Let F(x) = {(3x,x 0@min⁡{1+x+[x],x+2[x] }, 0≤x≤2@ 5,x 2)┤Where [ ] denote greatest integer...

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F(x) = {(3x, x 0 , min⁡{ 1 + x + [x], x + 2[x] }, 0≤x≤2, 5, x 2)┤Where [ ] denote greatest integer

Let f(x)= 3x, & x 0 min{1+x+[x], x+2[x]} ,&0=x=2 5,&x 2 where [.] denotes greatest integer

Q) Let f(x)={(3𝑥, 𝑥=0 min{1+𝑥+[𝑥],𝑥+2[𝑥]}, 0=𝑥=2 5, 𝑥= 2)where [.] denotes greatest integer function

Let f:[-1,2]→R be given by f(x) = 2x^2+x+[x^2] - [x], where [t] denotes the greatest integer less

Let f : [0,3] to R defined by f(x) = min { x-[x] , 1+[x] - x } where [x] is the greatest integer.

Limit of x[x]: Product of x and Greatest Integer Function

Greatest Integer Function f(x)=[x]

Let `f:(2,4)- gt(1,3)` where `f(x) = x-[x/2]` (where [.] denotes the greatest integer function