Undergraduate Program

This course covers pre-calculus material and is intended for students lacking the algebra and trigonometry background necessary to perform successfully in MATH 141. Topics include MATH 140 covers algebra and properties of polynomial, root, rational functions, exponential, logarithmic, and trigonometric functions. After completing this course students are ready to take MATH 141.

Location

(MW 10:25AM - 11:40AM)

This course covers pre-calculus material and is intended for students lacking the algebra and trigonometry background necessary to perform successfully in MATH 141. Topics include MATH 140 covers algebra and properties of polynomial, root, rational functions, exponential, logarithmic, and trigonometric functions. After completing this course students are ready to take MATH 141.

Location

(R 3:25PM - 4:40PM)

This course covers pre-calculus material and is intended for students lacking the algebra and trigonometry background necessary to perform successfully in MATH 141. Topics include MATH 140 covers algebra and properties of polynomial, root, rational functions, exponential, logarithmic, and trigonometric functions. After completing this course students are ready to take MATH 141.

Location

(T 12:30PM - 1:45PM)

This course covers pre-calculus material and is intended for students lacking the algebra and trigonometry background necessary to perform successfully in MATH 141. Topics include MATH 140 covers algebra and properties of polynomial, root, rational functions, exponential, logarithmic, and trigonometric functions. After completing this course students are ready to take MATH 141.

Location

(T 2:00PM - 3:15PM)

This course covers pre-calculus material and is intended for students lacking the algebra and trigonometry background necessary to perform successfully in MATH 141. Topics include MATH 140 covers algebra and properties of polynomial, root, rational functions, exponential, logarithmic, and trigonometric functions. After completing this course students are ready to take MATH 141.

Location

(W 9:00AM - 10:15AM)

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.

Location

(TR 2:00PM - 3:15PM)

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.

Location

(W 3:25PM - 4:40PM)

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.

Location

(T 11:05AM - 12:20PM)

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.

Location

(W 12:30PM - 1:45PM)

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.

Location

(F 12:30PM - 1:45PM)

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.

Location

(T 4:50PM - 6:05PM)

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.

Location

(T 3:25PM - 4:40PM)

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.

Location

(F 9:00AM - 10:15AM)

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.

Location

(R 4:50PM - 6:05PM)

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.

Location

(MW 2:00PM - 3:15PM)

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.

Location

(TR 9:40AM - 10:55AM)

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.

Location

(M 12:30PM - 1:45PM)

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.

Location

(R 3:25PM - 4:40PM)

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.

Location

(F 11:50AM - 1:05PM)

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.

Location

(MW 10:25AM - 11:40AM)

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.

Location

(R 12:30PM - 1:45PM)

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.

Location

(MW 9:00AM - 10:15AM)

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.

Location

(W 4:50PM - 6:05PM)

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.

Location

(F 3:25PM - 4:40PM)

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.

Location

(F 2:00PM - 3:15PM)

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.

Location

(T 12:30PM - 1:45PM)

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.

Location

(F 4:50PM - 6:05PM)

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

Location

(MW 3:25PM - 4:40PM)

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

Location

(T 4:50PM - 6:05PM)

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

Location

(T 11:05AM - 12:20PM)

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

Location

(TR 9:40AM - 10:55AM)

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

Location

(R 4:50PM - 6:05PM)

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

Location

(R 2:00PM - 3:15PM)

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

Location

(M 9:00AM - 10:15AM)

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

Location

(T 2:00PM - 3:15PM)

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

Location

(R 3:25PM - 4:40PM)

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.

Location

(MW 10:25AM - 11:40AM)

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.

Location

(F 10:25AM - 11:40AM)

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.

Location

(W 3:25PM - 4:40PM)

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.

Location

(TR 2:00PM - 3:15PM)

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.

Location

(W 2:00PM - 3:15PM)

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.

Location

(R 12:30PM - 1:45PM)

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.

Location

(W 4:50PM - 6:05PM)

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.

Location

(R 3:25PM - 4:40PM)

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.

Location

(T 12:30PM - 1:45PM)

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.

Location

(R 11:05AM - 12:20PM)

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.

Location

(MW 2:00PM - 3:15PM)

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.

Location

(MW 12:30PM - 1:45PM)

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.

Location

(TR 12:30PM - 1:45PM)

Passing the course will grant a waiver to the MATH 150 requirement for the Computer Science program, but does not fulfill any other requirements that MATH 150 may fulfill.

Location

( 7:00PM - 7:00PM)

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.

Location

(M 3:25PM - 4:40PM)

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.

Location

(M 12:30PM - 1:45PM)

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.

Location

(R 4:50PM - 6:05PM)

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.

Location

(T 3:25PM - 4:40PM)

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.

