Summer Term Schedule
Summer 2026
| Number | Title | Instructor | Time |
|---|
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MATH 120-01
–
7:00PM - 7:00PM
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This course gives a detailed treatment of prerequisite topics needed for success in calculus I. Topics include algebra, polynomials, functions, inverses, graphing, trigonometry, exponentials, and logarithms.
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MATH 130-01
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7:00PM - 7:00PM
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The nature of mathematics and its application. Emphasis on concepts and understanding rather than acquisition of techniques. Intended for concentrators in the humanities and social sciences.
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MATH 141-01
Luke Barbarita
MTW 5:30PM - 8:00PM
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Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear approximation, differentials, mean value theorem, maxima and minima, curve sketching, l'Hospital's rule. Prerequisites: MATH 140 or a precalculus course in high school. You must register for a recitation when registering for the main course. MATH 141, 142, and 143 is a three-semester sequence that covers, at a slower pace, exactly the same material as the two-semester sequence, MATH 161 and 162. This course cannot be taken for credit after completing any of MATH 141, 142, 143, 161, or 162. Students who want to repeat a course for a grade need to discuss their situation with CCAS in Lattimore 312 before registering for the course.
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MATH 141-02
Akshay Sant
MTW 9:00AM - 11:30AM
|
|
Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear approximation, differentials, mean value theorem, maxima and minima, curve sketching, l'Hospital's rule. Prerequisites: MATH 140 or a precalculus course in high school. You must register for a recitation when registering for the main course. MATH 141, 142, and 143 is a three-semester sequence that covers, at a slower pace, exactly the same material as the two-semester sequence, MATH 161 and 162. This course cannot be taken for credit after completing any of MATH 141, 142, 143, 161, or 162. Students who want to repeat a course for a grade need to discuss their situation with CCAS in Lattimore 312 before registering for the course.
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MATH 141-04
Luke Barbarita
R 5:30PM - 8:00PM
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|
Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear approximation, differentials, mean value theorem, maxima and minima, curve sketching, l'Hospital's rule. Prerequisites: MATH 140 or a precalculus course in high school. You must register for a recitation when registering for the main course. Recitation material will be intermixed throughout 4 days. MATH 141, 142, and 143 is a three-semester sequence that covers, at a slower pace, exactly the same material as the two-semester sequence, MATH 161 and 162. This course cannot be taken for credit after completing any of MATH 141, 142, 143, 161, or 162. Students who want to repeat a course for a grade need to discuss their situation with CCAS in Lattimore 312 before registering for the course.
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MATH 141-05
Akshay Sant
R 9:00AM - 11:30AM
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|
Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear approximation, differentials, mean value theorem, maxima and minima, curve sketching, l'Hospital's rule. Prerequisites: MATH 140 or a precalculus course in high school. You must register for a recitation when registering for the main course. MATH 141, 142, and 143 is a three-semester sequence that covers, at a slower pace, exactly the same material as the two-semester sequence, MATH 161 and 162. This course cannot be taken for credit after completing any of MATH 141, 142, 143, 161, or 162. Students who want to repeat a course for a grade need to discuss their situation with CCAS in Lattimore 312 before registering for the course.
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MATH 142-01
Tianxiao Hu
MTW 9:00AM - 11:30AM
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Calculus of algebraic, logarithmic, exponential, and trigonometric functions and their inverses. The definite integral, the fundamental theorem of calculus, geometric and physical applications including areas, volumes, work, and arc length. Techniques of integration including substitution rule, integration by parts, trigonometric substitution, partial fractions. Improper integrals Prerequisites: MATH 141 You must register for a recitation when registering for the main course. This course cannot be taken for credit after completing MATH 143 or 162. Students who want to repeat a course for a grade need to discuss their situation with CCAS in Lattimore 312 before registering for the course
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MATH 142-04
Tianxiao Hu
R 9:00AM - 11:30AM
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|
Calculus of algebraic, logarithmic, exponential, and trigonometric functions and their inverses. The definite integral, the fundamental theorem of calculus, geometric and physical applications including areas, volumes, work, and arc length. Techniques of integration including substitution rule, integration by parts, trigonometric substitution, partial fractions. Improper integrals Prerequisites: MATH 141 You must register for a recitation when registering for the main course. This course cannot be taken for credit after completing MATH 143 or 162. Students who want to repeat a course for a grade need to discuss their situation with CCAS in Lattimore
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MATH 143-01
Ella Yu
MTW 9:00AM - 11:30AM
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This is the third semester of a three-semester calculus sequence. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Prerequisites: MATH 141 and 142. You must register for a recitation when registering for the main course. This course cannot be taken for credit after completing MATH 162. Students who want to repeat a course for a grade need to discuss their situation with CCAS in Lattimore 312 before registering for the course.
