$$ \put \begin{cases}
\KE : \text{Kinetic Energy}\\
\GE : \text{Gravitational Potential Energy}\\
\TE : \text{Thermal Energy}\\
\ME : \text{Mechanical Energy}\\
\end{cases} $$
$$ \begin{cases}
m&=8.10\ut{kg}\\
\Delta \ME&=-72.0\ut{kJ}=-72000\ut{J}\\
g&=9.80665\ut{m/s^2}
\end{cases} $$
$$\Delta \TE=-\Delta \ME,$$
$$\Sigma \Delta E=\Delta \KE_1+\Delta \GE_1+\Delta \TE_1=0,$$
$$ \begin{aligned}
\Delta \GE_1&=-\Delta \KE_1-\Delta \TE_1\\
&=(\KE_i-\KE_f)-\Delta \TE_1\\
&=\KE_i+\Delta \ME_1\taag1\\
\end{aligned} $$
$$\Sigma \Delta E=\Delta \KE_2+\Delta \GE_2=0,$$
$$ \begin{aligned}
\Delta \GE_2&=-\Delta \KE_2\\
&=(\KE_i-\KE_f)\\
&=\KE_i\taag2\\
\end{aligned} $$
$$ \begin{aligned}
\Ans&=\Delta y_2-\Delta y_1,\\
mg\Ans&=\Delta mgy_2-\Delta mgy_1\\
&=\Delta\GE_2-\Delta\GE_1\\
&=(\KE_i)-(\KE_i+\Delta \ME_1)\\
&=-\Delta \ME_1\\
\end{aligned} $$
$$ \begin{aligned}
\Ans&=\frac{-\Delta \ME_1}{mg}\\
&=\frac{80~000}{9g}\\
&\approx 906.4144115359362\ut{m}\\
&\approx 906\ut{m}\\
\end{aligned} $$
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