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Unformatted text preview: 4 3 ( ) 2 f x x x =. 1 Example 2 : Find the value of (4) (2) f if 1 ( ) f x x = . 2 differentiate differentiate Position function ( ) Velocity function ( ) Acceleration function ( ) s t v t a t ( ) s t ( ) ds v t dt = 2 2 '( ) ( ) d s v t a t dt = = Example 3 : A ball is thrown into the air from the top of a 160foot cliff. The initial velocity of the ball is 48 feet per second, which implies that the position function is 2 16 48 160 s t t = + + where the time t is measured in seconds. Find the height, the velocity, and the acceleration of the ball when 3. t = 3 Example 4 : Find the second order derivative of ( 29 2  4  f x x =. 4...
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 Spring '08
 FAN
 Calculus, Derivative, dx, HigherOrder Derivatives

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