(d) Average acceleration $= \frac{\mathrm{\Delta}v}{\mathrm{\Delta}t}$
$= \frac{\sqrt{2gh'} - \left( - \sqrt{2gh} \right)}{\mathrm{\Delta}t} = \frac{\sqrt{2gh'} + \sqrt{2gh}}{\mathrm{\Delta}t}$
$= \frac{\sqrt{2 \times 10 \times 2.5} + \sqrt{2 \times 10 \times 10}}{0.01}ms^{- 2}$
$= \frac{\sqrt{15} + \sqrt{200}}{0.01}\ ms^{- 2} = \frac{5\sqrt{2} + 10\sqrt{2}}{0.01}ms^{- 2}$
=$\frac{15\sqrt{2}}{0.01}ms^{- 2}$=1500$\sqrt{2}ms^{- 2}$
The upward velocity has been taken as positive. Since average acceleration is positive therefore its direction is vertically upward.