) Actor (Actor ID, Actor Name, Actor Contact Info, In Play Name, Assigned to Role [in the Play], Prefers Role [yes/no]) Some of the problems are what you would expect. First, there is too much redundancy here: theatre information is repeated for each play that is scheduled there, play information is repeated for each act in the play, etc. Also, there are a couple of things these spreadsheets do not handle well at all: 1) the "Prefers Role" column in the Actor spreadsheet only works if the actor has been assigned the role; my friend would like an actor to be able to list a preferred set of roles without actually having to been assigned them; 2) currently, the actors can only be assigned to a play they need to be able to be assigned to a particular scheduling of a play; 3) the actor may be assigned to a role in a play, but there is no guaranatee that role actually exists in the play this has led to a large number of input errors. Lastly, be aware these are some of the problems, but not all. Your task is to build a database for this enterprise using the Entity Relationship Model. Specifically, upon completion of this design, I want you to turn in the following: 1. A list of entities (with their attributes) and a list of relationships. You will need to write a short paragraph describing each entity (be sure to be specific about what attributes are unique). A brief description of each relationship is required as well. 2. An E-R Diagram for your solution, complete with the mapping labels. 3. A set of tables derived from your E-R Diagram. Give the name of each table along with its columns. Make SURE the set of attributes of your tables is a separate listing from your list of entity attributes. Also, make sure you describe how the set of tables was derived from the E-R diagram, if it is not part of the normal algorithm. Highlight the primary key and any foreign keys.

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Consider the system shown in Fig. 7-9. The transfer function [1 + 10s] is that of an analog pro-portional-plus-derivative (PD) controller [1]. The digital PD controller is covered in Chapter 8. We wish to determine the form of the root locus and the range of K for stability. We denote the open-loop function as \frac{1 - \epsilon^{-sT}}{s} \left[ \frac{K(1 + 10s)}{s^2} \right]

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1. The total free induction decay - FID - F(t) of a signal containing many frequencies, each corresponding to a different nucleus, is given by F(t) = \sum_{j} S_{0j} \cos(2\pi\nu_{Lj}t) e^{-t/T_{2j}} where - for each nucleus j - $S_{0j}$ is the maximum intensity of the signal, $\nu_{Lj}$ is the Larmor frequency and $T_{2j}$ is the spin-spin relaxation time. Use your choice of software to plot the FID for the case of a two nuclei system with $S_{01} = 1.0$, $S_{02} = 3.0$, $\nu_{L1} = 50$ MHz, $\nu_{L2} = 10$ MHz, $T_{21} = 0.50\mu s$ and $T_{22} = 1.0\mu s$.

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7. Which of the following statements the law: $a^n \cdot a^m = a^{n+m}$? A. $2^3 \cdot 3^4 = 6^7$ B. $3^3 \cdot 2^5 = 6^{15}$ C. $2^3 \cdot 2^4 = 2^{12}$ D. $3^2 \cdot 3^4 = 3^4$

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