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## Math 200 Practice Exam

1 review
by: Daija Randolph

46

2

2

# Math 200 Practice Exam MATH 200

Daija Randolph
SELU
GPA 3.241

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This practice exam covers test 1.
COURSE
CALCULUS I
PROF.
Ken Li
TYPE
Study Guide
PAGES
2
WORDS
KARMA
50 ?

## 2

1 review
"I'm pretty sure these materials are like the Rosetta Stone of note taking. Thanks Daija!!!"
Janis Cummings

## Popular in Applied Mathematics

This 2 page Study Guide was uploaded by Daija Randolph on Wednesday January 27, 2016. The Study Guide belongs to MATH 200 at Southeastern Louisiana University taught by Ken Li in Spring 2016. Since its upload, it has received 46 views. For similar materials see CALCULUS I in Applied Mathematics at Southeastern Louisiana University.

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## Reviews for Math 200 Practice Exam

I'm pretty sure these materials are like the Rosetta Stone of note taking. Thanks Daija!!!

-Janis Cummings

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### What is Karma?

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Date Created: 01/27/16
MATH 200­03 Practice Exam I 1. Give a problem that one needs to use Calculus to solve. 2. State the definition of limit (explains what the statexct (x)  Lmeans) 3. Determine whether the statement is true or false. If it is false, explain why or give an example  that shows it is false. a. If f is undefined at c , then the limit of  x)as x approaches to c does not exist. b. If lim f (x) 1 , then  (1)  . x1 c. If  f (c)  , then xcf (x)  L. d. If f is continuous at c , thenxc f (x)  f (c. e. If f is differentiable at  , then f is continuous at  . 4 4. Consider  f (x)  x  3, find   x3 f (x). Then find such that  f (x)  L | 0.02 5 whenever  | x  3 |.  5. Find the limit if it exists lim(x 2x3) x  5 x 5x  4 a. x2 b. x1 x  6 c.lx4x  2x 8 d.lim t  6  3 t3 t  3 6. Find the discontinuities of each function and determine whether is removable. x1 | t  3| a. (x)  2 b. h(t)  t  3 x  x2 7. Find the on2 sided limit if it exists a.  x b. im 4 x3 x 9 s2(s  2)3 2 x 2  x 2 c. limf() wh  fx)  x2 2 x 2  x  2 2 8. Use the definition to find the derivative of the function   x  2x  . 9. Use the definition to find the slope of the tangent line to the graph of  x at the point (4,2) , then find the equation of the tangent line. 10. Find the derivative of each function 1 2 2 a. f (x)  x  3x 100 b. y  2x 5 c. h(t) 3 3cost 2 x t 2x 1 3 1 cos x d. (x)  x 1 e. y  2t sin t f. (x)  1 cos x 4 g. h(x)  x cos x 2        11. The position of a projectile fired into the air is given by  s(t)  16t  64t 10 (in feet). Find its velocity at 2 seconds and 3 seconds after it was fired.

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