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Kansas schools ranked by test score

Latest KAP year (2024-25). 269 schools with reported Mathematics scores. State average: 38.8%.
RankSchoolLevelMathematicsvs state
251Plainville High
Plainville · Plainville
High15.6%-23.2pp
252Heights High
Wichita · Wichita
High15.1%-23.7pp
253Turner High
Kansas City · Turner-Kansas City
High15.1%-23.7pp
254Stanton County Jr./Sr. High School
Johnson · Stanton County
High15.0%-23.8pp
255Insight School of Kansas
Spring Hill · Spring Hill
High13.6%-25.2pp
256Pleasanton High
Pleasanton · Pleasanton
High13.6%-25.2pp
257Southeast High
Wichita · Wichita
High13.4%-25.4pp
258Arkansas City High
Arkansas City · Arkansas City
High12.4%-26.4pp
259Washington High
Kansas City · Kansas City
High12.4%-26.4pp
260Liberal Sr High
Liberal · Liberal
High12.3%-26.5pp
261Humboldt High School
Humboldt · Humboldt
High10.3%-28.5pp
262Altoona-Midway Middle/High School
Buffalo · Altoona-Midway
High10.0%-28.8pp
263Hope Street Charter Academy
Topeka · Topeka Public Schools
High10.0%-28.8pp
264South High
Wichita · Wichita
High8.8%-30.0pp
265West High
Wichita · Wichita
High7.6%-31.2pp
266F L Schlagle High
Kansas City · Kansas City
High5.3%-33.5pp
267Wyandotte High
Kansas City · Kansas City
High5.3%-33.5pp
268Highland Park High
Topeka · Topeka Public Schools
High3.9%-34.9pp
269J C Harmon High
Kansas City · Kansas City
High2.3%-36.5pp
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About this ranking

Schools are ranked by the percentage of students who scored at or above the KAP % Meeting + Exceeding threshold on the latest available KAP Mathematics test (school year 2024-25). A higher percentage is better.

Only public schools with a reasonable cohort size are included (at least 50 total students enrolled, since the source file does not include per-subject student counts), so very small programs and special-purpose centers are filtered out.

The state average shown above is enrollment-weighted: we multiply each school's score by how many of its students tested, sum those across every public school in Kansas, and divide by the total students tested. This way a big school counts more than a tiny one in the typical-student average.