Solve the numerical problem:
A skier of mass \(57\ kg\) is gliding on a smooth snow track at a speed of \(56\ km/h\). To stop safely, the skier moves onto an upward snow-covered slope inclined at \(30^{0}\).
Assume friction is negligible and take \(g=10 m/s^{2}\)
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Hint: For every \(2\ m\) travelled along the slope, the skier rises \(1\ m\) vertically. Calculate the minimum distance the skier travels along the slope before coming to rest.
Hint: For every \(2\ m\) travelled along the slope, the skier rises \(1\ m\) vertically. Calculate the minimum distance the skier travels along the slope before coming to rest.
The minimum distance the skier travels along the slope \(=\) \(m\)
[Note: Enter the answer upto two decimal values]