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MATH 143-02
Zhihe Li
MTW 9:00AM - 11:30AM
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|
This is the third semester of a three-semester calculus sequence. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Prerequisites: MATH 141 and 142. You must register for a recitation when registering for the main course. This course cannot be taken for credit after completing MATH 162. Students who want to repeat a course for a grade need to discuss their situation with CCAS in Lattimore 312 before registering for the course.
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MATH 143-03
Mingway Wang
MTWR 9:00AM - 11:30AM
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|
This is the third semester of a three-semester calculus sequence. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Prerequisites: MATH 141 and 142. You must register for a recitation when registering for the main course. This course cannot be taken for credit after completing MATH 162. Students who want to repeat a course for a grade need to discuss their situation with CCAS in Lattimore 312 before registering for the course.
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MATH 143-04
Ella Yu
R 9:00AM - 11:30AM
|
|
This is the third semester of a three-semester calculus sequence. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Prerequisites: MATH 141 and 142. You must register for a recitation when registering for the main course. This course cannot be taken for credit after completing MATH 162. Students who want to repeat a course for a grade need to discuss their situation with CCAS in Lattimore 312 before registering for the course.
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|
MATH 143-05
Zhihe Li
R 9:00AM - 11:30AM
|
|
This is the third semester of a three-semester calculus sequence. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Prerequisites: MATH 141 and 142. You must register for a recitation when registering for the main course. This course cannot be taken for credit after completing MATH 162. Students who want to repeat a course for a grade need to discuss their situation with CCAS in Lattimore 312 before registering for the course.
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MATH 143-06
Mingway Wang
R 9:00AM - 11:30AM
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|
This is the third semester of a three-semester calculus sequence. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Prerequisites: MATH 141 and 142. You must register for a recitation when registering for the main course. This course cannot be taken for credit after completing MATH 162. Students who want to repeat a course for a grade need to discuss their situation with CCAS in Lattimore 312 before registering for the course.
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MATH 150-01
Daniel Gotshall
MTWR 9:00AM - 11:30AM
|
|
Logic, introduction to proofs, mathematical induction, set operations, algorithms and Big-O, introduction to number theory, recurrence relations, techniques of counting, graphs, as well as specific questions given by the “Towers of Hanoi,” and Euler’s “7 bridges of Konigsberg problem.” Required for majors in Computer Science and Data Science.
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MATH 161-01
Shantanu Deodhar
MTW 9:00AM - 11:30AM
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|
Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear approximation, differentials, mean value theorem, maxima and minima, curve sketching, l’Hospital’s rule, the definite integral, the fundamental theorem of calculus, and the substitution rule for integration. Prerequisites: MATH 140 completed with at least an A- or a precalculus course in high school. YOU MUST REGISTER FOR A RECITATION WHEN REGISTERING FOR THE MAIN COURSE. This course cannot be taken for credit after completing any of MATH 141, 142, 143, or 162. Students can drop from MATH 161 to MATH 141 up to one week following the first exam in MATH 161. Interested students should speak with their professor for details. Students who want to repeat a course for a grade need to discuss their situation with CCAS in Lattimore 312 before registering for the course.
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MATH 161-02
Shantanu Deodhar
R 9:00AM - 11:30AM
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|
Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear approximation, differentials, mean value theorem, maxima and minima, curve sketching, l’Hospital’s rule, the definite integral, the fundamental theorem of calculus, and the substitution rule for integration. Prerequisites: MATH 140 completed with at least an A- or a precalculus course in high school. YOU MUST REGISTER FOR A RECITATION WHEN REGISTERING FOR THE MAIN COURSE. This course cannot be taken for credit after completing any of MATH 141, 142, 143, or 162. Students can drop from MATH 161 to MATH 141 up to one week following the first exam in MATH 161. Interested students should speak with their professor for details. Students who want to repeat a course for a grade need to discuss their situation with CCAS in Lattimore 312 before registering for the course.
