Isn't \(100000\) such a huge number (Part 3)?

How many positive integers \(x\) satisfy the equation:

\[\lfloor{\frac{x}{99998}}\rfloor=\lfloor{\frac{x}{100000}}\rfloor\]

where \[\lfloor{x}\rfloor\] represents the greatest integer smaller than or equal to \(x\).

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