Location

(F 9:00AM - 10:15AM)

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.

Location

(M 3:25PM - 4:40PM)

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.

Location

(F 3:25PM - 4:40PM)

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.

Location

(F 10:25AM - 11:40AM)

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.

Location

(R 11:05AM - 12:20PM)

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.

Location

(F 12:30PM - 1:45PM)

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.

Location

(F 2:00PM - 3:15PM)

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.

Location

(MW 10:25AM - 11:40AM)

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.

Location

(T 11:05AM - 12:20PM)

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.

Location

(W 3:25PM - 4:40PM)

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.

Location

(W 3:25PM - 4:40PM)

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.

Location

(MW 9:00AM - 10:15AM)

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.

Location

(T 12:30PM - 1:45PM)

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.

Location

(TR 2:00PM - 3:15PM)

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.

Location

(R 11:05AM - 12:20PM)

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.

Location

(F 2:00PM - 3:15PM)

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.

Location

(F 11:50AM - 1:05PM)

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.

Location

(M 4:50PM - 6:05PM)

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.

Location

(TR 9:40AM - 10:55AM)

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.

Location

(MW 2:00PM - 3:15PM)

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.

Location

(R 3:25PM - 4:40PM)

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.

Location

(MW 9:00AM - 10:15AM)

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.

Location

(MW 10:25AM - 11:40AM)

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.

Location

(MW 3:25PM - 4:40PM)

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.

Location

(MW 12:30PM - 1:45PM)

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.

Location

(M 4:50PM - 6:05PM)

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.

Location

(R 11:05AM - 12:20PM)

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.

Location

(F 2:00PM - 3:15PM)

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.

Location

(T 9:40AM - 10:55AM)

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.

Location

(W 4:50PM - 6:05PM)

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.

Location

(R 2:00PM - 3:15PM)

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.

Location

(T 2:00PM - 3:15PM)

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.

Location

(T 3:25PM - 4:40PM)

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.

Location

(F 11:50AM - 1:05PM)

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.

Location

(R 3:25PM - 4:40PM)

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.

Location

(F 9:00AM - 10:15AM)

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.

Location

(F 3:25PM - 4:40PM)

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.

Location

(F 10:25AM - 11:40AM)

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.

Location

(MW 9:00AM - 10:15AM)

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.

Location

(W 3:25PM - 4:40PM)

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.

Location

(W 4:50PM - 6:05PM)

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.

Location

(R 11:05AM - 12:20PM)

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.

Location

(W 2:00PM - 3:15PM)

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.

Location

(R 2:00PM - 3:15PM)

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.

Location

(TR 9:40AM - 10:55AM)

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.

Location

(MW 12:30PM - 1:45PM)

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.

Location

(M 3:25PM - 4:40PM)

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.

Location

(F 11:50AM - 1:05PM)

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.

Location

(F 3:25PM - 4:40PM)

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.

Location

(T 3:25PM - 4:40PM)

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.

Location

(M 2:00PM - 3:15PM)

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.

Location

(F 2:00PM - 3:15PM)

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.

Location

(MW 10:25AM - 11:40AM)

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.

Location

(TR 12:30PM - 1:45PM)

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.

Location

(MW 3:25PM - 4:40PM)

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.

Location

(MW 9:00AM - 10:15AM)

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.

Location

(MW 2:00PM - 3:15PM)

Students with strong mathematical ability should consider taking the honors calculus sequence, MATH 171-174, designed for students interested in mathematics. These courses teach calculus as an interesting subject in its own right and place an emphasis on theoretical understanding as well as on mastering technical skills.

Location

(MW 3:25PM - 4:40PM)

Students with strong mathematical ability should consider taking the honors calculus sequence, MATH 171-174, designed for students interested in mathematics. These courses teach calculus as an interesting subject in its own right and place an emphasis on theoretical understanding as well as on mastering technical skills.

Location

(MW 10:25AM - 11:40AM)

Third course in the honors sequence, MATH 171-174. These courses teach calculus as an interesting subject in its own right and place an emphasis on theoretical understanding as well as on mastering technical skills.

Location

(MW 10:25AM - 11:40AM)

In this interdisciplinary seminar course we will try to understand "the infinite", one of the most fascinating and elusive concepts in human culture. It plays a vital role in biblical thought, ancient Greek philosophy and mysticism, scholastic theology, nineteenth century romantic literature, ancient and modern mathematics, and physics. A small sample of the questions we will explore are: 1) How is it possible to even think about the infinite? 2) What does it mean for God to be infinite? 3) The infinite or the finite, which is better, and why has the answer differed in different cultures? Readings will be from numerous sources, including Plato, Aristotle, Euclid, Aquinas, Nicholas of Cusa, Newton, Berkeley, Wordsworth, Cantor, and Borges, as time permits.