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MATH 162-02
Debanshu Ghosh
MTW 9:00AM - 11:30AM
|
|
Applications of integration including areas, volumes, work, and arc length. Techniques of integration including integration by parts, trigonometric substitution, partial fractions. Improper integrals. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Prerequisites: MATH 161 or equivalent. YOU MUST REGISTER FOR A RECITATION WHEN REGISTERING FOR THE MAIN COURSE. This course cannot be taken for credit after completing MATH 143. Either MATH 164 or 165 can be taken after MATH 162 or 143. Students can drop from MATH 162 to MATH 142 up to one week following the first exam in MATH 162. Interested students should speak with their professor for details. Students who want to repeat a course for a grade need to discuss their situation with CCAS in Lattimore 312 before registering for the course
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MATH 162-03
Sreedev Manikoth
MTW 9:00AM - 11:30AM
|
|
Applications of integration including areas, volumes, work, and arc length. Techniques of integration including integration by parts, trigonometric substitution, partial fractions. Improper integrals. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Prerequisites: MATH 161 or equivalent. YOU MUST REGISTER FOR A RECITATION WHEN REGISTERING FOR THE MAIN COURSE. This course cannot be taken for credit after completing MATH 143. Either MATH 164 or 165 can be taken after MATH 162 or 143. Students can drop from MATH 162 to MATH 142 up to one week following the first exam in MATH 162. Interested students should speak with their professor for details. Students who want to repeat a course for a grade need to discuss their situation with CCAS in Lattimore 312 before registering for the course
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MATH 162-05
Debanshu Ghosh
R 9:00AM - 11:30AM
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|
Applications of integration including areas, volumes, work, and arc length. Techniques of integration including integration by parts, trigonometric substitution, partial fractions. Improper integrals. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Prerequisites: MATH 161 or equivalent. YOU MUST REGISTER FOR A RECITATION WHEN REGISTERING FOR THE MAIN COURSE. This course cannot be taken for credit after completing MATH 143. Either MATH 164 or 165 can be taken after MATH 162 or 143. Students can drop from MATH 162 to MATH 142 up to one week following the first exam in MATH 162. Interested students should speak with their professor for details. Students who want to repeat a course for a grade need to discuss their situation with CCAS in Lattimore 312 before registering for the course
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MATH 162-06
Sreedev Manikoth
R 9:00AM - 11:30AM
|
|
Applications of integration including areas, volumes, work, and arc length. Techniques of integration including integration by parts, trigonometric substitution, partial fractions. Improper integrals. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. Prerequisites: MATH 161 or equivalent. YOU MUST REGISTER FOR A RECITATION WHEN REGISTERING FOR THE MAIN COURSE. This course cannot be taken for credit after completing MATH 143. Either MATH 164 or 165 can be taken after MATH 162 or 143. Students can drop from MATH 162 to MATH 142 up to one week following the first exam in MATH 162. Interested students should speak with their professor for details. Students who want to repeat a course for a grade need to discuss their situation with CCAS in Lattimore 312 before registering for the course T
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MATH 164-01
James Iler
MTW 9:00AM - 11:30AM
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Equations of lines and planes, quadric surfaces, space curves, partial derivatives, linear approximation, directional derivatives, extrema, Lagrange multipliers, double/triple integrals including cylindrical and spherical coordinates. Line, surface, and volume integrals, divergence theorem, Stokes' theorem. Prerequisites: MATH 143, 162, or 172. You must register for a recitation when registering for the main course. MATH 162 (or equivalent) is a strict prerequisite and must be completed before taking 164. MATH 162 and 164 cannot be taken concurrently.
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MATH 164-02
Roan James
MTW 9:00AM - 11:30AM
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Equations of lines and planes, quadric surfaces, space curves, partial derivatives, linear approximation, directional derivatives, extrema, Lagrange multipliers, double/triple integrals including cylindrical and spherical coordinates. Line, surface, and volume integrals, divergence theorem, Stokes' theorem. Prerequisites: MATH 143, 162, or 172. You must register for a recitation when registering for the main course. MATH 162 (or equivalent) is a strict prerequisite and must be completed before taking 164. MATH 162 and 164 cannot be taken concurrently.
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MATH 164-03
James Iler
R 9:00AM - 11:30AM
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|
Equations of lines and planes, quadric surfaces, space curves, partial derivatives, linear approximation, directional derivatives, extrema, Lagrange multipliers, double/triple integrals including cylindrical and spherical coordinates. Line, surface, and volume integrals, divergence theorem, Stokes' theorem. Prerequisites: MATH 143, 162, or 172. You must register for a recitation when registering for the main course. MATH 162 (or equivalent) is a strict prerequisite and must be completed before taking 164. MATH 162 and 164 cannot be taken concurrently.
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MATH 164-04
Roan James
R 9:00AM - 11:30AM
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|
Equations of lines and planes, quadric surfaces, space curves, partial derivatives, linear approximation, directional derivatives, extrema, Lagrange multipliers, double/triple integrals including cylindrical and spherical coordinates. Line, surface, and volume integrals, divergence theorem, Stokes' theorem. Prerequisites: MATH 143, 162, or 172. You must register for a recitation when registering for the main course. MATH 162 (or equivalent) is a strict prerequisite and must be completed before taking 164. MATH 162 and 164 cannot be taken concurrently.
