Review for exam 1 without solutions_pdf

# Review for exam 1 without solutions_pdf - rabbani(tar547...

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rabbani (tar547) – Review Exam 01 WithOut Solutions – Fouli – (58395) 1 This print-out should have 31 questions. Multiple-choice questions may continue on the next column or page – fnd all choices be±ore answering. 001 10.0 points A±ter t seconds the displacement, s ( t ), o± a particle moving rightwards along the x -axis is given (in ±eet) by s ( t ) = 8 t 2 - 6 t + 5 . Determine the average velocity o± the particle over the time interval [1 , 3]. 1. average vel. = 27 ±t/sec 2. average vel. = 24 ±t/sec 3. average vel. = 25 ±t/sec 4. average vel. = 23 ±t/sec 5. average vel. = 26 ±t/sec 002 10.0 points Below is the graph o± a ±unction f . 2 4 6 - 2 - 4 - 6 2 4 6 8 - 2 - 4 Use the graph to determine lim x 4 f ( x ) . 1. limit does not exist 2. limit = 6 3. limit = 8 4. limit = 2 5. limit = 7 003 10.0 points Below is the graph o± a ±unction f . 2 4 - 2 - 4 2 4 - 2 - 4 Use the graph to determine lim x 2 f ( x ). 1. does not exist 2. limit = 0 3. limit = - 1 4. limit = 2 5. limit = 1 004 10.0 points Determine lim x 0 x - 1 x 2 ( x + 7) . 1. limit = 2. none o± the other answers 3. limit = 0

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rabbani (tar547) – Review Exam 01 WithOut Solutions – Fouli – (58395) 2 4. limit = -∞ 5. limit = - 1 7 6. limit = 1 005 10.0 points Determine if lim x 0 x 6 + 4 x 4 2 x 9 + 6 x 11 exists, and if it does, ±nd its value. 1. limit = 4 2. limit = -∞ 3. limit = + 4. none of the other answers 5. limit = 0 006 10.0 points Find all vertical asymptotes of the graph of y = 4 x 2 - 11 x - 3 3 x 2 - 11 x + 6 . 1. x = 2 3 , 3 2. x = 2 3 , - 3 3. x = 2 3 4. x = 3 5. x = - 2 3 , - 3 007 10.0 points Let F be the function de±ned by F ( x ) = x 2 - 49 | x - 7 | . Determine if lim x 7 - F ( x ) exists, and if it does, ±nd its value. 1. limit = - 7 2. limit = - 14 3. limit does not exist 4. limit = 14 5. limit = 7 008 10.0 points Determine lim x 3 b 1 x - 3 - 3 x 2 - 3 x B . 1.
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## This note was uploaded on 04/13/2010 for the course M 408 K taught by Professor Jouve during the Fall '08 term at University of Texas.

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Review for exam 1 without solutions_pdf - rabbani(tar547...

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