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2. The following table gives the average monthly exchange rate between the Omani rial (OMR) and the Indian rupee (INR) for 20
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Answer #1

(a) The trend line can be considered to be as a linear trend line, in which case applying OLS to the data would be sufficient. We have the independent variable as t=1,2,...,12. The regression model would be as \widehat{y} = \hat \beta_0 + \hat \beta_1 t .

The slope coefficeint would be as \hat \beta_1 = \frac{\sum (y - \overline{y})(t - \overline t)}{\sum (t - \overline t)^2} or \hat \beta_1 = \frac{83.99}{143} or \hat \beta_1 = 0.5873 , and \hat \beta_0 = \overline{y} - \hat \beta_1 * \overline t or \hat \beta_0 = 184.63 - 0.5873 * 6.5 or \hat \beta_0 = 180.8125 .

Hence, the trend line would be as \widehat{y} = 180.8125 + 0.5873 t .

(b) We have t=18 for the June, 2020. We have the expected exchange rate as \widehat{y} = 180.8125 + 0.5873 *18 or \widehat{y} = 191.3839 \approx 191.38 .

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