Median Earnings (1yr)
$67,744
95th percentile (80th in WI)
Median Debt
$20,500
5% below national median
Debt-to-Earnings
0.30
Manageable
Sample Size
92
Adequate data

Analysis

UW-Madison's mathematics program produces graduates who earn nearly $68,000 in their first year—38% above the national median for math majors and significantly ahead of every other Wisconsin institution offering this degree. This isn't just a marginal advantage: graduates here out-earn their counterparts at UW-Milwaukee, the state's second-best program, by more than $11,000 annually. That premium appears sustainable, with earnings climbing to $83,357 by year four, placing this program in the 95th percentile nationally.

The debt picture strengthens the value proposition. At $20,500, graduates carry roughly $3,000 less debt than the state median while earning substantially more, creating a debt-to-earnings ratio of just 0.30—meaning the entire debt load equals less than five months of first-year salary. While the 58th percentile for debt nationally isn't remarkable in isolation, it's competitive given the earnings premium.

For families weighing Wisconsin's flagship against other in-state options, the math is straightforward. This program delivers both the highest starting salaries and among the lowest debt loads for mathematics degrees in Wisconsin, translating to a significantly faster path to financial stability than peer institutions can offer.

Where University of Wisconsin-Madison Stands

Earnings vs. debt across all mathematics bachelors's programs nationally

University of Wisconsin-MadisonOther mathematics programs

Programs in the upper-left quadrant (high earnings, low debt) offer the best value. Programs in the lower-right quadrant warrant careful consideration.

Earnings Distribution

How University of Wisconsin-Madison graduates compare to all programs nationally

University of Wisconsin-Madison graduates earn $68k, placing them in the 95th percentile of all mathematics bachelors programs nationally.

Earnings Over Time

How earnings evolve from 1 year to 4 years after graduation

Earnings trajectories vary significantly. Some programs show strong early returns that plateau; others start lower but accelerate. Consider where you want to be at year 4, not just year 1.

Compare to Similar Programs in Wisconsin

Mathematics bachelors's programs at peer institutions in Wisconsin (30 total in state)

SchoolEarnings (1yr)Earnings (4yr)Median DebtDebt/Earnings
University of Wisconsin-Madison$67,744$83,357$20,5000.30
University of Wisconsin-Milwaukee$56,284$71,400$27,0000.48
Saint Norbert College$52,644$27,0000.51
Carthage College$52,593$60,583$27,0000.51
University of Wisconsin-Whitewater$50,285$53,677$22,2480.44
University of Wisconsin-La Crosse$49,651$65,134$23,0000.46
National Median$48,772$21,5000.44

Other Mathematics Programs in Wisconsin

Compare tuition, earnings, and debt across Wisconsin schools

SchoolIn-State TuitionEarnings (1yr)Debt
University of Wisconsin-Milwaukee
Milwaukee
$10,020$56,284$27,000
Saint Norbert College
De Pere
$44,432$52,644$27,000
Carthage College
Kenosha
$36,500$52,593$27,000
University of Wisconsin-Whitewater
Whitewater
$8,250$50,285$22,248
University of Wisconsin-La Crosse
La Crosse
$9,651$49,651$23,000

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 University of Wisconsin-Madison, approximately 15% 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 92 graduates with reported earnings and 106 graduates with debt data. Small samples may not be representative.