Skip to main content
×
Loading...

Mathematical Methods for Social Sciences

This course takes a concrete approach to the basic topics of multivariable calculus. Topics include a brief review of one-variable calculus, parametric equations, alternate coordinate systems, vectors and vector functions, partial derivatives, multiple integrals, and Lagrange multipliers. Students may register for the second course (MATH 19620) without having taken the first.

Course Code

MATH 19520

Section

91

Eligibility

High School Students
UChicago Undergraduates
Visiting Undergraduates

Subject(s)

Mathematics

Class Day(s)

Mon Wed Fri

Class Start Time

9:00

Class End Time

11:00

Session(s)

Session I

Start Date

End Date

Requirements

  • Eligibility: current high school sophomores and juniors, 14 years and older (unless clearly stated otherwise); current College undergraduate students; and visiting undergraduate students.
  • The Priority application deadline is February 2. Students who apply by the Priority application deadline will have their $50 application fee waived. Any applications received after the Priority deadline will be admitted using rolling admission and will require a $50 application fee. 
  • International students who will require a visa to attend, applications will be considered no later than April 2 in order to allow enough time to complete the visa application process.
  • Rolling admissions: courses fill quickly, so submit your complete application as soon as possible.

Additional Details

  • Prerequisite: MATH 13300, 15300, or 16300
  • Enrollment is limited to 30.
  • Orientation for high school students is June 16-17.

Cost & Aid

Tuition is $4,085 per course. (Full-time registration is two courses taken during the same session.)
Additional fees apply; housing and dining costs not included.

Complete Cost & Aid Information (including housing and other fees) for high school students can be found here.
Complete Cost & Aid Information (including housing and other fees) for undergraduates can be found here.