Question $8$Let

$F\frac{L}{O}OR(1)+F\frac{L}{O}OR(\frac{1}{2})+F\frac{L}{O}OR(\frac{1}{3})+$dots$+F\frac{L}{O}OR(\frac{1}{n})=$CEILING$(\frac{0}{1})$

$+$CEILING$(\frac{1}{2})+$CEILING$(\frac{2}{3})+$dots$+$CEILING$(1-(\frac{1}{n}))$

be given.

Then, a value of $n$ that satisfies the previous equation is

Answe