[" The value of "],[[(1)/(2)]+[(1)/(2)+(1)/(100)]+[(1)/(2)+(2)/(100)]+...+[(1)/(2)+(99)/(100)]]

For a real number x,[x] denotes greatest integer function, then find value of [(1)/(2)]+[(1)/(2)+(1)/(100)]+[(1)/(2)+(2)/(100)]+...+[(1)/(2)+(99)/(100)]

For a real number x,[x] denotes the integral part of x. The value of [(1)/(4)]+[(1)/(4)+(1)/(00)]+[(1)/(4)+(2)/(100)]+[(1)/(4)+(3)/(100)]+.........+[(1)/(4)+(99)/(100)]=

[[-(1)/(3)]+[-(1)/(3)-(1)/(100)]+[-(1)/(3)-(2)/(100)]+...+[-(1)/(3)-(99)/(100)] is equal to (where [.] denotes greatest integer function)

[-(1)/(3)]+[-(1)/(3)-(1)/(100)]+[-(1)/(3)-(2)/(100)]+….+[-(1)/(3)-(99)/(100)] is equal to (where [.] denotes greatest integer function)

The value of (1)/(1xx2)+(1)/(2xx3)+(1)/(3xx4)+..... +(1)/(99xx100) is

[(1)/(1*2)+(1)/(2*3)+(1)/(3*4)+....+(1)/(99*100)] =?