Martin Flashman's Courses
Math 110 Calculus II Fall, '09
MTRF     11:00 -11:50 pm    SH 128
Final Topic Check List for Fall, 2009!



Back to Martin Flashman's Home Page :) Last updated: 6/9/08


Students with Disabilities: Persons who wish to request disability-related accommodations should contact the Student Disability Resource Center in House 71, 826-4678 (voice) or 826-5392 (TDD). Some accommodations may take up to several weeks to arrange. http://www.humboldt.edu/~sdrc/
Add/Drop policy: ** See the University rules and dates related to the following: Students are responsible for knowing the University policy, procedures, and schedule for dropping or adding classes. http://www.humboldt.edu/~reg/regulations/schedadjust.html
Emergency evacuation: Please review the evacuation plan for the classroom (posted on the orange signs) , and review http://studentaffairs.humboldt.edu/emergencyops/campus_emergency_preparedness.php for information on campus Emergency Procedures. During an emergency, information can be found campus conditions at: 826-INFO or http://www.humboldt.edu/emergency
Academic honesty: Students are responsible for knowing policy regarding academic honesty: http://studentaffairs.humboldt.edu/judicial/academic_honesty.php or http://www.humboldt.edu/~humboldt/catalogpdfs/catalog2007-08.pdf
Attendance and disruptive behavior: Students are responsible for knowing policy regarding attendance and disruptive behavior: http://studentaffairs.humboldt.edu/judicial/attendance_behavior.php





Differential Equations and Integration  
   Tangent Fields and Integral Curves. 
   Numerical Approximations. 
            Euler's Method
            Midpoints. 
            Trapezoidal Rule. 
            Parabolic (Simpson's) Rule. 
Integration of core functions (from Calc I)
Integration by Substutition
Integration by Parts. 
 
 Integration of Trigonometric Functions and Elementary Formulas. 
 Trigonometric Substitutions. 
 Integration of Rational Functions. 
            Simple examples. Simple Partial fractions. 
 Separation of Variables. 

Improper Integrals: Extending the Concepts of Integration. 
               Integrals with noncontinuous functions. 
               Integrals with unbounded intervals.
Applications 
Recognizing sums as the definite integral  
Areas (between curves).  
Volumes (cross sections- discs/rotation).
Work.

Average Value of Function


 

 

Taylor's Theorem. 
  Taylor Polynomials. Calculus. 
Using Taylor Polynomials to Approximate:  Error  Estimation. 
      Derivative form of the remainder. 
      Approximating known functions, integrals 
      Approximating solutions to diff'l equations using Taylor's theorem.

Sequences and Series: Fundamental Properties. 
  Sequences. 
  Simple examples and definitions: visualizing sequences. 
         How to find limits. 
         Key theory of convergence. 
             The algebra of convergence. 
             Convergence for monotonic sequences. 
  Geometric series. Harmonic series. Taylor approximations. 
Theory of convergence (series). 
     The divergence test. 
     Positive series. 
          Bounded convergence tests. 
           Integral tests. 
           Ratio test (Part I). 
           Absolute convergence. 
             Absolute convergence implies convergence. 
     Alternating Series Test. 
     Ratio test (Part II). 

Power Series: Polynomials and Series. 
 The radius and interval of convergence. 
 Functions and power series [derivatives and integrals]. 

 

Back to Martin Flashman's Home Page :)