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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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 F(x) = 3x, x 0@min⁡{1+x+[x],x+2[x] }, 0≤x≤2 5 x 2)┤Where [ ] denote greatest integer functio
Let 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...
Let \( [x] \) denote the greatest integer function and \( f(x)= \) \( \max \{1+x+[x], 2+x, x+2[x.... Let \( [x] \) denote the greatest integer function and \( f(x)= \) \( \max \{1+x+[x], 2+x, x+2[x....
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Let [x] denote the greatest integer function and \(f(x)=\max \{1+x+[x], 2+x, x+2[x]\}, 0 \leq x .... Let [x] denote the greatest integer function and \(f(x)=\max \{1+x+[x], 2+x, x+2[x]\}, 0 \leq x ....
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