1. Section 3.1 Derivative Formulas for Powers and Polynomials
Applied Calculus ,4/E, Deborah Hughes-Hallett
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2. Figure 3.1 A constant function
Applied Calculus ,4/E, Deborah Hughes-Hallett
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3. Applied Calculus ,4/E, Deborah Hughes-Hallett
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4. Applied Calculus ,4/E, Deborah Hughes-Hallett
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5. Applied Calculus ,4/E, Deborah Hughes-Hallett
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6. Problem 39 Let Find f’(t) f (t) = t2 – 4t + 5. Find f’(1) and f’(2)
Use a graph of f(t) to check that your answers to part (b) are reasonable. Explain.
f (t) = t2 – 4t + 5.
Applied Calculus ,4/E, Deborah Hughes-Hallett
Copyright 2010 by John Wiley and Sons, All Rights Reserved

7. Section 3.2 Exponential and Logarithmic Functions
Applied Calculus ,4/E, Deborah Hughes-Hallett
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8. Applied Calculus ,4/E, Deborah Hughes-Hallett
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9. Differentiate the functions in Problems 1 – 28
Differentiate the functions in Problems 1 – 28. Assume that A, B, and C are constants. 3.
y = 5 t2+ 4 et
y = t2 + 5 ln t
19.
Applied Calculus ,4/E, Deborah Hughes-Hallett
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10. Section 3.3 The Chain Rule
Applied Calculus ,4/E, Deborah Hughes-Hallett
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11. Example 2 Solution Applied Calculus ,4/E, Deborah Hughes-Hallett
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12. Example 6 (continued on next page)
Applied Calculus ,4/E, Deborah Hughes-Hallett
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13. Example 6 (continued) Applied Calculus ,4/E, Deborah Hughes-Hallett
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14. Section 3.4 The Product and Quotient Rules
Applied Calculus ,4/E, Deborah Hughes-Hallett
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15. Applied Calculus ,4/E, Deborah Hughes-Hallett
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16. Example 1 Solution Applied Calculus ,4/E, Deborah Hughes-Hallett
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17. Applied Calculus ,4/E, Deborah Hughes-Hallett
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18. Section 3.5 Derivatives of Periodic Functions
Applied Calculus ,4/E, Deborah Hughes-Hallett
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19. Applied Calculus ,4/E, Deborah Hughes-Hallett
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20. Example 4 Solution Applied Calculus ,4/E, Deborah Hughes-Hallettt
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