allk12 · Rankings · Smallest · Texas · Comanche County

The smallest public schools in Comanche County, Texas

Across Comanche County, Texas, 8 public schools are ranked here, ranked by the smallest total enrollment (schools with at least 10 students). Sidney School leads the list at 106, against a median of 239 across the ranked schools.

Sort any column, filter to a school or district, or download the full ranking as a CSV. Source data is federal NCES and state assessment reporting, 2024-25.

Schools ranked

Comanche County, Texas

Best Students

106

Median Students

239

SMALLEST · COMANCHE COUNTY, TEXAS

#	School	City	District	Level	Students
1	Sidney School	SIDNEY, TX	SIDNEY ISD	Combined	106
2	Perkins Middle School	DE LEON, TX	DE LEON ISD	Middle	133
3	Gustine School	GUSTINE, TX	GUSTINE ISD	Combined	136
4	De Leon High School	DE LEON, TX	DE LEON ISD	High	182
5	Jefferies Junior High School	COMANCHE, TX	COMANCHE ISD	Middle	295
6	De Leon Elementary School	DE LEON, TX	DE LEON ISD	Elementary	339
7	Comanche High School	COMANCHE, TX	COMANCHE ISD	High	375
8	Comanche Elementary School	COMANCHE, TX	COMANCHE ISD	Elementary	658

Page 1 of 1 · top 8 of 8 ranked. NCES + state assessment data, 2024-25.↓ Download full CSV

All schools in Comanche County →

Smallest rankings at a wider scope

All Texas Nationwide

Other rankings for Comanche County, Texas

Largest Highest proficiency Highest poverty Lowest poverty Lowest proficiency Most Hispanic Most Black Most White Most Asian Best in math Best in reading Best in science Most improved Biggest declines Most Native American Most Pacific Islander Most multiracial Most Hispanic (count)Most Black (count)Most White (count)Most multiracial (count)Most male Most female

All ranking categories →

DATA NOTICE

allk12 is independent and not affiliated with, endorsed by, or sponsored by NCES, the US Census Bureau, any state education agency or assessment program, or any other government agency. Source data is compiled from public records and provided "as is," without warranty of accuracy or completeness. You rely on it, and any analysis derived from it, at your own risk. See the full disclaimer.