The value of `4(3/(1!+2!+3!)+4/(2!+3!+4!)+..........+2008/(2006!+2007!+2008!)+1/(2008!))` is equal to

The value of 4((3)/(1!+2!+3!)+(4)/(2!+3!+4!)+.........+(2008)/(2006!+2007!+2008!)) is equal to

The value of expression 3(1!)-4(2!)+5(3!)-6(4!).........-2008(2006)!+(2007)! is

x^(2009) xx(1)/(x^(2008))=x

(-1)^(2008)=-1 .

20^(2008)+16^(2008)-3^(2008)-1 is divisible by:

Matrix M_(r) is defined as , M_(r)=[(r,r-1),(r-1,r)],r in N ; value of det(M_(1))+det(M_(2))+det(M_(3))+..............+det(M_(2007)) is (A) 2007 (B) 2008 (C) (2008)^(2) (D) (2007)^(2)

What is sqrt(1 + 1/1^(2) + 1/2^(2)) + sqrt(1 + 1/2^(2) + 1/3^(2)) +.... + sqrt(1+ 1/2007^(2) + 1/2008^(2)) equal to?

If A={:[(1,0),(1,1)]:},"then "A^(2008) is equal to

The value of integral int_(0)^(2008)(3x^(2)-8028x+(2007)^(2)+(1)/(2008))dx equals (2008)^(2) b.(2009)^(2) c.2009d.1