Let f(x) =min{1+x+[x], x+2[x]},0x≤25,where [.] denotes greatest integer function. If a and ß are th

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

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 [ ] denote greatest integer functio

Let [t] denote the greatest integer less than or equal to t. Let f(x) = x − [x], g(x) = 1 − x + [x],

Let [x] denote the greatest integer function, and let m and n respectively be the numbers of the

Let [x] denote the greatest integer function and \(f(x)=\max \{1+x+[x], 2+x, x+2[x]\}, 0 \leq x ....

Let \(f(x)=\min \{[x-1],[x-2], \ldots \ldots,[x-10]\}\) where \([t]\) denotes the greatest integ....

Q1 | The function f(x) = [ x ] , where [ x ] denotes the greatest integer less than or equal to x is