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Geography
Coastal Landscapes
Managing Coasts - hard engineering
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Cards (26)
Why do coasts need to be managed?
To maintain a
balance
between the forces of
nature
and the demands of people.
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What is a primary reason for managing coasts?
To protect people living or working at the coast from erosion and flooding.
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What future challenge is mentioned regarding coastal management?
Sea levels are expected to
rise
, making coastal defenses
more expensive.
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What might happen if the costs of coastal defenses outweigh the benefits?
Coastlines
may be left
undefended.
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What are the three different management strategies for defending the coast?
Hard
engineering
Soft
engineering
Managed
retreat
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What is hard engineering in coastal management?
Using
artificial
structures such as
sea walls
to control natural processes.
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What is soft
engineering
in
coastal management
?
Less intrusive,
more environmentally-friendly methods that work
with
natural processes.
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What does managed retreat involve in coastal management?
Enabling the controlled
retreat
of the
coastline
, allowing the sea to flood over low-lying land.
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What are some common hard engineering structures used in coastal
management
?
Sea walls
, groynes,
rock armour
, and gabions.
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What is the function of groynes in coastal management?
They trap
sediment
moved by
longshore drift
and enlarge the beach.
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What is the cost of timber groynes?
£150,000
each at every
200m.
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What are the advantages and disadvantages of groynes?
Advantages:
Create a wider beach, popular with tourists
Useful for fishing
Not too expensive
Disadvantages:
Starve beaches further along the coast
Unnatural appearance
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What is the description of a sea wall?
Concrete or rock barriers placed at the foot of cliffs or a beach to reflect waves back into the sea.
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What is the cost range for sea walls?
£5,000
to
£10,000
per metre.
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What are the advantages and disadvantages of sea walls?
Advantages:
Effective at stopping the
sea
Often includes a
walkway
or
promenade
Disadvantages:
Obtrusive
and
unnatural
appearance
Very
expensive
and
high
maintenance
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What is the problem caused by groynes in coastal management?
They starve beaches further along the coast, leading to increased rates of erosion elsewhere.
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What is rock armour used for in coastal management?
Piles of large
boulders
dumped at the foot of a
cliff
to absorb wave energy and protect the cliffs.
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What is the cost of rock armour?
£200,000 per 100m.
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What are the advantages and disadvantages of rock armour?
Advantages:
Relatively
cheap
and
easy
to maintain
Provides
interest
to the coast
Often used for
fishing
Disadvantages:
Rocks may come from
distant
locations
Can be
expensive
to transport
May not fit in with local
geology
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What are gabions in coastal management?
Wire cages
filled with
rocks
that can support a cliff or provide a buffer against the sea.
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What is the cost of gabions?
Up to £50,000 per 100m.
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What are the advantages and disadvantages of gabions?
Advantages:
Cheap
to produce and
flexible
in design
Can improve
drainage
of cliffs
Will eventually become
vegetated
Disadvantages:
Look
unattractive
initially
Cages last only
5-10
years before rusting
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If a local council wishes to defend a 1 km stretch of coastline, what would be the comparative cost for sea walls?
C
o
s
t
=
Cost =
C
os
t
=
1000
m
×
£
5000
to
£
10000
=
1000 \text{ m} \times £5000 \text{ to } £10000 =
1000
m
×
£5000
to
£10000
=
£
5
,
000
,
000
to
£
10
,
000
,
000
£5,000,000 \text{ to } £10,000,000
£5
,
000
,
000
to
£10
,
000
,
000
View source
If a local council wishes to defend a 1 km stretch of coastline, what would be the comparative cost for rock armour?
C
o
s
t
=
Cost =
C
os
t
=
1000
m
×
£
2000
=
1000 \text{ m} \times £2000 =
1000
m
×
£2000
=
£
2
,
000
,
000
£2,000,000
£2
,
000
,
000
View source
If a local council wishes to defend a 1 km stretch of coastline, what would be the comparative cost for groynes?
C
o
s
t
=
Cost =
C
os
t
=
1000
m
200
m
×
£
150
,
000
=
\frac{1000 \text{ m}}{200 \text{ m}} \times £150,000 =
200
m
1000
m
×
£150
,
000
=
£
750
,
000
£750,000
£750
,
000
View source
If a local council wishes to defend a 1 km stretch of coastline, what would be the comparative cost for gabions?
C
o
s
t
=
Cost =
C
os
t
=
1000
m
100
m
×
£
50
,
000
=
\frac{1000 \text{ m}}{100 \text{ m}} \times £50,000 =
100
m
1000
m
×
£50
,
000
=
£
500
,
000
£500,000
£500
,
000
View source
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