If for a real number `y`, `[y]` is the greatest integer less than or equal to `y`, then the value of the integral `int_(pi/2)^(3pi/2)[2sinx]dx` is

If for all real numbers y ,[y] is the greatest integer less than or equal to y , then the value of the integral int_(pi//2)^(3pi//2)[2sin x]dx is

If for all real numbers y,[y] is the greatest integer less than or equal to y, then the value of the integral int_(pi/2)^(3 pi/2)[2sin x]dx is -pi b.0cpi/2d. pi/2

If for a real number y ,[y] is the greatest integral function less, then or equal to y , then the value of the integral int_(pi/2)^((3pi)/2)[2sinx]dx is -pi (b) 0 (c) -pi/2 (d) pi/2

If for a real number y ,[y] is the greatest integral function less, then or equal to y , then the value of the integral int_(pi/2)^((3pi)/2)[2sinx]dx is -pi (b) 0 (c) -pi/2 (d) pi/2

If for a real number y ,[y] is the greatest integral function less, then or equal to y , then the value of the integral int_(pi/2)^((3pi)/2)[2sinx]dx is -pi (b) 0 (c) -pi/2 (d) pi/2

If for a real number y ,[y] is the greatest integral function less, then or equal to y , then the value of the integral int_(pi/2)^((3pi)/2)[2sinx]dx is -pi (b) 0 (c) -pi/2 (d) pi/2

If for a real number y,[y] is the greatest integral function less,then or equal to y, then the value of the integral int_((pi)/(2))^((pi)/(2))[2sin x]dx is -pi (b) 0(c)-(pi)/(2)(d)(pi)/(2)

[x] denotes the greatest integer, less than or equal to x, then the value of the integral int_(0)^(2)x^(2)[x]dx equals

If [x] denotes the greatest integer less than or equal to x, then find the value of the integral int_(0)^(2)x^(2)[x]dx

Let [a] denote the greatest integer which is less than or equal to a. Then the value of the integral int_(-pi//2)^(pi//2)[sinxcosx]dx is