Solve `2[x]=x+{x},w h r e[]a n d{}` denote the greatest integer function and the fractional part function, respectively.

Solve : [x]^(2)=x+2{x}, where [.] and {.} denote the greatest integer and the fractional part functions, respectively.

The number of non zero solutions of the equation 3 [x] =5{x}+x; where [.] and {.} denotes the greatest integer function and fractional function respectively is

The number of non differentiability of point of function f (x) = min ([x] , {x}, |x - (3)/(2)|) for x in (0,2), where [.] and {.} denote greatest integer function and fractional part function respectively.

The total number of solutions of [x]^(2)=x+2{x}, where [.] and {.} denote the greatest integer and the fractional part functions,respectively,is equal to: 2 (b) 4 (c) 6 (d) none of these

Solve the equation [x]{x}=x, where [] and {} denote the greatest integer function and fractional part, respectively.

The function f(x)=[x]+sqrt({x}), where [.] denotes the greatest Integer function and {.} denotes the fractional part function respectively,is discontinuous at

Let f(x) = log _({x}) [x] g (x) =log _({x})-{x} h (x) log _({x}) {x} where [], {} denotes the greatest integer function and fractional part function respectively. Domine of h (x) is :

solve (x-2)[x]={x}-1, (where [x]and{x} denote the greatest integer function less than or equal to x and the fractional part function,respectively).

Solve : 4{x}= x+ [x] (where [*] denotes the greatest integer function and {*} denotes the fractional part function.