A man is riding on a horse. He is trying to jump the gap between two symmetrical ramps of snow s...
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A man is riding on a horse. He is trying to jump the gap between two symmetrical ramps of snow separated by a distance \( W \) as shown in fi -e. He launches off the first
P ramp with a speed \( V_{L}{ }^{*} \). The, in and the horse have a total
W mass \( m \). and their size is small as compared to \( W \) The value of initial launch speed \( V_{L} \) which will put the horse exactly at the peak of the second ramp is
(1) \( \sqrt{\frac{W g}{\sin \theta \times \cos \theta}} \)
(2) \( \sqrt{\frac{W g}{\sin (\theta / 2) \times \cos (\theta / 2)}} \)
(3) \( \sqrt{\frac{W g}{2 \sin \theta \cos \theta}} \)
(4) \( \sqrt{\frac{2 W g}{\sin \theta \cos \theta}} \)
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