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Unformatted text preview: A. Sketch a graph of ( ) g r . Label important features. B. Is g a continuous function of r ? Explain. C. Is g a differentiable function of r ? Explain. 4. Find values for m and b so that ( ) g θ is differentiable at = . sin(2 ) ( ) g m b ≤ = + 5. Use the definition of the derivative to determine if '(0) f exists in each case. A. 2 1 sin ( ) x x f x x x ≠ = = B. 1 sin ( ) x x f x x x ≠ = =...
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This note was uploaded on 04/02/2008 for the course MATH 124 taught by Professor Kennedy during the Spring '08 term at Arizona.
- Spring '08