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If sum of all the values of xxx satisfying 4{x}=x+⌊x⌋\Large 4\{x\}=x+\left\lfloor x \right\rfloor4{x}=x+⌊x⌋ is mn\dfrac{m}{n}nm. Find (m+n)\large (m+n)(m+n)
Details
{x}\big\{x\}{x} is fractional part function.
⌊x⌋\left\lfloor x \right\rfloor⌊x⌋ is greatest integer function or floor function
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