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Midterm

Simon Fraser MATH 150 Fall 2006 Midterm 2

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Department
Mathematics
Course
MAT223H1
Professor
All Professors
Semester
Winter

Description
SIMON FRASER UNIVERSITY DEPARTMENT OF MATHEMATICS Midterm 2 MATH 150 Fall 2006 Instructor: Dr. Mulholland November 1, 2006, 8:30 – 9:20 a.m. Name: (please print) family name given name SFU ID: student number SFU-email Signature: Instructions: 1. Do not open this booklet until told to do so. 2. Write your name above in block letters. Write your Question Maximum Score SFU student number and email ID on the line pro- vided for it. 1 15 3. Write your answer in the space provided below the question . If additional space is needed then use the 2 8 back of the previous page. Your final answer should 3 4 be simplified as far as is reasonable. 4. Make the method you are using clear in every case 4 7 unless it is explicitly stated that no explanation is needed. 5 6 5. This exam has 5 questions on 8 pages (not includ- ing this cover page). Once the exam begins please Total 40 check to make sure your exam is complete. 6. No calculators, books, papers, or electronic devices shall be within the reach of a student during the examination. 7. During the examination, communicating with, or deliberately exposing written papers to the view of, other examinees is forbidden. MATH 150 Page 1 of 8 0 5 3 7 [3] 1. (a) Compute f (x) if f(x) = (x −2x +4) . You do not need to simplify your answer. 0 cosx [3] (b) Compute g (x) if g(x) = 1 + x 2. You do not need to simplify your answer. MATH 150 Page 2 of 8 (37) −3t [3] (c) Determine h (t) if h(t) = e . (Compute the first few derivatives to find a pattern.) [3] (d) Find y if y = x . You do not need to simplify your answer. MATH 150 Page 3 of 8 [3] (e) Find f (x) if it is known that
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