Evaluate `int_(-1)^(1){x}dx`, `{x}` is fractional part function.

Evaluate: int_(-1)^(1){x+|x|}dx

Evaluate : int_0^9{sqrtx}dx , {x} represent fractional part of x. where x inR .

Write the value of int_0^1{x}dx where {x} stands for fractional part of x.

Evaluate int_(-3)^(5) e^({x})dx , where {.} denotes the fractional part functions.

Evaluate int_(-3)^(5) e^({x})dx , where {.} denotes the fractional part functions.

If f = int_(0)^(20){x}[x]dx . Where [x] is greatest integer function and {x} is fractional part function. Then, f = ?

If the area bounded by the curve |x+y|+|x-y|=2 is A, then the value of int_(0)^(6A) {x}dx= (where {x}, denotes the fractional part function.

The value of int_(-1)^(2){2x}dx is (where function 0 denotes fractional part function)

Evaluate the following integrals int_(0)^(50)e^({x})dx where {x} denotes the fractional part of x

The value of int_(0)^(77){2x}dx, where {*} represents the fractional part function,is