| City/Town Names | Most Popular Resources | ||||
|
|
The 92530 ZIP Code is centered1 in Riverside County at latitude 33.604 and longitude -117.377. It is a standard type ZIP Code. Riverside County is in the Pacific Time Zone (UTC -8 hours) and observes daylight savings time. The population in ZIP Code Tabulation Area (ZCTA) 92530 was 38,514 with 13,071 housing units; a land area land area of 67.34 sq. miles; a water area of 5.05 sq. miles; and a population density of 571.95 people per sq. mile for Census 2000. Demographic Profile |
Lake Elsinore, CA 92530 Map (Marker is ZIP Code Centroid)
Local Search, 92530 ZIP Code| Distance & Driving Directions
Nearby Cities, Towns & Census Designated Places
|
Lakeland Village, CA
(3.1 miles NE) Lake Elsinore, CA (5.3 miles NNE) Sedco Hills, CA (5.6 miles ENE) Wildomar, CA (5.6 miles E) North Elsinore, CA (6.4 miles NNE) |
Terra Cotta, CA
(6.8 miles N) San Juan Hot Springs, CA (7.6 miles W) Canyon Lake, CA (8.2 miles NE) Alberhill, CA (8.7 miles N) Murrieta, CA (10.1 miles ESE) |
Nearby Neighborhoods, Subdivisions & Other Small Populated Places
|
La Cresta, CA
(4.5 miles SE) Santa Rosa West, CA (5.6 miles SE) La Cresta Highlands, CA (6 miles SSE) Santa Rosa South, CA (7 miles SSE) Sylvan Meadows, CA (7.5 miles SE) |
Santa Margarita Groves, CA
(9.4 miles SE) Mission Hills Mobile Home Park, CA (10.3 miles ESE) Camelot Hills, CA (11.6 miles NNE) Antelope Hills, CA (12.1 miles E) Santa Rosa Ranch Estates, CA (12.2 miles N) |
ZIP Codes - Key Concepts
- ZIP Codes are categories for grouping mailing addresses and are not exact geographic regions.
- The centroid of a ZIP Code may be in one County and the associated city/town in another.
- In rural areas, a single ZIP Code may be used for cities and towns in several different Counties.
- ZIP Code "areas" can overlap, be subsets of each other, or be artificial constructs with no geographic area.
- ZIP Codes are only loosely tied to cities.
1 Keeping the above key concepts in mind, what we informally refer to as the "center" of a ZIP Code is most often actually the centroid of a polygon.