`|[2008,2009],[2010,2011]|`

From the following data compute 3 yearly moving averages. Plot original and trend values on the same graph. {:("Year",2006,2007,2008,2009,2010,2011,2012,2013,2014,2015),("Value",50,36.5,43.0,44.5,38.9,38.1,32.6,41.7,41.1,33.8):}

The variance of the data 2001,2003,2006,2007,2009,2010 is

Expenses (in multiples of ₹10,000/-) on consumption of fuel for the official car at a regional office (RO) of a national organization during 2006-2010 is given below in a tabular form along with the National Average (NA) during the said period. It is given that there are five ROs. {:("Year",2006,2007,2008,2009,2010),("RO",20,22,23,24,25),("NA",18,17,19,18,23):} In which year is the difference in expense on fuel between the given RO and the NA is the maximum? (a)2008 (b)2009 (c)2007 (d)2010

Following is a data regarding export and import of a company over the years. Answer the question given below. The value of imports in year 2011 was what percentage (approximate) of the average value of exports in the years 2009, 2010 and 2011?

STATEMENT-1: The line 2009x+2010y+2011=0 where 2009a+2011c=0 passes through the point ((a)/(b),(b)/(c )), where abc ne 0. STATEMENT-2: If 2009a+2010+2011c=0, then the straight line ax+by+c=0, abc ne 0 passes through ((2009)/(2011),(2010)/(2011)).

P = 2008^(2007) - 2008, Q = 2008^(2) + 2009 . The remainder when P is divided by Q is:

If lim_(n->oo)[((2009)^2010)^n+((2010)^2009)^n]^(1/n) is equal to a^b where a,b in N then a-b is equal to: