Swimmers at a water park have a choice of two frictionless water slides, as shown in the figure. Although both slides drop over the same height h , slide 1 is straight while slide 2 is curved, dropping quickly at first and then leveling out. How does the speed $Swimmers at a water park have a choice of two frictionless water slides, as shown in the figure. Although both slides drop over the same height h , slide 1 is straight while slide 2 is curved, dropping quickly at first and then leveling out. How does the speed of a swimmer reaching the bottom of slide 1 compare with \text { v2, } the speed of a swimmer reaching the end of slide 2 ? A) v 1 < v 2 B) v _ { 1 } = v _ { 2 } C) v _ { 1 } > v _ { 2 } D) The heavier swimmer will have a greater speed than the lighter swimmer, no matter which slide he uses. E) No simple relationship exists between v 1 \text { and } v 2$ of a swimmer reaching the bottom of slide 1 compare with

\text { v2, }

the speed of a swimmer reaching the end of slide 2 ?
$Swimmers at a water park have a choice of two frictionless water slides, as shown in the figure. Although both slides drop over the same height h , slide 1 is straight while slide 2 is curved, dropping quickly at first and then leveling out. How does the speed of a swimmer reaching the bottom of slide 1 compare with \text { v2, } the speed of a swimmer reaching the end of slide 2 ? A) v 1 < v 2 B) v _ { 1 } = v _ { 2 } C) v _ { 1 } > v _ { 2 } D) The heavier swimmer will have a greater speed than the lighter swimmer, no matter which slide he uses. E) No simple relationship exists between v 1 \text { and } v 2$
A)

v 1 < v 2

v _ { 1 } = v _ { 2 }

v _ { 1 } > v _ { 2 }

D) The heavier swimmer will have a greater speed than the lighter swimmer, no matter which slide he uses.
E) No simple relationship exists between

v 1 \text { and } v 2

When You Drop a Pebble from Height H, It Reaches 2H\sqrt { 2 H }2H​

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When You Drop a Pebble from Height H, It Reaches $\sqrt { 2 H }$

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