$$\ab{a}$$
$$ 1\ut{shake} = 10^{-8}\ut{s} $$
$$ \title{shake in second}$$
$$ \begin{aligned}
1\ut{s} &= 1\ut{s} \times \frac{1\ut{shake}}{10^{-8}\ut{s}}\\
&=10^8 \ut{shake}
\end{aligned} $$
$$ \title{second in year}$$
$$ \begin{aligned}
1\ut{year} &= 1\ut{year}\times\frac{365\ut{day}}{1\ut{year}}\times\frac{24\ut{h}}{1\ut{day}}\times\frac{3600\ut{s}}{1\ut{h}}\\
&=365\times24\times3600\ut{s}\\
&=31536000\ut{s}\\
&=3.1536\times 10^7
\end{aligned} $$
$$
\title{shake in second > second in year}
$$
$$\ab{b}$$
$$ \begin{cases}
\text{HumanAge} &= 10^6\ut{years}\\
\text{UniverseAge} &= 10^{10}\ut{years}
\end{cases} $$
$$
\text{HumanAge} : \text{UniverseAge} = x\ut{sec}:1\ut{day}
$$
$$ \begin{aligned}
\\
\Ans&=\frac{\text{HumanAge}\times1\ut{day}}{\text{UniverseAge}}\times\frac{24\ut{h}}{1\ut{day}}\times\frac{3600\ut{sec}}{1\ut{h}}\\
&=\frac{10^6\cdot24\cdot3600}{10^{10}}\ut{sec}\\
&=\frac{216}{25}\ut{sec}\\
&=8.64\ut{sec}
\end{aligned} $$
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