Assuming the following time series values (Y,) of the stock price between years: 2013-2017 Price Year |(Y) 2013 2 2014 8 2015 6 2016 2017 4 Compute, a) E(Y,) b) Yk = Cov(Y, Y;+k) , for k = 0,1,2, and 3 c) Pk = Corr(Y,,Ye+k), for k = 0,1, 2, and 3 %3D
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- Xt is a time series data. Values of xt for the past 5 periods are provided below: period X lag_x lead_x growth_x 1 10 12 3 9 4 10 13 Note that lag x is the first lag of x, lead is the first lead of x, and growth x is the one period exact growth rate of x. Write all values of lag_x, lead_x and growth_x in the correct order next to the series name provided below. lag_x: lead_x: growth_x: percent, percent, percent, percent (Round to one decimal place when necessary.)Estimate f(4.02, 2.01, –2.03) assuming the following. f(4, 2, –2) = 6 %3D fx(4, 2, –2) = 2 fy(4, 2, –2) = 5 f_(4, 2, –2) = 4 f(4.02, 2.01, -2.03) -I'm working on inflation forecasting with quarterly inflation data for 1960 to 2022 using ARIMA model. The initial data is non-stationary. After the first differencing, based on the results of the p-value, it shows that the data is stationary. Then plot the ACF and PACF after first differencing, as attached pictures.With the graph of ACF and PACF, how can I define p, d, q for my ARIMA (p, d, q) model?Thankyou
- Consider the following time series data for the real consumption of households and government, at current PPPS (in billions 2017USS). In year 2018, the first lagged value of the real consumption is and the first difference is_ Year 2015 2016 2017 2018 2019 1 3 4 5 rcon, | 1267|| 1307 1375 1413 A. 1307; -38 B. 1375; 38. O C.unknown; unknown. D. 1413; unknownAsapLet Y be the present value random variable of a 10-year term annuity-due of 1 issued at an individual (35). Calculate its actuarial present value if (a) Mortality follows De Moivre's Law with w = 100. (b) 8 = 0.05.
- (B) Predict the company's annual revenue for the period ending 1/31/10. Screenshot attached belowSuppose the rate of inflation in year t, It, is to be modelled by the AR(1) It = 0.0182 = 0.42(It-1 – 0.0182) + 0.042Zt where Z~N[0,1] The current (period 0) annual rate of inflation is 5.3% (1 = 0.053). b) Find the distribution of I₁. Provide the necessary calculation.Two sectors of some economy are Sector 1 and Sector 2. The input-output table involving these two sectors results in the following value for (7-4)', where 1.21 0.155 (I-A)-! = %3D 0.002 1.1242 How many additional dollars worth of production of Sector 2 must be produced to meet a $1 increase in the demand for products of Sector 1?
- Quarterly sales of PnP (in hundred million Rands) from 2000 to 2004 are given in the table below. Q1 Q2 5 2000 2001 2002 2003 2004 B. 7.67 6 OC. 6.33 OD. 12.67 10 13 14 6 8 9 10 16 Q3 8 9 12 15 15 Q4 9 11 10 10 What is the three period moving average for 2002_Q2 (round off to two decimals). OA. 10.33 14If two variables, X, and are said to be cointegrated, which of the following statements are true? i) X, and must both be stationary. ii) Only one linear combination of X, and X, will be stationary ii) The cointegrating equation for X, and' describes the short-run relationship between the two series. iv) The residuals of a regression of" on X, must be stationary. a) (ii) and (iv) only b) (i) and (iii) only c) (i), (ii) and (iii) only d) (i).(ii),(iii) and (iv)If g(10) = 6, g' (10) = 1, g" (10) = -6 andg" (10) = 4.8, then g(10.4) O...5.9904 O...6.2182 4 O...5.9712 O...6.0976