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Business class fares › From Tashkent › Sao Paulo

Tashkent to Sao Paulo business class (TAS–SAO)

The cheapest round-trip business class fare from Tashkent to Sao Paulo seen on Aviasales in recent days is €5,101 ($5,638), departing 21 Feb 2027 and returning 6 Mar 2027, 2 stops, sold by Wingie (seen 12 Nov 2026, checked 14 Nov 2026). €5,101 is in line with the typical round-trip business class fare for routes of over 13,000 km (median €5,101 across the 183 such routes we track). Search these dates: https://flat.flights/go/tashkent-to-sao-paulo/?d=2027-02-21&r=2027-03-06

Business class fares found (14 Nov 2026)

Round tripUSDOutboundReturnStopsSold byBook
€5,101 $5,638 21 Feb 2027 6 Mar 2027 2 stops Wingie 1 adult · 2 adults
€5,422 $5,992 19 Feb 2027 10 Mar 2027 1 stop Kupi.com 1 adult · 2 adults

One adult, business cabin, as last seen by Aviasales users; price and availability change. The live search shows today's fares for other dates.

Price data: Tashkent to Sao Paulo business class

First class, nonstop, one way & cabin options: Tashkent to Sao Paulo

Route facts

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Search Tashkent to Sao Paulo business class (1 adult) · Search for 2 adults · Premium Economy

Link to share: https://flat.flights/go/tashkent-to-sao-paulo/

Arrival & stay in Sao Paulo

FAQ

How much is business class from Tashkent to Sao Paulo?

The cheapest round-trip business class fare from Tashkent to Sao Paulo seen on Aviasales in recent days is €5,101 ($5,638), departing 21 Feb 2027 and returning 6 Mar 2027, 2 stops, sold by Wingie (seen 12 Nov 2026, checked 14 Nov 2026). €5,101 is in line with the typical round-trip business class fare for routes of over 13,000 km (median €5,101 across the 183 such routes we track).

When is business class from Tashkent to Sao Paulo cheapest?

Among departures in the next 6 months seen in recent searches, the cheapest month is February 2027, from €5,101 ($5,638) round trip.

Is there a nonstop business class fare from Tashkent to Sao Paulo?

None of the cheapest business class fares seen recently is nonstop; the cheapest options have 2 stops. Nonstop flights may exist at higher prices.

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