Location

(R 9:40AM - 12:10PM)

Techniques and methods of proof used in mathematics and computer science. Logical reasoning, mathematical induction, relations, functions. Applications to group theory or real analysis. A significant focus of this course is developing proof writing skills, which are central to the transition to higher mathematics.

Location

(MW 2:00PM - 3:15PM)

Writing module for Math 200. Concurrent registration in Math 200 is required.

Location

( 7:00PM - 7:00PM)

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.

Location

(MW 2:00PM - 3:15PM)

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.

Location

(TR 2:00PM - 3:15PM)

Discrete and continuous probability distributions and their properties. Principle of statistical estimation and inference. Point and interval estimation. Maximum likelihood method for estimation and inference. Tests of hypotheses and confidence intervals, contingency tables, and related topics.

Location

(TR 3:25PM - 4:40PM)

Discrete and continuous probability distributions and their properties. Principle of statistical estimation and inference. Point and interval estimation. Maximum likelihood method for estimation and inference. Tests of hypotheses and confidence intervals, contingency tables, and related topics.

Location

(W 4:50PM - 6:05PM)

Discrete and continuous probability distributions and their properties. Principle of statistical estimation and inference. Point and interval estimation. Maximum likelihood method for estimation and inference. Tests of hypotheses and confidence intervals, contingency tables, and related topics.

Location

(M 3:25PM - 4:40PM)

Discrete and continuous probability distributions and their properties. Principle of statistical estimation and inference. Point and interval estimation. Maximum likelihood method for estimation and inference. Tests of hypotheses and confidence intervals, contingency tables, and related topics.

Location

(F 12:30PM - 1:45PM)

Linear programming is emphasized – including the simplex algorithm, sensitivity analysis, dual problems, and related techniques. Integer programming, network models, Dynamic programming, and the KKT conditions are also discussed.

Location

(TR 11:05AM - 12:20PM)

Mathematical concepts and techniques underlying finance theory; arbitrage pricing theory and option pricing.

Location

(MW 9:00AM - 10:15AM)

This course covers fractal geometry with applications to chaos theory and related computer software.

Location

(MW 3:25PM - 4:40PM)

Divisibility, primes, congruences, quadratic residues and quadratic reciprocity, primitive roots, and selected topics, with applications to cryptography and computer science.

Location

(MW 9:00AM - 10:15AM)

Finite-dimensional vector spaces over R and C axiomatically and with coordinate calculations. Forms, linear transformations, matrices, eigenspaces, inner products.

Location

(MW 2:00PM - 3:15PM)

Finite-dimensional vector spaces over R and C axiomatically and with coordinate calculations. Forms, linear transformations, matrices, eigenspaces, inner products.

Location

(MW 12:30PM - 1:45PM)

Writing module for MATH 235. Concurrent registration with MATH 235 is required.

Location

( 7:00PM - 7:00PM)

Writing module for MATH 235. Concurrent registration with MATH 235 is required.

Location

( 7:00PM - 7:00PM)

Basic algebraic structures, including groups, rings, and fields with applications to specific examples.

Location

(TR 2:00PM - 3:15PM)

Honors version of MATH 236.

Location

(TR 2:00PM - 3:15PM)

Writing module for Math 236H. Concurrent registration in Math 236H is required.

Location

( 7:00PM - 7:00PM)

Writing module for Math 236. Concurrent registration in Math 236 is required.

Location

( 7:00PM - 7:00PM)

Continuation of MATH 236 covering field theory and Galois theory including proofs of the impossibility of trisecting angles, doubling the cube, squaring the circle, and solving 5th-degree polynomials'.

Location

(MW 2:00PM - 3:15PM)

Permutations and combinations; enumeration through recursions and generating functions; Polya's theory of counting; finite geometrics and block designs; counting in graphs.

Location

(TR 11:05AM - 12:20PM)

Sets, relations, and mappings; cardinals and ordinals; axiom of choice and equivalents.

Location

(TR 9:40AM - 10:55AM)

Torsion, curvature; curves and surfaces in 3-space.

Location

(MW 10:25AM - 11:40AM)

Real number system, continuity and uniform continuity, mean value theorems, bounded variation, Riemann-Stieltjes integral, sequences of functions.

Location

(MW 10:25AM - 11:40AM)

Real number system, continuity and uniform continuity, mean value theorems, bounded variation, Riemann-Stieltjes integral, sequences of functions.

Location

(MW 12:30PM - 1:45PM)

Honors version of MATH 265.

Location

(MW 12:30PM - 1:45PM)

Writing module for Math 265H. Concurrent registration in Math 265H is required.

