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Stoke to Mapua buses

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Trip Overview

The average bus between Stoke and Mapua takes 48 min and the fastest bus takes 45 min. The bus service runs several times per day from Stoke to Mapua. The journey time may be longer on weekends and holidays; use the search form on this page to search for a specific travel date.

48 min
Duration
25 km
Distance
$8
Average price
Twice daily
Frequency

Stoke to Mapua bus times

Buses run twice daily between Stoke and Mapua. The earliest departure is at 8:36 AM in the morning, and the last departure from Stoke is at 5:31 PM which arrives into Mapua at 6:22 PM. All services require a transfer at Champion Rd at Avery Fields and take an average of 48 min. The schedules shown below are for the next available departures.

Departing Friday, October 23, 2026

  •  → 

    eBuseBus50 min • 1 change

Departing Tuesday, October 27, 2026

  •  → 

    eBuseBus50 min • 1 change
  •  → 

    eBuseBus45 min • 1 change
  •  → 

    eBuseBus47 min • 1 change
  •  → 

    eBuseBus50 min • 1 change

Departing Wednesday, October 28, 2026

  •  → 

    eBuseBus50 min • 1 change
  •  → 

    eBuseBus45 min • 1 change
  •  → 

    eBuseBus47 min • 1 change
  •  → 

    eBuseBus50 min • 1 change

Departing Thursday, October 29, 2026

  •  → 

    eBuseBus50 min • 1 change
  •  → 

    eBuseBus45 min • 1 change
  •  → 

    eBuseBus47 min • 1 change
  •  → 

    eBuseBus50 min • 1 change

Frequently asked questions

Want to know about travelling from Stoke to Mapua? We have put together a list of the most frequently asked questions from our users such as: What is the cheapest mode of transport? What is the quickest option? How much do tickets usually cost? and many more.

Map of how to get from Stoke to Mapua.ExpandLaunch map view
  • Distance: 24.6 km
  • Duration: 48 min

What companies run services between Stoke, Nelson, New Zealand and Mapua, New Zealand?

eBus operates a bus from Salisbury Road near Champion Road to Aranui Road at Mapua Drive 3 times a day. Tickets cost $4–7 and the journey takes 30 min.

Operators