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The Following Regression Model Was Estimated by Delta Corporation to Forecast

question 15

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The following regression model was estimated by Delta Corporation to forecast the value of the Indian rupee (INR) :
INRt=a0+a1INTt+a2INFt1+μtI N R_{t}=a_{0}+a_{1} I N T_{t}+a_{2} I N F_{t-1}+\mu_{t}
where INR is the quarterly change in the rupee, INT I N T is the real interest rate differential in period t t between the U.S. and India, and INF I N F is the inflation rate differential between the U.S. and India in the previous period. Regression results indicate coefficients of a0=.003;a1=.5 a_{0}=.003 ; a_{1}=-.5 ; and a2=.8 a_{2}=.8 . Assume that INFt1=2% I N F_{t-1}=2 \% . However, the interest rate differential is not known at the beginning of period t t and must be estimated. Delta Corp. has developed the following probability distribution:
 The following regression model was estimated by Delta Corporation to forecast the value of the Indian rupee (INR) :   I N R_{t}=a_{0}+a_{1} I N T_{t}+a_{2} I N F_{t-1}+\mu_{t}   where INR is the quarterly change in the rupee,   I N T   is the real interest rate differential in period   t   between the U.S. and India, and   I N F   is the inflation rate differential between the U.S. and India in the previous period. Regression results indicate coefficients of   a_{0}=.003 ; a_{1}=-.5  ; and   a_{2}=.8  . Assume that   I N F_{t-1}=2 \%  . However, the interest rate differential is not known at the beginning of period   t   and must be estimated. Delta Corp. has developed the following probability distribution:   The expected change in the Indian rupee in period   t   is: A)  3.40%. B)  0.40%. C)  3.10%. D)  1.70%. E)  none of the above
The expected change in the Indian rupee in period t t is:


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