178 Agent As-Is Listings in Fresno, CA
Last updated: May 24, 2026
Browse agent-listed as-is properties in Fresno, CA. These are MLS listings where the seller is marketing the property in as-is condition, filtered by HiddenDealPro's algorithm for days on market and price position.
Not sure how we identify these? Read our methodology.
Market Stats
Updated May 24, 2026
Total listings
178
Price range
$22K – $3.6M
By price range
Top zip codes
2236 Peach Ave Apt 3
Clovis, CA 93612
$185,000
2 bd / 1 ba / 843 sqft
4034 N Vaughan Ave
Fresno, CA 93723
$360,499
2 bd / 2 ba / 1,163 sqft
643 E Vassar Ave
Fresno, CA 93704
$415,000
3 bd / 1 ba / 1,972 sqft
35085 Auberry Rd
Auberry, CA 93602
$865,000
4 bd / 3 ba / 3,264 sqft
39145 Checkerbloom Ln
Shaver Lake, CA 93664
$1,050,000
5 bd / 4 ba / 3,800 sqft
32301 E Trimmer Springs Rd Unit 121
Sanger, CA 93657
$45,000
2 bd / 1 ba / 650 sqft
2625 E Michigan Ave
Fresno, CA 93703
$399,000
5 bd / 3 ba / 1,752 sqft
More opportunities in Fresno
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Frequently asked questions
What does 'as-is' mean for these listings?
The seller is marketing the property in its current condition and is not offering repairs or credits. These are MLS-listed properties where the listing explicitly indicates as-is condition.
Are as-is properties good deals for investors?
As-is properties can offer investor opportunities, but require thorough due diligence. Always get an inspection, estimate repair costs, and run the numbers with our Deal Calculator before making an offer.
How often is this list updated?
Daily. The timestamp at the top of the page reflects the most recent data refresh.
How do I see the full list?
The full list is available to REI Labs Elite members at $97/mo.
What is days on market (DOM) and why does it matter?
Days on market is how long a property has been listed. Higher DOM on an as-is property may signal more seller motivation or pricing that needs adjustment. We stratify results by DOM to help you find the most active opportunities.
Data sourced from public MLS records and filtered by HiddenDealPro's algorithm. How we find these.