Median Earnings (1yr)
$81,470
75th percentile (60th in IL)
Sample Size
16
Limited data

Earnings Distribution

How Wheaton College graduates compare to all programs nationally

Wheaton College graduates earn $81k, placing them in the 75th percentile of all computer science bachelors programs nationally.

Compare to Similar Programs in Illinois

Computer Science bachelors's programs at peer institutions in Illinois (41 total in state)

SchoolEarnings (1yr)Earnings (4yr)Median DebtDebt/Earnings
Wheaton College$81,470
University of Illinois Urbana-Champaign$124,530$143,775$20,5000.16
University of Chicago$117,578$175,145
Northwestern University$99,981$130,650$14,6000.15
Illinois Institute of Technology$86,005$103,119$23,2500.27
Illinois State University$81,363$89,443$22,5000.28
National Median$70,950$23,3740.33

Other Computer Science Programs in Illinois

Compare tuition, earnings, and debt across Illinois schools

SchoolIn-State TuitionEarnings (1yr)Debt
University of Illinois Urbana-Champaign
Champaign
$16,004$124,530$20,500
University of Chicago
Chicago
$66,939$117,578
Northwestern University
Evanston
$65,997$99,981$14,600
Illinois Institute of Technology
Chicago
$51,763$86,005$23,250
Illinois State University
Normal
$16,021$81,363$22,500

About This Data

Source: U.S. Department of Education College Scorecard (October 2025 release)

Population: Graduates who received federal financial aid (Title IV grants or loans). At Wheaton College, approximately 20% of students receive Pell grants. Students who did not receive federal aid are not included in these figures.

Earnings: Median earnings from IRS W-2 data for graduates who are employed and not enrolled in further education, measured 1 year after completion. Earnings are pre-tax and include wages, salaries, and self-employment income.

Debt: Median cumulative federal loan debt at graduation. Does not include private loans or Parent PLUS loans borrowed on behalf of students.

Sample Size: Based on 16 graduates with reported earnings and 13 graduates with debt data. Small samples may not be representative.