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Calculus Homework about Derivatives and Limits

Calculus Homework about Derivatives and Limits

MTH 271—001L Spring 2018

Quiz 2 (Take-home, Due February 20): Be sure to demonstrate good math

work habits.

Please follow these instructions:

Use standard 8 ½ by 11 white paper for your work on questions 1 through 4.

Be neat. Be complete. Show all the steps required for each problem.

Neatly staple your pages together in the upper left hand corner.

Submit your final draft of your work (not a first draft reflecting your

scribbles, corrections, false starts, messy papers, and the like). Show me

what your very best work is.

Use the limit definition of derivative to find the derivative of the following

functions in questions 1 through 4:

1. (15) [Find this problem in the exercise set for Chapter 3, section 4 and read about it before you attempt to answer this question. Hint:

Rationalize the numerator as per Example 7 in section 4.]

xxf 3)( 

2. (15) 632)( 2  xxxf

3. (15) x

xf 4

)( 

4. (15) 852 3  xxy

5. (10) Find the equation of the secant line from 2x to 5x for the function xxxf 6)( 2  . Graph the function and the line. What

does the slope of your line indicate? (What is it?)

6. (10) Find the equation of the line tangent to 132)( 2  xxxf

when 3x . Graph the function and the line.

7. (5) Explain what this means: 0 1

lim   nx x

8. (5) Find the limit if it exists: 2

6 lim

2

2 



 x

xx

x

9. (5) Find the limit if it exists: 122

23 lim

2

2



 xx

xx

x

10. (5) Explain what it means when we say a function is continuous.

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