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MATH 165-01
Hari Nathan
MTWR 9:00AM - 11:30AM
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Matrix algebra and inverses, Gaussian elimination, determinants, vector spaces, eigenvalue problems. First order differential equations, linear second order differential equations with constant coefficients, undetermined coefficients, linear systems of differential equations. Applications to physical, engineering, and life sciences. Prerequisites: MATH 143, 162, or MATH 172. NOTE: MATH 164 is not a prerequisite for MATH 165. MATH 162 (or equivalent) is a strict prerequisite and must be completed before taking 165. MATH 162 and 165 cannot be taken concurrently.
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MATH 165-03
Nathanael Grand
MTWR 9:00AM - 11:30AM
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Matrix algebra and inverses, Gaussian elimination, determinants, vector spaces, eigenvalue problems. First order differential equations, linear second order differential equations with constant coefficients, undetermined coefficients, linear systems of differential equations. Applications to physical, engineering, and life sciences. Prerequisites: MATH 143, 162, or MATH 172. NOTE: MATH 164 is not a prerequisite for MATH 165. MATH 162 (or equivalent) is a strict prerequisite and must be completed before taking 165. MATH 162 and 165 cannot be taken concurrently.
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MATH 201-01
Mark Herman
MTWR 9:00AM - 11:30AM
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Probability spaces; combinatorial problems; discrete and continuous distributions; independence and dependence; moment generating functions; joint distributions; expectation and variance; sums of random variables; central limit theorem; laws of large numbers. Prerequisites: MATH 162 or equivalent. MATH 164 recommended. MATH 162 (or equivalent) is a strict prerequisite and must be completed before taking 201. MATH 162 and 201 cannot be taken concurrently.
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MATH 235-02
Mark Herman
MTWR 9:00AM - 11:30AM
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Finite-dimensional vector spaces over R and C axiomatically and with coordinate calculations. Forms, linear transformations, matrices, eigenspaces, inner products. Prerequisites: MATH 165. MATH 200 recommended.
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Summer 2026
| Number | Title | Instructor | Time |
|---|---|
| Monday, Tuesday, and Wednesday | |
|
MATH 141-02
Akshay Sant
|
|
|
Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear approximation, differentials, mean value theorem, maxima and minima, curve sketching, l'Hospital's rule. |
|
|
MATH 142-01
Tianxiao Hu
|
|
|
Calculus of algebraic, logarithmic, exponential, and trigonometric functions and their inverses. The definite integral, the fundamental theorem of calculus, geometric and physical applications including areas, volumes, work, and arc length. Techniques of integration including substitution rule, integration by parts, trigonometric substitution, partial fractions. Improper integrals |
|
|
MATH 143-01
Ella Yu
|
|
|
This is the third semester of a three-semester calculus sequence. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. |
|
|
MATH 143-02
Zhihe Li
|
|
|
This is the third semester of a three-semester calculus sequence. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. |
|
|
MATH 161-01
Shantanu Deodhar
|
|
|
Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear approximation, differentials, mean value theorem, maxima and minima, curve sketching, l’Hospital’s rule, the definite integral, the fundamental theorem of calculus, and the substitution rule for integration. |
|
|
MATH 162-02
Debanshu Ghosh
|
|
|
Applications of integration including areas, volumes, work, and arc length. Techniques of integration including integration by parts, trigonometric substitution, partial fractions. Improper integrals. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. |
|
|
MATH 162-03
Sreedev Manikoth
|
|
|
Applications of integration including areas, volumes, work, and arc length. Techniques of integration including integration by parts, trigonometric substitution, partial fractions. Improper integrals. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. |
|
|
MATH 164-01
James Iler
|
|
|
Equations of lines and planes, quadric surfaces, space curves, partial derivatives, linear approximation, directional derivatives, extrema, Lagrange multipliers, double/triple integrals including cylindrical and spherical coordinates. Line, surface, and volume integrals, divergence theorem, Stokes' theorem. |
|
|
MATH 164-02
Roan James
|
|
|
Equations of lines and planes, quadric surfaces, space curves, partial derivatives, linear approximation, directional derivatives, extrema, Lagrange multipliers, double/triple integrals including cylindrical and spherical coordinates. Line, surface, and volume integrals, divergence theorem, Stokes' theorem. |
|
|
MATH 141-01
Luke Barbarita
|
|
|
Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear approximation, differentials, mean value theorem, maxima and minima, curve sketching, l'Hospital's rule. |
