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Unformatted text preview: centimeters per second. i. Write a formula for volume V in terms of edge length l , and for surface area S in terms of edge length l . ii. Find a formula for how fast the surface area is changing over time. iii. How fast is the volume changing when the edges have length 2? 5. True/False Mark each question as ( T )rue or ( F )alse. a. The volume of a sphere of radius r is 4 πr 3 / 3. b. An expression for dy/dx cannot contain any occurrences of y . c. If f ( x ) is an n th degree polynomial, then f (5) ( x ) = 0. d. Acceleration is the second derivative of position. e. The Chain Rule states that d dx [ f ( g ( x ))] = f ( x ) g ( x ). f. The derivative of csc x iscsc x cot x ....
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This note was uploaded on 05/22/2011 for the course MATH 16A taught by Professor Sabalka during the Fall '08 term at UC Davis.
 Fall '08
 Sabalka
 Derivative

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