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File: Calculus Pdf 169353 | Syl0150r
math 0150 spring term 2020 calculus ii m w f 11 00 a m 12 05 p m 207 fisher hall instructor marius g buliga 103 d fisher hall 814 ...

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                      MATH 0150                                                                Spring Term 2020 
                      Calculus II                                                                                M W F  11:00 a.m. – 12:05 p.m. 
                                                                                                                            207 Fisher Hall 
                       
                      Instructor:   Marius G. Buliga 
                                            103 D Fisher Hall 
                                            814-362-5092 
                                            buliga@pitt.edu 
                       
                      Office Hours:  M W:  2:00-5:00 PM.  
                       
                        
                      Textbook: Thomas’ Calculus, by Thomas, Weir and Haas, 12th edition. 
                       
                      Course Outline: This course is the second of the three-term calculus sequence courses. It covers 
                      calculus  of  transcendental  functions  (exponential  and  trigonometric  functions),  integration 
                      techniques  (integration  by  parts  and  by  substitution),  separable  and  first-order  differential 
                      equations, improper integrals, infinite series, polar coordinates and graphs.   
                       
                      Course  Objectives:  The  student  will  demonstrate  an  understanding  of  the  calculus  of 
                      exponential, logarithmic, and inverse trigonometric functions. The student will also develop a 
                      basic understanding of advanced integration techniques, infinite sequences and series as well as 
                      selected topics from parametric equations, polar coordinates, and conic sections. 
                       
                      Prerequisite: Calculus I (MATH 0140) with a grade of C- or better. 
                       
                      Computer Software: Students might be given some hand-in homework assignments using 
                      Mathematica.  Materials related to the course will be posted online at: 
                      http://www.pitt.edu/~buliga/m0150.html 
                       
                      Requirements: Regular attendance is expected as is familiarity with the assigned problems. The 
                      use of cell phones or laptops/tablets is not allowed in the classrooms. The instructor reserves 
                      the right of giving pop-up quizzes if the class attendance is low. There are no make-ups for 
                      missed quizzes. Please bring a scientific calculator along with the textbook to class every day.  
                          
                      Grading: Your grade is determined by two one-hour exams (25% each), quizzes (25%), and 
                      homework (25%). The letter grade is determined using the following scale: 
                       
                              A+ = 98-100              A = 92-97                A- = 90-91                     
                              B+ = 88-89               B = 82-87                B- = 80-81 
                              C+ = 78-79               C = 72-77                C- = 70-71 
                              D+ = 68-69               D = 62-67                D- = 60-61                F = Below 60 
                       
                      Make-ups for missed  exams are given only for documented valid  reasons (e.g.: medical 
                      written excuse from a doctor, having to go to court that day). Buying a ticket to leave earlier 
                      for vacation or not waking up in time are not valid reasons. The instructor will take off 
                      25% from the grade for any make-up  exams (except for medical written excuses from a 
                      doctor). 
                       
                      Homework: Doing the homework should help the students understand the material and perform 
                       
                       better on the exams. The test and quiz problems are similar to the homework problems. 
                       Students need to go over the assigned problems. Online lectures are available on Courseweb if 
                       you go to Course Documents (on the left side menu) -> PDF Lectures. At the end of some PDF 
                       lectures I will have a homework that has to be turned in by the due date. You can email me the 
                       homework either scanned as a PDF file (if you have a scanner or a touch screen tablet) or as a 
                       picture done with your smartphone. I will grade the homework and either email you the 
                       homework grade or post it on Courseweb. I will post on Courseweb the solutions for the 
                       homework to give you feedback. I will not email you the graded homework since it is difficult to 
                       do that for each student. The lectures will be posted at the days/hours when the class was 
                       scheduled regularly. The lowest homework grade will be dropped.  
                       Where to get help? 
                                             1.  Go to the instructors’ office during the office hours. 
                                             2.  Go to the Mathematics Center (251 Hanley Library) to find a tutor. 
                                             3.  Go to the library to check out a solution manual. 
                        
                       Disability Statement: If you have a documented learning, physical or emotional disability for 
                       which you are or may be requesting an accommodation, you are encouraged to contact both your 
                       instructor and the Disability Resources and Services coordinator, Carma Horner (clh71@pitt.edu, 
                       218  Hanley  Library,  814-362-7609),  as  early  as  possible  in  the  term.  DRS  will  verify  your 
                       disability and determine reasonable accommodations for this course. 
                        
                       Academic Integrity Statement: Members of the University community, both faculty and 
                       students,  bear  a  serious  responsibility  to  uphold  personal  and  professional  integrity  and  to 
                       maintain complete honesty in all academic work. Violations of the code of academic integrity are 
                       not tolerated. Students who cheat or plagiarize or who otherwise take improper advantage of the 
                       work  of  others,  face  harsh  penalties,  including  permanent  dismissal.  Incidents  of  forged 
                       signatures that are associated with any academic endeavor at Pitt-Bradford, in addition to being a 
                       criminal  offense,  are  viewed  as  violations  of  academic  integrity.  The  academic  integrity 
                       guidelines set forth student and faculty obligations and the means of enforcing regulations and 
                       addressing grievances. Violations of academic integrity will be tracked by the Dean of Academic 
                       Affairs.  Refer  to  the  Pitt-Bradford  Student  Handbook  for  general  guidelines  on  academic 
                       integrity. Copies of the complete Guidelines on Academic Integrity are available in the Office of 
                       the Dean of Academic Affairs (232 Swarts Hall.) 
                        