|
| Monday, Tuesday, Wednesday, and Thursday | |
|
MATH 143-03
Mingway Wang
|
|
|
This is the third semester of a three-semester calculus sequence. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. |
|
|
MATH 150-01
Daniel Gotshall
|
|
|
Logic, introduction to proofs, mathematical induction, set operations, algorithms and Big-O, introduction to number theory, recurrence relations, techniques of counting, graphs, as well as specific questions given by the “Towers of Hanoi,” and Euler’s “7 bridges of Konigsberg problem.” Required for majors in Computer Science and Data Science. |
|
|
MATH 165-01
Hari Nathan
|
|
|
Matrix algebra and inverses, Gaussian elimination, determinants, vector spaces, eigenvalue problems. First order differential equations, linear second order differential equations with constant coefficients, undetermined coefficients, linear systems of differential equations. Applications to physical, engineering, and life sciences. |
|
|
MATH 165-03
Nathanael Grand
|
|
|
Matrix algebra and inverses, Gaussian elimination, determinants, vector spaces, eigenvalue problems. First order differential equations, linear second order differential equations with constant coefficients, undetermined coefficients, linear systems of differential equations. Applications to physical, engineering, and life sciences. |
|
|
MATH 201-01
Mark Herman
|
|
|
Probability spaces; combinatorial problems; discrete and continuous distributions; independence and dependence; moment generating functions; joint distributions; expectation and variance; sums of random variables; central limit theorem; laws of large numbers. |
|
|
MATH 235-02
Mark Herman
|
|
|
Finite-dimensional vector spaces over R and C axiomatically and with coordinate calculations. Forms, linear transformations, matrices, eigenspaces, inner products. |
|
| Thursday | |
|
MATH 141-05
Akshay Sant
|
|
|
Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear approximation, differentials, mean value theorem, maxima and minima, curve sketching, l'Hospital's rule. |
|
|
MATH 142-04
Tianxiao Hu
|
|
|
Calculus of algebraic, logarithmic, exponential, and trigonometric functions and their inverses. The definite integral, the fundamental theorem of calculus, geometric and physical applications including areas, volumes, work, and arc length. Techniques of integration including substitution rule, integration by parts, trigonometric substitution, partial fractions. Improper integrals |
|
|
MATH 143-04
Ella Yu
|
|
|
This is the third semester of a three-semester calculus sequence. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. |
|
|
MATH 143-05
Zhihe Li
|
|
|
This is the third semester of a three-semester calculus sequence. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. |
|
|
MATH 143-06
Mingway Wang
|
|
|
This is the third semester of a three-semester calculus sequence. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. |
|
|
MATH 161-02
Shantanu Deodhar
|
|
|
Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear approximation, differentials, mean value theorem, maxima and minima, curve sketching, l’Hospital’s rule, the definite integral, the fundamental theorem of calculus, and the substitution rule for integration. |
|
|
MATH 162-05
Debanshu Ghosh
|
|
|
Applications of integration including areas, volumes, work, and arc length. Techniques of integration including integration by parts, trigonometric substitution, partial fractions. Improper integrals. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. |
|
|
MATH 162-06
Sreedev Manikoth
|
|
|
Applications of integration including areas, volumes, work, and arc length. Techniques of integration including integration by parts, trigonometric substitution, partial fractions. Improper integrals. Calculus with parametric curves and polar coordinates. Sequences, series, tests for convergence including comparison tests, integral test, alternating series test, ratio test, root test. Taylor and Maclaurin series. |
|
|
MATH 164-03
James Iler
|
|
|
Equations of lines and planes, quadric surfaces, space curves, partial derivatives, linear approximation, directional derivatives, extrema, Lagrange multipliers, double/triple integrals including cylindrical and spherical coordinates. Line, surface, and volume integrals, divergence theorem, Stokes' theorem. |
|
|
MATH 164-04
Roan James
|
|
|
Equations of lines and planes, quadric surfaces, space curves, partial derivatives, linear approximation, directional derivatives, extrema, Lagrange multipliers, double/triple integrals including cylindrical and spherical coordinates. Line, surface, and volume integrals, divergence theorem, Stokes' theorem. |
|
|
MATH 141-04
Luke Barbarita
|
|
|
Analysis of the elementary real functions: algebraic, trigonometric, exponentials and their inverses and composites. Their graphs and derivatives. Topics include limits, continuity, asymptotes, the definition of the derivative, derivatives and derivative rules for algebraic, trigonometric, exponentials, and logarithms. Implicit differentiation, related rates, linear approximation, differentials, mean value theorem, maxima and minima, curve sketching, l'Hospital's rule. |
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