Location

( 7:00PM - 7:00PM)

Writing module for Math 265. Concurrent registration in Math 265 is required

Location

( 7:00PM - 7:00PM)

Writing module for Math 265. Concurrent registration in Math 265 is required

Location

( 7:00PM - 7:00PM)

An introduction to quantum computing from a mathematical perspective. This course provides a bridge to the field for students with a background in rigorous linear algebra; no prior knowledge of computing or quantum mechanics is necessary. Foundations of quantum mechanics are presented axiomatically, along with mathematical notions such as Hilbert spaces, tensor products, density operators, and mixed states. Also discussed are entanglement swapping, the EPR paradox, impossible devices, quantum gates, and algorithms, such as Shor’s factorization and Grover’s search.

Location

(TR 12:30PM - 1:45PM)

Analyzes numerical methods for approximation, interpolation and integration of functions, solving ordinary differential equations, finding zeros.

Location

(TR 9:40AM - 10:55AM)

Writing module for Math 280. Concurrent registration in Math 280 is required.

Location

( 7:00PM - 7:00PM)

This course covers the classical partial differential equations of mathematical physics: the heat equation, the Laplace equation, and the wave equation. The primary technique covered in the course is separation of variables, which leads to solutions in the form of eigenfunction expansions. The topics include Fourier series, separation of variables, Sturm-Liouville theory, unbounded domains and the Fourier transform, spherical coordinates and Legendre’s equation, cylindrical coordinates and Bessel’s equation. The software package Mathematica will be used extensively. Prior knowledge of Mathematica is helpful but not essential. In the last two weeks of the course, there will be a project on an assigned topic. The course will include applications in heat conduction, electrostatics, fluid flow, and acoustics.

Location

(MWF 11:50AM - 12:40PM)

This course covers the classical partial differential equations of mathematical physics: the heat equation, the Laplace equation, and the wave equation. The primary technique covered in the course is separation of variables, which leads to solutions in the form of eigenfunction expansions. The topics include Fourier series, separation of variables, Sturm-Liouville theory, unbounded domains and the Fourier transform, spherical coordinates and Legendre’s equation, cylindrical coordinates and Bessel’s equation. The software package Mathematica will be used extensively. Prior knowledge of Mathematica is helpful but not essential. In the last two weeks of the course, there will be a project on an assigned topic. The course will include applications in heat conduction, electrostatics, fluid flow, and acoustics.

Location

(F 3:25PM - 4:40PM)

This course offers undergraduate students a structured, credit-bearing opportunity to gain experience in supervised teaching within a college-level classroom setting. Under the mentorship of a faculty member, students assist in course delivery, lead discussions or labs, support instructional design, and participate in pedagogical reflection. Responsibilities and expectations vary by course and department.

Location

( 7:00PM - 7:00PM)

This course provides undergraduate students the opportunity to pursue in-depth, independent exploration of a topic not regularly offered in the curriculum, under the supervision of a faculty member in the form of independent study, practicum, internship or research. The objectives and content are determined in consultation between students and full-time members of the teaching faculty. Responsibilities and expectations vary by course and department. Registration for Independent Study courses needs to be completed through the Independent Study Registration form (https://secure1.rochester.edu/registrar/forms/independent-study-form.php)

Location

( 7:00PM - 7:00PM)

This course provides undergraduate students the opportunity to pursue in-depth, independent exploration of a topic not regularly offered in the curriculum, under the supervision of a faculty member in the form of independent study, practicum, internship or research. The objectives and content are determined in consultation between students and full-time members of the teaching faculty. Responsibilities and expectations vary by course and department. Registration for Independent Study courses needs to be completed through the Independent Study Registration form (https://secure1.rochester.edu/registrar/forms/independent-study-form.php)

Location

( 7:00PM - 7:00PM)

This course provides undergraduate students the opportunity to pursue in-depth, independent exploration of a topic not regularly offered in the curriculum, under the supervision of a faculty member in the form of independent study, practicum, internship or research. The objectives and content are determined in consultation between students and full-time members of the teaching faculty. Responsibilities and expectations vary by course and department. Registration for Independent Study courses needs to be completed through the Internship Registration form ( https://secure1.rochester.edu/registrar/forms/internship-registration-form.php)

Location

( 7:00PM - 7:00PM)

This course provides undergraduate students the opportunity to pursue in-depth, independent exploration of a topic not regularly offered in the curriculum, under the supervision of a faculty member in the form of independent study, practicum, internship or research. The objectives and content are determined in consultation between students and full-time members of the teaching faculty. Responsibilities and expectations vary by course and department.  Registration for Independent Study courses needs to be completed through the Independent Study Registration form (https://secure1.rochester.edu/registrar/forms/independent-study-form.php)​

Location

( 7:00PM - 7:00PM)