                        
                       E-mail Policy:  All e-mail correspondence related to this course will be sent to your University of 
                       Pittsburgh student e-mail account. It is your responsibility to: 
                                    •   Check this account frequently for new mail 
                                    •   If you normally use a different account, forward your Pitt e-mail to the account 
                                        you normally use via accounts.pitt.edu 
                        
                        
                       Tentative Class Schedule: 
                        
                       DATE             CONTENT 
                                         
                       1/6              7.1 Inverse Functions and Their Derivatives 
                                        Homework: p. 367-369                1,3,5,7,13,19,21,27,31,35,37,41,43 
                        
                  DATE          CONTENT 
                   
                  1/8           7.2 Natural Logarithms 
                                Homework: p. 375-377           1,3,5,7,9,15,19,21,23,29,37,39,41,43,45, 
                                                             47,49,55       
                  1/10 & 1/13   7.3 Exponential Functions 
                                Homework: p. 385-387         1,5,9,11,13,19,29,37,39,41,43,45,55,57, 
                                                             65,67,71,83,85,87,89,97,99,101 
                   
                  1/15 & 1/17   7.4 Exponential Change & Separable Differential Equations 
                                Homework: p. 394-396         1,7,9,11,13,15,19,21,23,25,29,31,35,39 
                   
                  1/22          7.5 Indeterminate Forms & L’Hopital’s Rule 
                                Homework: p. 402-404         1,3,9,13,15,17,23,25,27,33,37,41,51,53,59 
                   
                  1/24 & 1/27   7.6 Inverse Trigonometric Functions 
                                Homework: p. 413-416         1,3,5,7,9,11,21,23,25,29,31,33,39,43,45,47, 
                                                             49,51,57,63,71,81,83,85 
                   
                  1/29          7.7 Hyperbolic Functions      
                                Homework: p. 421-424         1,3,5,7,13,15,19,41,43,45,47,53,55 
                   
                  1/31          8.1 Integration by Parts                    
                                Homework: p. 441-443         1,3,5,7,9,11,13,17,21,25,29 
                   
                  2/3           Review                
                   
                  2/5           EXAM I 
                   
                  2/7           8.2 Trigonometric Integrals 
                                Homework: p. 448-449         1,3,5,13,19,23,25,33,35,39,41,51,53,55 
                   
                  2/10          8.4 Integration of Rational Functions by Partial Fractions              
                                Homework: p. 461-462         1,3,9,11,13,17,21,29,33,39,41 
                   
                  2/12 & 2/14   8.7 Improper Integrals               
                                Homework: p. 487-489         1-16(odds),19,25,35,39,43,49,51,53,55 
                   
                  2/17          9.2 First-Order Linear Equations            
                                Homework: p. 508-510         1, 3, 5, 7, 9, 11, 13, 15, 17, 19 
                   
                  2/19          9.3 Applications              
                                Homework: p. 515-516         1, 5, 7, 9, 11, 13 
                   
                  2/21          9.4 Graphical Solutions of Autonomous Equations 
                                Homework: p. 522-523         1, 3, 5, 7, 9, 11 
                         
                         
                        DATE              CONTENT 
                         
                        2/24              11.1 Parametrizations of Plane Curves 
                                          Homework: p. 616-618                 1, 3, 5, 7, 13, 15 
                         
                                          11.2 Calculus with Parametric Curves                    
                                          Homework: p. 625-627                 1, 3, 5, 7, 15, 23, 25, 27 
                         
                        2/26              11.3 Polar Coordinates 
                                          Homework: p. 630-631                 1,3,5,7,11,13,15,17,23,27,31,35,37,41,43,45, 
                                                                               49,53,57,63 
                        2/28              11.6 Conic Sections 
                                          Homework: p. 645-648                 1,3,5,7,9,11,13,17,19,21,25,27,31,35 
                         
                        3/2               Review  
                         
                        3/4               EXAM II 
                                            
                        3/6               11.6 Conic Sections 
                         
                        3/23 & 3/25        10.1 Sequences 
                                           Homework: p. 541-544                1,3,7,9,13,15,17,19,21,23,25,29,31,33,37,41, 
                                                                               43,45,49,51,53,57,59,61,65,79,91,93 
                         
                        3/27              10.2 Infinite Series 
                                          Homework: p. 551-552                 1,5,7,9,11,13,15,19,27,29,31,33,35,37,39,41, 
                                                                               47,49,51,55,59,65,67,69,71,73,75 
                         
                        3/30               10.3 The Integral Test 
                                           Homework: p. 557-558                1,3,7,11,13,15,19,21,23,29,31,35,37 
                                  
                        4/1                10.4 Comparison Tests 
                                           Homework: p. 562-563                1,3,5,9,11,15,17,19,21,25,29,31,41 
                         
                        4/3               10.5 The Ratio & Root Tests                    
                                          Homework: p. 567-568                 1, 3, 5, 9-20(odds), 25, 29, 35,37,45,47 
                         
                        4/6 & 4.8         10.6 Alternating Series, Absolute & Conditional Convergence 
                                          Homework: p. 573-574                 1,3,5,7,11,13,17,19,21,23,27,29,31 
                         
                        4/10 & 4/13        10.7 Power Series 
                                           Homework: p. 582-584                1,5,7,9,11,13,15,17,41,43,45 
                         
                         
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...Math spring term calculus ii m w f a p fisher hall instructor marius g buliga d pitt edu office hours pm textbook thomas by weir and haas th edition course outline this is the second of three sequence courses it covers transcendental functions exponential trigonometric integration techniques parts substitution separable first order differential equations improper integrals infinite series polar coordinates graphs objectives student will demonstrate an understanding logarithmic inverse also develop basic advanced sequences as well selected topics from parametric conic sections prerequisite i with grade c or better computer software students might be given some hand in homework assignments using mathematica materials related to posted online at http www html requirements regular attendance expected familiarity assigned problems use cell phones laptops tablets not allowed classrooms reserves right giving pop up quizzes if class low there are no make ups for missed please bring scientific ...

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