int_(0)^(sqrt(2))[x^(2)]dx" is "

If [x] represents greatest integer <=x, then int_(0)^(sqrt(2))[x^(2)]dx=

If [x] represents greatest integer le x then int_(0)^(sqrt(2))[x^(2)]dx=

What is int_(0)^(sqrt(2))[x^(2)] dx equal to (where [.] is the greatest integer function ) ?

The value of int_(0)^(sqrt(2)) [ x^(2)] dx where [*] is the greatest integer function

The value of int_(0)^(sqrt(2))[x^(2)]dx ,where [.] is the greatest integer function (A) 2-sqrt(2) (B) 2+sqrt(2) (C) sqrt(2)-1 (D) sqrt(2)-2

int_(0)^(2)sqrt(2x-x^(2))dx

If [dot]a n d\ {dot} denote respectively the greatest integer and fractional part functional respectively, evaluate the following integral: int_0^(sqrt(2))[x^2]dx

If [dot]a n d\ {dot} denote respectively the greatest integer and fractional part functional respectively, evaluate the following integral: int_0^(sqrt(2))[x^2]dx

int_0^(sqrt2) [x^(2)] dx = , wher [x] is the greatest integer function

int_(0)^(sqrt(2))sqrt(2-x^(2))dx=?