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    Econometrics Project

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    account data from set countries in year 2007‚ the year that indicates the entrance period of 2008 world economic crisis. The objective is to evaluate the impact of these independent variables on the total private domestic consumption through the econometrics tools for these set countries‚ which have been randomly chosen in function of the world geography repartition. In addition‚ we want to describe the economic relationship between those variables. For example according to Keynesian model‚ aggregate

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    Activity 8-9: Evaluate an acceptable use policy. Learn whether the organization where you work or attend school has an acceptable computer use policy for employees or students. Make a list of activities that are permitted and those that are not permitted. Identify on your list those activities that are illegal and those that are not permitted according to organizational policy. Compare your organization’s computer use policy with the University of Oregon’s policy referenced in the chapter. Describe

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    Case 8

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    PANERA BREAD (CASE #8) CURRENT SITUATION * The principal strategic was to make great bread broadly available to consumers across the United States. * The strategic give us the recognized as the nation ide leader in the specialty bread. * The driving concept behind panera bread was to provide a Premium specialty bakery and café experience to urban workers a suburban dwellers looking for a quick-service meal and move aesthetically pleasing dining experience. CORPORATE GOVERNANCE

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    Econometrics Notes

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    Hypothesis Testing 1. 2. Define H0 3. Define H1 4. Define Tcrit/Pcrit a. Note‚ for Tcrit 2 sided test‚ half 5. Find Tact/Pact Tact ‚ Pact For one sided‚ just Multiple Regression Omitted Variable Bias Ommitted variables may increase the apparent importance of another variable‚ damaging the ability to prove causality. Effect of OVB on 1. Find the variable outside of the model 2. Find Corr(ZY) 3. Find Corr (ZX) 4. Multiply the signs

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    case 8

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    dissenters felt that there was indeed a problem with sudden unintended acceleration (SUA) that could be solved only with the installation of a shift-interlock system‚ something the NHTSA was not willing to mandate on the basis of the Audi or isolated SUA cases that followed. However‚ SUA would reemerge in 2007 as another auto maker‚ Toyota experience the mysterious phenomenon. Toyota’s Issues Begin The Audi SUA problem unfolded quickly and furiously and quite nearly destroyed a brand. The problems

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    Case 8

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    CASE 9 SICK LEAVE NOTE: This material is also available as a role-play (Exercise 29‚ Sick Leave). Instructors are advised to use either the role-play or the case‚ but not both because they overlap considerably. Choosing whether to use the role-play or case materials depends on your goals for the class and the level of sophistication and cross-cultural experience of the students. For homogeneous classes with little previous cross-cultural experience‚ one option is to use the case to teach the

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    Assignment econometrics

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    References: 3. ^ "Contact Us." Morgan Stanley. Retrieved on August 28‚ 2009. 4 5. ^ THOMAS Jr‚ LANDON (April 21‚ 2005). "Morgan Stanley Exodus Continues as 8 Traders Leave". New York Times Online Edition of April 21‚ 2005. http://www.nytimes.com/2005/04/21/business/21wall.html. Retrieved 2008-03-22.  6 13. ^ "Morgan Stanley to Advise

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    econometric solution

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    15 0.63 0.78 Total 0.30 0.70 1.00 With W = 3+6X and V = 20-7Y‚ we have: (W|X=0)=3 (W|X=1)=9 Total (V|Y=0)=20 0.15 0.07 0.22 (V|Y=1)=13 0.15 0.63 0.78 Total 0.30 0.70 1.00 a. E(W) = 3 x 0.3 + 9 x 0.7 = 7.2 E(V) = 20 x 0.22 + 13 x 0.78 = 14.54 b. = (3 – 7.2)2 x 0.3 + (9 - 7.2)2 x 0.7 = 7.56 = (20 – 14.54)2 x 0.22 + (13 – 14.54)2 x 0.78 = 8.4084 c. cov (W‚V) = = E [(W-)(V-)] = (3 – 7.2)(20 - 14.54) x 0.15 + (3 –7.2)(13-14.54) x 0.15 + (9 – 7.2)(20 – 14.54) x 0.07

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    Econometrics Notes

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    OLS estimators: = b1 + b2 x Observation = estimated relationship + residual: yi =+ ei => yi = b1 + b2 x + ei Assumptions underlying model: 1. Linear Model ui = yi - 1- 2xi 2. Error terms have mean = 0 E(ui|x)=0 => E(y|x) = 1 + 2xi 3. Error terms have constant variance (independent of x) Var(ui|x) = 2=Var(yi|x) (homoscedastic errors) 4. Cov(ui‚ uj )= Cov(yi‚ yj )= 0. (no autocorrelation) 5. X is not a constant and is fixed in repeated samples. Additional assumption: 6.

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    Econometric Exam

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    m Problem1: The demand for roses was estimated using quarterly figures for the period 1971 (3rd quarter) to 1975 (2nd quarter). Two models were estimated and the following results were obtained: Y = Quantity of roses sold (dozens) X2 = Average wholesale price of roses ($ per dozen) X3 = Average wholesale price of carnations ($ per dozen) X4 = Average weekly family disposable income ($ per week) X5 = Time (1971.3 = 1 and 1975.2 = 16) ln = natural logarithm The standard errors

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