1z04test2version1 - Math 1Z04 Test #2 (Version 1) October...

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Math 1Z04 Test #2 (Version 1) October 28th, 2009 Name :___________________________________________ (Last Name) (First Name) Student Number: _____________________ This test consists of 30 multiple choice questions worth 1 mark each (no part marks), and 1 question worth 1 mark on proper computer card filling. Questions must be answered on the COMPUTER CARD with an HB PENCIL. Marks will not be deducted for wrong answers (i.e., there is no penalty for guessing). You are responsible for ensuring that your copy of the test is complete. Bring any discrepancy to the attention of the invigilator. Calculators are NOT allowed. 1. Find the exact value of . tan sin ÐÑ " " % (a) (b) (c) (d) (e) "" " "& $ #  $# 2. Let . Find and so that JÐBÑœ Ð/ Ñ 0ß1ß 2 J œ0‰1‰2Þ sin #B (a) 0ÐBÑ œ Bß 1ÐBÑ œ B ß 2ÐBÑ œ / sin (b) 0ÐBÑ œ B ß 1ÐBÑ œ / ß 2ÐBÑ œ B sin (c) 0ÐBÑ œ B ß 1ÐBÑ œ Bß 2ÐBÑ œ / sin (d) 0ÐBÑ œ Bß 1ÐBÑ œ / ß 2ÐBÑ œ B sin B# (e) 0ÐBÑ œ / ß 1ÐBÑ œ Bß 2ÐBÑ œ B sin 3. (a) (b) (c) (d) (e) Let be the function whose graph is shown to the right. Find . 1 1.5 2 5 0 # Ñ  " x 2 1 1 2 5 4 3 2 1 1 2 3 4 !Þ& 4. Evaluate the following limit. lim 2Ä! %2# 2 (a) (b) (c) (d) (e) " $% # "!
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5. Evaluate the following limit. lim BÄ$ # B* lB  $l (a) (b) (c) (d) (e) d.n.e. $ ' ' $ 6. Consider the function whose graph is given to the right. For which value(s) of is continuous from the 0ÐBÑ B0 left?
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This note was uploaded on 09/26/2010 for the course ENGINEERIN 1ZZ5,1D03, taught by Professor Danielson during the Fall '10 term at McMaster University.

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1z04test2version1 - Math 1Z04 Test #2 (Version 1) October...

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