discuss their basic time-series properties in relation to their main components 1510-5-10-15-2065707580 8500Other90 950005o de10 15OO0000020

In a time series, the characteristics and properties of the time series data are highlighted by the…

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MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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Part b
Question 5 Find approximations for | -3x* + 10x² dx by computing Riemann sums. In each case, use the sample points indicated with 4 equally-spaced rectangles. (a) the left Riemann sum (left endpoint) (b) the right Riemann sum (right endpoint) (c) the upper Riemann sum (maximum) (d) the lower Riemann sum (minimum) Hint: for one or more of these, it might help to know that the roots of the polynomial –12x³ + 20x are – J3, 0, and J§.
Solve
QUESTION 6 Cointegration means that: a. Two time series integrated of order 1 will move closely together in the short run b. Two time series integrated of order 1 will be equal in the long run C. A linear combination of the time series will be integrated of order zero d. There will be a nonsense relationship between the two time series
question 22
Problem : A system consists of 5 components connected in series. The failure rates for these components are, 11 = 0.0003, A2 = 0.0005, Ag = 0.0001, ^4=0.0004 and A5 = 0.0002. If it is desired that the maximum failure rate for the system be %3D 15 = 0.001, what should be the failure rate to be allocated for each unit? %3D Solutio
Sub : FinancePls type answer very fast.I ll upvote correct answer. Thank You discuss their basic time-series properties in relation to their main components. Please help me to answer this question I will upvote right then
Problem 3. (Exercise 8, Section 9.5.7) Resistors of a certain type have resistances that are exponentially distributed with parameter 1 = 0.04. An operator connects 50 independent resistors in series, which causes total resistance in the circuit to be the sum of individual resistances.
Question No. 4: For a whole life annuity-due issued to (45), you are given: • For age prior to 65, deaths are uniformly distributed with 2P45 = 0.5. • 8= 0.05 • Agg = 0.40 Calculate O
16. A satellite continuously orbits the Earth, completing one revolution every 13 hours. If the satellite starts orbiting at 9:00 A.M., at what time will the satellite have completed three complete revolutions? (A) 6:00 A.M. (B) 6:00 P.M. (C) 12:00 midnight (D) 12:00 noon
Problem #7: A system consists of five components is connected in series as shown below. 5 As soon as one component fails, the entire system will fail. Assume that the components fail independently of one another. (a) Suppose that each of the first two components have lifetimes that are exponentially distributed with mean 109 weeks, and that each of the last three components have lifetimes that are exponentially distributed with mean 128 weeks. Find the probability that the system lasts at least 49 weeks. (b) Now suppose that each component has a lifetime that is exponentially distributed with the same mean. What must that mean be (in years) so that 97% of all such systems lasts at least one year?

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