Let time series {X₂}* satisfy (1–B/2)(1 – B/3)(1 − B)X₂ = Z₂, Z₁ ~ WN (0, ²) and assume that X₁ is uncorrelated with X₁ – ø‚ÂX„ – X„-₁. For n ≥1, please find Â₂+1 = P(X₂+1|X₁,X₁,□‚X‚) and v₁ = E(Xµ+1 −– µ+1)². -

MATLAB: An Introduction with Applications
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Author:Amos Gilat
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Chapter1: Starting With Matlab
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Let time series {X₂}*__ satisfy (1− B/2)(1 – B/3)(1 − B)X₁ = Z₂, Z₁ ~
WN (0,0²) and assume that X₁ is uncorrelated with X₁ − XÃ ‚X₂ - Xn-₁. For n ≥1,
0
please find Â₂+₁ = P(X„-1 | X0,X₁,□]‚X‚) and v₁ = E(Xµ+1 − µ÷1)².
P2+1
Transcribed Image Text:Let time series {X₂}*__ satisfy (1− B/2)(1 – B/3)(1 − B)X₁ = Z₂, Z₁ ~ WN (0,0²) and assume that X₁ is uncorrelated with X₁ − Xà ‚X₂ - Xn-₁. For n ≥1, 0 please find Â₂+₁ = P(X„-1 | X0,X₁,□]‚X‚) and v₁ = E(Xµ+1 − µ÷1)². P2+1
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