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Unformatted text preview: after each derivative. This makes taking subsequent derivatives simpler. #4 #10 #16 #24 If gives distance from a starting point at time t, then at time t (velocity is another way to say instantaneous rate of change). Furthermore, or acceleration is the second derivative of the distance function. ) ( t s velocity t s = ) ( ' ) ( ) t a = ( ' ) ( ' ' t v t s = Example: #36...
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This note was uploaded on 01/12/2012 for the course MATH 2043 taught by Professor Pamelasatterfield during the Fall '05 term at NorthWest Arkansas Community College.
 Fall '05
 PamelaSatterfield
 Derivative

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