Students
Tuition Fee
Not Available
Start Date
Not Available
Medium of studying
Not Available
Duration
Not Available
Details
Program Details
Degree
Bachelors
Course Language
English
About Program

Program Overview


Program Overview

The Bachelor of Science in Urban Planning and Spatial Analytics prepares students to address some of the world’s most challenging urban problems in the context of core social values such as sustainability and resilience. The curriculum gives students both a broad understanding of the urban and regional environment and a firm grounding in the practical skills needed for effective analysis and planning.


Program Details

  • The program focuses on providing students with a comprehensive understanding of urban planning and spatial analytics.
    • This includes a broad understanding of the urban and regional environment.
    • It also includes a firm grounding in the practical skills needed for effective analysis and planning.

Program Requirements and Course Descriptions

View all of the B.S. in Urban Planning and Spatial Analytics requirements and course descriptions.


Institution

Georgia Institute of Technology

The Georgia Institute of Technology is located at North Avenue, Atlanta, GA 30332.


Legal and Privacy Information

  • The institution has a Legal & Privacy Information policy.
    • This policy includes information about Equal Opportunity, Nondiscrimination, and Anti-Harassment.
    • It also includes information about Human Trafficking Notice, Title IX/Sexual Misconduct, and Hazing Public Disclosures.
  • The institution has an Accessibility policy.
  • The institution has an Accountability policy.
  • The institution has an Accreditation policy.
  • The institution has a Report Free Speech and Censorship Concern policy.

Copyright Information

The institution's website and content are copyrighted by the Georgia Institute of Technology, 2025.


Cookie Policy

The institution's website uses cookies. For more information, review the Privacy & Legal Notice.


The final answer is: $\boxed{}$


See More