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Demographics
Population
Population Density
South Meadows Crossing in Fort Worth, Texas, exhibits population fluctuations over the past decade. The neighborhood's population density was 10,377.52 people per square mile in 2022, classifying it as an urban area. This area is characterized by mid-rise and high-rise residential buildings.
The population data shows variability year-over-year. There was an increase from 2,576 residents in 2010 to 3,467 in 2012, followed by a decline to 1,771 in 2017. This pattern suggests periods of development and subsequent demographic shifts.
In recent years, the population reached 3,000 residents in 2019 before settling at 1,830 in 2022. This latest figure maintains the area's urban character. The fluctuations could be attributed to changes in housing availability, economic conditions, or shifts in the local job market.
The urban density of South Meadows Crossing supports a lifestyle centered around convenience and accessibility. Residents likely have access to public transportation, dining options, and cultural amenities typical of urban environments. The neighborhood's layout likely features a mix of residential and commercial spaces.
Housing in the area is likely compact, with a mix of apartments and possibly townhomes. The estimated 701 housing units for the 2022 population suggest a high occupancy rate, indicating demand for urban living in this part of Fort Worth.
Fort Worth has been experiencing overall growth as part of the Dallas-Fort Worth metroplex's expansion. South Meadows Crossing's fluctuations might reflect broader urban development patterns in the region, possibly including gentrification or redevelopment initiatives.
The urban character of South Meadows Crossing, combined with its location in Fort Worth, likely attracts a diverse population seeking urban living benefits. This area potentially offers more affordable options compared to denser urban cores. This balance of urban amenities and potentially more manageable living costs could be a factor in the neighborhood's population dynamics.