Let ' $n$ ' denote a positive integer. Suppose a function $\text{F}$ is defined as
$f(n)=\left\{\begin{aligned} 0, & n=1 \\ f\left(\left\lfloor\frac{n}{2}\right\rfloor+1\right), & n>1\end{aligned}\right.$
What is $f(25)$ ? and what does this function find?
- $4,\left\lfloor\log _{2} \mathrm{n}\right\rfloor$
- $14,\left\lfloor\log _{2} \mathrm{n}\right\rfloor$
- $4,\left\lfloor\frac{n}{2}\right\rfloor$
- $14,\left\lfloor\frac{n}{2}\right\rfloor$
(Option $1[39401]) 1$
(Option $2[39402]) 2$
(Option $3 [39403]) 3$
(Option$ 4 [39404]) 4$
Answer Given by Candidate : $4$
