For each real number x, let\( \lfloor x \rfloor\) denote the greatest integer that does not exceed x.

For how many positive integers n is it true that meet two conditions.

(a) \(200 \leq x \leq 300\)

(b)\( \lfloor \log_{2}{x}\rfloor\) =\(\lfloor \log_{3}{x}\rfloor\) + \(\lfloor \log_{4}{x}\rfloor\)

×

Problem Loading...

Note Loading...

Set Loading...