Vertical leaps When a particular basketball player leaps straight up for a dunk, the player's distance f(t) (in feet) off the floor after t seconds is given by the formula f(t) = -żgr? + 161, where g is a gravitational constant. (a) If g = 32, find the player's hang time-that is, the total number of seconds that the player is in the air. (b) Find the player's vertical leap-that is, the maximum distance of the player's feet from the floor. (c) On the moon, g = Rework parts (a) and (b) for the player on the moon.

College Physics
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ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
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Chapter1: Units, Trigonometry. And Vectors
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Vertical leaps When a particular basketball player leaps
straight up for a dunk, the player's distance f(t) (in feet) off
the floor after t seconds is given by the formula f(t) =
-żgr? + 161, where g is a gravitational constant.
(a) If g = 32, find the player's hang time-that is, the
total number of seconds that the player is in the air.
(b) Find the player's vertical leap-that is, the maximum
distance of the player's feet from the floor.
(c) On the moon, g = Rework parts (a) and (b) for the
player on the moon.
Transcribed Image Text:Vertical leaps When a particular basketball player leaps straight up for a dunk, the player's distance f(t) (in feet) off the floor after t seconds is given by the formula f(t) = -żgr? + 161, where g is a gravitational constant. (a) If g = 32, find the player's hang time-that is, the total number of seconds that the player is in the air. (b) Find the player's vertical leap-that is, the maximum distance of the player's feet from the floor. (c) On the moon, g = Rework parts (a) and (b) for the player on the moon.
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