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Lecture

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Department
Chemistry
Course
CHMA10H3
Professor
Maggie Cummings
Semester
Winter

Description
University of Toronto at Scarborough Department of Computer & Mathematical Sciences MAT A30Y 2013-2014 Assignment #13 You are expected to work on this assignment prior to your tutorial during the week of Monday Jan. 20th. In your tutorial in the week of Monday January 27th, you will be asked to write a quiz based on this assignment and/or related material from the lectures and textbook readings. TEXTBOOK: Single Variable Calculus, Early Transcendentals, 7e, J.Stewart READ: Stewart: Sections: 4.5, 4.7, Appendix E. Notes: 4 Applications of Differentiation. PROBLEMS: A. Homework problems from the lectures : 1. Sketch the graph of each of the functions below showing: 1) domain 2) x, y intersepts 3) symmetry 4) vertical asymptotes 5) horizontal asymptotes 6) slant asymptotes 7) critical points 8) inc/decr intervals , local max/min 9) concavity, inflection points10) range −2 x − 16 (a) f(x) = e−x (b) f(x) = (c) f(x) = ex sinx. x − 4 ′ 2. Given the graph of F = f below, make a rough sketch of the graph of the function F, with domain R and F(0) = 0. Before you do the sketch make an analysis to find the critical points of F,
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