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Applied Mathematics · 2025 · 5 marks
CBSE 2025 · Central · Set 4 · Q34
(a) Compute the seasonal indices by 4-year moving averages from the given data of production of paper (in thousand tons):
Compute the seasonal indices by $\displaystyle 4$-year moving averages from the given data of production of paper (in thousand tons) :
| Year : | $\displaystyle 2001$ | $\displaystyle 2002$ | $\displaystyle 2003$ | $\displaystyle 2004$ | $\displaystyle 2005$ | $\displaystyle 2006$ | $\displaystyle 2007$ | $\displaystyle 2008$ | $\displaystyle 2009$ | $\displaystyle 2010$ |
| Index number : | $\displaystyle 2450$ | $\displaystyle 1470$ | $\displaystyle 2150$ | $\displaystyle 1800$ | $\displaystyle 1210$ | $\displaystyle 1950$ | $\displaystyle 2300$ | $\displaystyle 2500$ | $\displaystyle 2480$ | $\displaystyle 2680$ |
Fit a straight-line trend by method of least squares for the following data :
| Year : | $\displaystyle 2011$ | $\displaystyle 2012$ | $\displaystyle 2013$ | $\displaystyle 2014$ | $\displaystyle 2015$ | $\displaystyle 2016$ |
| Production (in tons) : | $\displaystyle 210$ | $\displaystyle 225$ | $\displaystyle 275$ | $\displaystyle 220$ | $\displaystyle 240$ | $\displaystyle 235$ |
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