
Studio Apartments for Rent near College Park, NV (117 Rentals) Page 2 of 3


2224 Saturn Ave

1716 Cordoba Ln

1825 Goldfield St

2300 Mary Dee Ave

2416-2420 Bassler St

2543 Statz St

2506 Ellis St

405 W Adams Ave

6240 Yerba Ln
The Art of the Rental Viewing: What to look for during a property tour
Touring a rental? This guide helps you know exactly what to look for, from safety features to hidden flaws, so you can confidently sign your lease or keep searching.

2304 Saturn Ave

2432 Ellis St

1722-1726 W Bonanza Rd

6224 Yerba Ln

2424-2426 Statz St

2025 Winwood St

2301-2307 Ellis St

412 W Bonanza Rd

Desert Cactus

2231-2237 Crawford St
Smart Renter's Guide: Calculating Affordable Rent & Housing Costs
Wondering how to determine your rental budget? This comprehensive guide covers everything from the 30% rule to hidden fees and effective budgeting strategies.

1417 E Cartier Ave

1917 Arpa Way

1928 Harvard St

3237 Figler Ct

6232 Yerba Ln

1920 Lirio Way

2411 Crawford St

6217 Ilanos Ln

1813 Harding St

Willow Trail Apartments
Navigating the Rental Market: Tips for First-Time Renters
Entering the rental market? Learn these simple tips and strategies to avoid common pitfalls and make confident choices. Rent with peace of mind.

2412-2418 Mccarran St

318 W Van Buren Ave

3232 Figler Ct

James Anthony Plaza

5305 W Cheyenne Ave

3229 Figler Ct

605 W Monroe Ave

5200 Redberry St

2215 E Nelson Ave

833 F St

1340 Hassell Ave

1905 Hoover St

1916 Lirio Way

2316 Saturn Ave

2400 Webster St

5325 Redberry St

3216 Figler Ct

2001 Tonopah Ave

2332-2366 Daley St

2121 Carroll St
College Park, NV Local Guide

How much does it cost to rent an apartment in College Park?
| Bedroom | Average Rent | Cheapest Rent | Highest Rent |
|---|---|---|---|
| College Park Studio Apartments | $1,481 | $938 | $1,912 |
| College Park 1 Bedroom Apartments | $1,378 | $700 | $2,081 |
| College Park 2 Bedroom Apartments | $1,560 | $999 | $2,450 |
| College Park 3 Bedroom Apartments | $1,963 | $1,300 | $3,232 |
| College Park 4 Bedroom Apartments | $2,413 | $1,630 | $3,000 |
Browse Top Apartments in College Park
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Frequently Asked Questions about Studio College Park Apartments
What is the Cheapest apartment in College Park with Studio?
Currently the most affordable Studio in College Park is at Ashford Manor Apartments listed at $805.
How much is the average rent for a Studio College Park Apartment?
The average rent for a Studio Apartment in College Park is $1,481.
What is the largest available Studio College Park Apartment for rent?
Today's apartment with the most square footage in College Park is a 639 square feet unit starting from $1,279 at The Apex @Meadows.
What is the average size for College Park Studio Apartments for rent?
The average size for a Studio rental in College Park is currently 546 sq ft.
Expert Rental Resources
The rental experts at ApartmentHomeLiving.com provide you with top advice, tools, and tips for understanding the leasing process and finding the perfect rental. Here are a few helpful rental and leasing articles from our experts to guide you on your search.
Articles, How-To's, and Tips

Practical Tips for Renters: How to Identify a Great Rental and Avoid Red Flags
Written by: Robin Stewart
Renters want to find a great apartment, the right place for them, one that checks all the boxes of location, rental cost, amenities, safety, and more.

First Apartment Regrets: Real Renters Share What They'd Do Differently
Written by: Robin Stewart
Hindsight is 20/20. Live and Learn. With age comes wisdom. We’re familiar with all those expressions, and all of them apply to lessons first-time renters learn.

Renters Insurance 101: What It Is, What It Covers, and Why You Need It
Written by: Robin Stewart
Insurance seems to be a part of life. In some states, having insurance is the law, as is the case for automobile insurance. Renters are no exception.

Apartment Occupancy Rates: Renter Attraction vs Renter Retention
Written by: Robin Stewart
There’s a tenet in marketing about client or customer attraction and retention. Studies and data have consistently shown it costs less to keep a current customer than to attract a new one.