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(A) Show That yt=β1yt1+uty _ { t } = \beta _ { 1 } y _ { t - 1 } + u _ { t }

Question 16

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 Consider the standard AR(1) Yt=β0+β1Yt1+ut, where the usual assumptions hold. \text { Consider the standard AR(1) } Y _ { t } = \beta _ { 0 } + \beta _ { 1 } Y _ { t - 1 } + u _ { t } \text {, where the usual assumptions hold. } (a) Show that yt=β1yt1+uty _ { t } = \beta _ { 1 } y _ { t - 1 } + u _ { t } , where yty _ { t } is YtY _ { t } with the mean removed, i.e., yt=YtE(Yt)y _ { t } = Y _ { t } - E \left( Y _ { t } \right) . Show that E(yt)=0E \left( y _ { t } \right) = 0 .

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