MAT 1300 Final: MATH 1300 University of Ottawa 2006 Final Exam

• School: University of Ottawa
• Department: Mathematics
• Course: MAT 1300
• Professor: All

Document Summary

Fall term, 2006: blute & p. boily. Instructions-this nal examination consists of 10 multiple choice questions worth 3 points each. Your answers to the multiple choice questions must be clearly marked in the squares below. There are also 5 long answer questions worth a total of 70 points. For the long answer questions, you must show your work on the exam itself and clearly display your answers. 2 = 3y4 find dy dx at the point (1, 1). Question 3- on what interval is the function g(x) = 2x3 + 15x2. 36x + 3 increasing: (2, ) b) (2, 3) c) ( 1, 1) d) ( 2, 2) e) ( 2, 4) Question 4- which of the following statements is correct for the function g(x) = xex: x = 1 is a local min. B) x = 1 is a local max. C) x = 3 is a local min: x = 1 is a local min.