A block is kept over a rough horizontal ground with coefficient of friction $\mu . \Lambda \mathrm{t}$ the instant shown, block is at rest. Take this moment as $t=0$ $\Lambda$ t this moment, a time dependent force oiven by $F=F_{0} e^{-t / \tau}$ starts acting on the block along horizontal. Here, $\tau$ and $F_{0}$ are known constants. The mass of the block is $m$.
The minimum value of $F_{n}$ so that the block starts slipping over the surface is
(a) $>\mu \mathrm{mg}$
(b) $>\frac{\mu m g}{\sqrt{1+\mu^{2}}}$
(c) $>\left(\sqrt{1+\mu^{2}}\right) m g$
(d) $\frac{m g}{\mu}$