Trip information

Departure: Redruth, England
Arrival: Raymond's Hill, England
Fastest route: 5h 12min
Distance: 187km
Cheapest route: £15.7
Transfers: Between 1 and 2
Bus companies: National Express

Cheap bus schedules leaving on Friday

One Passenger / One Trip

04:42

Redruth, England

Redruth Bus Stop (Alma Place)

12:15

Raymond's Hill, England

Raymond's Hill Bus Stop (opp Hunters Lodge Inn)

7h 33min

++ 2 layovers

£31.6

04:42

Redruth, England

Redruth Bus Stop (Alma Place)

06:45

Plymouth, England

Plymouth Coach Station

2h 3min

National Express

£7.1

1h 35min layover

08:20

Plymouth, England

Plymouth Coach Station

09:30

Exeter, England

Exeter (Bus & Coach Station)

1h 10min

National Express

£13.7

1h 55min layover

11:25

Exeter, England

Exeter (Bus & Coach Station)

12:15

Raymond's Hill, England

Raymond's Hill Bus Stop (opp Hunters Lodge Inn)

0h 50min

National Express

£10.8

07:03

Redruth, England

Redruth Bus Stop (Alma Place)

12:15

Raymond's Hill, England

Raymond's Hill Bus Stop (opp Hunters Lodge Inn)

5h 12min

++ 2 layovers

£31.6

07:03

Redruth, England

Redruth Bus Stop (Alma Place)

09:40

Plymouth, England

Plymouth Coach Station

2h 37min

National Express

£7.1

0h 30min layover

10:10

Plymouth, England

Plymouth Coach Station

11:15

Exeter, England

Exeter (Bus & Coach Station)

1h 5min

National Express

£13.7

0h 10min layover

11:25

Exeter, England

Exeter (Bus & Coach Station)

12:15

Raymond's Hill, England

Raymond's Hill Bus Stop (opp Hunters Lodge Inn)

0h 50min

National Express

£10.8

07:03

Redruth, England

Redruth Bus Stop (Alma Place)

12:15

Raymond's Hill, England

Raymond's Hill Bus Stop (opp Hunters Lodge Inn)

5h 12min

+ 1 layover

£15.7

07:03

Redruth, England

Redruth Bus Stop (Alma Place)

09:40

Plymouth, England

Plymouth Coach Station

2h 37min

National Express

£7.1

0h 30min layover

10:10

Plymouth, England

Plymouth Coach Station

12:15

Raymond's Hill, England

Raymond's Hill Bus Stop (opp Hunters Lodge Inn)

2h 5min

National Express

£8.6

Overview

Traveling from Redruth to Raymond's Hill by bus

First departure
04:42
Avg price
£26.3
Carriers
1
Last arrival
12:15

Bus information Redruth - Raymond's Hill

The Redruth - Raymond's Hill route has approximately 3 frequencies and its minimum duration is around 5h 12min. It is important you book your ticket in advance to avoid running out, since £15.7 tickets tend to run out quickly.
The distance between Redruth and Raymond's Hill is around 187 kilometers and the bus companies that can help you in your journey are: National Express.
Remember that the number of transfers to be made will be at least 1 so in some cases you should book the tickets separately.

  • Trips per day 3
  • Direct trips 0

How long does it take to get from Redruth to Raymond's Hill by bus?

Bus journey may vary depending on the state of the roads. The minimum duration is usually around 5h 12min to cover 187 kilometers.

I'm looking for cheap tickets for this route ...

According to our data, the cheapest ticket costs £15.7 and leaves Redruth Bus Stop (Alma Place). If you decide to make this journey you will have to do 1 stop before reaching Raymond's Hill Bus Stop (opp Hunters Lodge Inn).

  • Avg duration 5h 59min
  • Cheapest price £15.7

What time does the last bus leave?

Last bus leaves at 07:03 from Redruth Bus Stop (Alma Place) and arrives at 12:15 at Raymond's Hill Bus Stop (opp Hunters Lodge Inn). It will take 5h 12min, its price is £15.7 and the number of changes will be 1.

Are there any direct routes between Redruth and Raymond's Hill?

We do not have direct routes in our database. The minimum number of transfers will be 1 and the total duration of the trip will be approximately 5h 12min.

  • Last bus 07:03
  • Transfers 1

What are the bus stations in Redruth?

  • Redruth Bus Stop (Alma Place)
    5 Alma Pl
    Redruth TR15 2AT
    UK

What are the bus stations in Raymond's Hill?

  • Raymond's Hill Bus Stop (opp Hunters Lodge Inn)
    A35, opp Hunters Lodge Inn, just before Stores
    Raymonds Hill EX13
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