4. Compute the partial derivatives of a function using the definition or the rules. 5. Compute derivatives using the various chain rules. 6. Compute the directional derivative and the gradient vector of a function; apply these computations to find rates of change of the function. 7. Use the derivative tests of a function of two variables to find local maxima and minima; be able to maximize or minimize a function of two variables on a closed and bounded set in the plane. 8. Use the method of Lagrange multipliers to maximize and minimize functions subject to constraints. 9. Compute double integrals, using polar coordinates if necessary, and triple integrals, using cylindrical coordinates or spherical coordinates if necessary. 10. Use a double or triple integral to find the volume of a region in three-dimensional space. 11. Use multiple integrals to solve physics problems, such as finding the mass of a lamina or a solid. 12. Compute line integrals. 13. Understand and theorem. apply Green’s Requirements: 1. Participation: Daily attendance is required. 2. Homework: Homework is suggested but will not be collected. 3. Tests. There will be 4 tests during this semester. You must show all work to test questions. An answer without any work shown will receive no credit. Cheating will not be tolerated in this class. Cheating includes letting someone copy your work. One of your lowest test score will be dropped. If you miss a test, that test is the one dropped. 4. Final Exam. The comprehensive final exam is on Tuesday, Dec 5th from 9:10am to 11:10am in SH C255. Grading system: Tests = 700 pts A: 900pts or above Final = 300 pts. B: 800pts to 899pts ---------------------------------------------------- C: 700pts to 799pts Total = 1000 pts. D: 600 pts or 699pts F: Below 599 pts Cutoffs for +/- grades will be determined after the course scores are calculated. Regular attendance, class participation, and improved class performance over time, are factors in deciding borderline grade cases. ADA statement: Reasonable accommodation will be provided to any student who is registered with the Office of Students with Disabilities and requests needed accommodation.
4. Compute the partial derivatives of a function using the definition or the rules. 5. Compute derivatives using the various chain rules. 6. Compute the directional derivative and the gradient vector of a function; apply these computations to find rates of change of the function. 7. Use the derivative tests of a function of two variables to find local maxima and minima; be able to maximize or minimize a function of two variables on a closed and bounded set in the plane. 8. Use the method of Lagrange multipliers to maximize and minimize functions subject to constraints. 9. Compute double integrals, using polar coordinates if necessary, and triple integrals, using cylindrical coordinates or spherical coordinates if necessary. 10. Use a double or triple integral to find the volume of a region in three-dimensional space. 11. Use multiple integrals to solve physics problems, such as finding the mass of a lamina or a solid. 12. Compute line integrals. 13. Understand and apply Green’s theorem. Requirements: 1. Participation: Daily attendance is required. 2. Homework: Homework is suggested but will not be collected. 3. Tests. There will be 4 tests during this semester. You must show all work to test questions. An answer without any work shown will receive no credit. Cheating will not be tolerated in this class. Cheating includes letting someone copy your work. One of your lowest test score will be dropped. If you miss a test, that test is the one dropped. 4. Final Exam. The comprehensive final exam is on Tuesday, Dec 5th from 9:10am to 11:10am in SH C255. Grading system: Tests = 700 pts Final = 300 pts. ---------------------------------------------------- Total = 1000 pts. A: 900pts or above B: 800pts to 899pts C: 700pts to 799pts D: 600 pts or 699pts F: Below 599 pts Cutoffs for +/- grades will be determined after the course scores are calculated. Regular attendance, class participation, and improved class performance over time, are factors in deciding borderline grade cases. ADA statement: Reasonable accommodation will be provided to any student who is registered with the Office of Students with Disabilities and requests needed accommodation.
Fall%202017%20Math_2130-10%20Syllabus.docx