Meymanat Farzamirad
Winter Term 2026 (1940)
MATH 100 - Calculus for Engineering I
3.5 units (fi 6)(EITHER, 3-0-1)
Review of numbers, inequalities, functions, analytic geometry; limits, continuity; derivatives and applications, Taylor polynomials; log, exp, and inverse trig functions. Integration, fundamental theorem of calculus substitution, trapezoidal and Simpson's rules. Prerequisites: Mathematics 30-1 and Mathematics 31. Notes: (1) Credit can be obtained in at most one of MATH 100, 113, 114, 117, 134, 144, 154, or SCI 100. (2) Students in all sections of this course will write a common final examination. (3) Restricted to Engineering students. Non-Engineering students who take this course will receive 3 units.
LECTURE ER1 (85334)
2026-01-05 - 2026-04-10
TR 08:00 - 09:20
MATH 134 - Calculus for the Life Sciences I
3 units (fi 6)(EITHER, 3-0-0)
The derivative as a rate of change. Differentiation of elementary, trigonometric, exponential, and logarithmic functions. The definite integral as a summation. Integration. The Fundamental Theorem of Calculus. Applications in the context of the life sciences. Prerequisite: Mathematics 30-1. Note: Credit can be obtained in at most one of MATH 100, 113, 114, 117, 134, 144, 154 or SCI 100.
LECTURE S1 (85946)
2026-01-05 - 2026-04-10
MWF 15:00 - 15:50
MATH 136 - Calculus for the Life Sciences II
3 units (fi 6)(EITHER, 3-0-0)
Techniques and applications of integration. Improper integrals. Differential equations and mathematical modelling. Partial differentiation. Applications in the context of the life sciences. Prerequisite: One of MATH 100, 113, 114, 117, 134, 144 or 154. Note: Credit can be obtained in at most one of MATH 101, 115, 118, 136, 146, 156 or SCI 100.
LECTURE Q1 (80063)
2026-01-05 - 2026-04-10
TR 12:30 - 13:50
Spring Term 2026 (1950)
MATH 300A - Advanced Boundary Value Problems
0 units (fi 6)(EITH/SP/SU, 3-0-0)
Derivation of the classical partial differential equations of applied mathematics, solutions using separation of variables. Fourier expansions and their applications to boundary value problems. Introduction to Fourier Transforms. Emphasis on building an appropriate mathematical model from a physical problem, solving the mathematical problem, and carefully interpreting the mathematical results in the context of the original physical problem. Prerequisites: MATH 201 and 209. Notes: (1) Open only to students in Engineering and Specialization Geophysics. (2) Credit can be obtained in at most one of MATH 300 and 337. (3) Course cannot be taken for credit if credit has been obtained in ECE 341.
LECTURE C1 (30054)
2026-05-04 - 2026-06-30
TR 12:30 - 13:50
Summer Term 2026 (1960)
MATH 300B - Advanced Boundary Value Problems
3 units (fi 6)(EITH/SP/SU, 3-0-0)
Derivation of the classical partial differential equations of applied mathematics, solutions using separation of variables. Fourier expansions and their applications to boundary value problems. Introduction to Fourier Transforms. Emphasis on building an appropriate mathematical model from a physical problem, solving the mathematical problem, and carefully interpreting the mathematical results in the context of the original physical problem. Prerequisites: MATH 201 and 209. Notes: (1) Open only to students in Engineering and Specialization Geophysics. (2) Credit can be obtained in at most one of MATH 300 and 337. (3) Course cannot be taken for credit if credit has been obtained in ECE 341.
LECTURE C1 (40037)
2026-07-01 - 2026-07-31
TR 12:30 - 13:50