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A diver drops from a 10 meter high cliff. At what speed does he enter the water, and how long is he in the air?
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\[0.5(-10m/s^2)t^2 + 0m/s(t) + 10m = 0\] Here are all three factors - acceleration (gravity), velocity (there is no velocity), and height (10 meters). If we set all that equal to zero, then we get the time that diver takes to reach a height of 0m (the water level). \[0.5(10m/s^2)t^2 = 10m\] \[t = \sqrt{2}s\] To find the speed, we substitute this time into gravity... \[-10m/s^2(\sqrt{2}s) = -10\sqrt{2}m/s \approx -14.14m/s\]
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