5 Person Coworking Space at 29 Le Duan Street, District 1

For businesses seeking a unique serviced office to fit their specific needs, 29 Le Duan Street District 1 offers the perfect solution. Your Host, with 27 available listings ranging from 1 desk to 20 desks, guarantees they have the right fit for any team size. Their creative coworking deskspace is currently 10% off at ₫8029073 per week and features air-conditioned offices, business lounge, parking in building, telephone answering and reception services offered, 24/7 access so you can come and go as needed, administration support, balcony/outdoor meeting room, storage facilities, lift/elevator, showers, disabled access, bike racks and building security. Moreover, Le Duan Bus Stop is located just 3 minutes away while Ga Văn Thánh Train Station is 38 minutes away; Highlands Coffee and Yui Ramen are also close by for an after hours bite to eat. Book a tour of this amazing space today!

Regus (Vietnam) at 29 Le Duan Street, District 1 provides a comprehensive range of serviced office solutions, from private spaces to virtual offices, with a minimum of one desk up to a maximum of 20. Boasting 27 available listings, their selection includes 20 private spaces and 2 virtual spaces. Prices range from ₫1,683,528 to ₫151,411,764. As the largest serviced office provider in the world, Regus operates on an impressive scale with almost 3000 business centres located in 900 cities across 120 countries. Their fully serviced offices come equipped with high-speed internet access and office furniture so you can move in and start working right away. Not only that but each centre is staffed with a reception team who are able to assist with mail handling, administrative tasks and call answering services. It’s easy for businesses of any size or budget to find a suitable space nearby as Regus’ offering is constantly expanding. This great flexibility allows businesses to start small then add more space as they grow while personalising their office space according to their needs and brand identity.