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ScienceQueensland Comparable Assessment Tasks (QCATs) 2012 9On shaky groundStudent booklet
2
Setting the scene
Recent major earthquakes in Japan and New Zealand have shown that improving building design is a major factor in reducing damage and loss of life.
These are questions that seismologists and engineers are working on, using scientific theory and modern technologies.
Their tools of trade include:
• data collected during earthquakes using technology including seismographs, lasers and GPS• the Theory of Plate Tectonics• modelling the effects of earthquakes on buildings.The development of buildings that can resist earthquake vibrations is largely based on studies of earthquakes such as the one that devastated Mexico City in 1985.
Can we predict where dangerous earthquakes are likely to occur?
Can we design buildings that won’t fall down when vibrated by earthquakes?
© The State of Queensland (QSA) 2012 Please read our copyright notice <www.qsa.qld.edu.au/copyright.html>.Queensland Studies Authority PO Box 307 Spring Hill Qld 4004Phone: (07) 3864 0299 Fax: (07) 3221 2533 Email: [email protected] Website: www.qsa.qld.edu.auImages p.1 Landslide: <www.123rf.com/photo_8324038_the-landslide-of-a-rural-road-on-the-background-an-off-road-car.html>; p. 3 Photo right, “total collapse”, p.14 “Hotel de Carlo” <www.tinyvital.com/images/mexcity1985/index.html>; p. 3 Photo left, “Mexico City earthquake” <http://vivirlatino.com/tags/mexico-city-earthquake>.All other images © QSA.
| QCATs 2012 Student booklet Year 9 Science
Case study
In this assessment, you will:• model the effects of earthquake vibrations on buildings of different heights• use your understanding of plate tectonics to explain causes of earthquakes• analyse data to find earthquake location and magnitude• analyse patterns in seismic data to make predictions• use evidence and scientific concepts to explain patterns of building damage.
On 19 September 1985, an earthquake struck Mexico City. Over 10 000 people were killed and over 30 per cent of the buildings were completely destroyed. Studies of the damage to buildings revealed a pattern: most of the collapsed buildings were 8–15 stories high.
Why did many of the taller and shorter buildings escape serious damage?
| 3Queensland Studies Authority
4
How do earthquakes affect buildings of different heights?
Investigation: Modelling the effect of earthquake vibrations on buildings of different heights
In this model, the rulers represent the ground being shaken by the earthquake and the cardboard strips represent buildings.
Method
1. Very slowly and gently vibrate the rulers in the direction shown.
2. Slowly increase the rate of vibration.
3. When a strip begins to resonate (i.e. vibrate strongly and regularly), count the number of complete vibrations* in 10 seconds.
4. Record the result in the Trial 1 column for that strip.
5. Continue to increase the rate of vibration, repeating steps 3 and 4.
6. Repeat steps 1 to 5 until you have recorded the results of three trials for each strip.
Table 1: Results
Height of strip (cm)
Number of vibrations in 10 seconds Frequency at which strip resonates
(vibrations per second)Trial 1 Trial 2 Trial 3 Mean
20.0
17.5
15.0
Four cardboardstrips are held attop with paper clip.
2 rulers
Slowly and gentlyvibrate this way.
rubber bands
Cardboard strips heldtightly between rulers.
15 cm
17.5 cm
20 cm
Diagram 1
* One vibration is a complete swing backwards and forwards.
Class discussion of results
| QCATs 2012 Student booklet Year 9 Science
Analysing the results
1. (a) Do the results support the following hypothesis?
A strip of a certain height resonates at a particular frequency.
• Yes
• No
(Circle one.)
Explain your choice.
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(b) Describe the relationship between the height of a strip and the frequency at which it resonates.
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(c) If a nearby earthquake produces rapid (high frequency) ground vibrations, which buildings are more likely to be damaged?
• tall
• medium
• short
(Circle one.)
Explain your choice using the results of the investigation.
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Work on your own to complete the task.
| 5Queensland Studies Authority
6
2. Choose a different independent variable that may change the frequency at which a strip resonates.
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(a) How would the model be changed to test this variable? Include a diagram.
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(b) Write a hypothesis that you could test using the new model.
If . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . .
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then . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . .
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In the model, the independent variable is height.Other variables may change the frequency at which a strip resonates, e.g. width, thickness, material (i.e. what it is made of).
Use this space for your diagram.
| QCATs 2012 Student booklet Year 9 Science
What causes the ground to vibrate during an earthquake?3. Using the letters A–F, label Diagram 2 to show:
A. crust
B. mantle
C. destructive plate boundary (crust being melted)
D. constructive plate boundary (new crust being formed)
E. likely location of an earthquake
F. likely location of a volcano.
4. Complete Table 2 to predict how the distances between m and n, and between x and y, would change. Explain your predictions.
Table 2
Distance between …(See Diagram 2.)
How the distance would change (Circle one.)
Speed of change (Circle one.)
Explanation (Using the Theory of Plate Tectonics)
m and n(over many years)
increases
decreases
stays the same
slow
rapid
no change
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x and y(in the months before an earthquake)
increases
decreases
stays the same
slow
rapid
no change
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x and y(during an earthquake)
increases
decreases
stays the same
slow
rapid
no change
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The Theory of Plate Tectonics explains the origin of earthquakes, volcanoes and other geological activity.
Pacific Ocean Atlantic OceanMexico Africa
North American Plate African PlateCocos Plate
x ym n
GPS measuring stations at , , ,to measure plate movement.
m n x y
Diagram 2: Tectonic plates
| 7Queensland Studies Authority
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Finding the epicentre and magnitude of an earthquakeUse the information on pages 8 and 9 to answer Questions 5–9.
earthquakefocus
earthquake epicentre(the point on the surface above the focus)
seismographstationseismograph
station
S waves
P waves
distance ofstation fromepicentre
Seismic waves
The energy released by an earthquake is carried through the crustal rock as different types of waves.
P (primary) waves travel faster than S (secondary) waves.
When the waves arrive at the surface, they cause the ground to vibrate.
Diagram 3 (a): Seismic waves
| QCATs 2012 Student booklet Year 9 Science
Time (seconds)
Diagram 3 (b): A seismogram
When waves produced by an earthquake arrive at the surface, the vibrationsare detected by a seismograph and recorded on a chart (a seismogram).
P wavearrival time
S wavearrival time
maximumamplitude (mm)
S P S Pminus ( – ) time
Diagram 3 (c): Different frequencies of vibrations on a seismogram
Low frequencyvibrations
High frequencyvibrations
| 9Queensland Studies Authority
10
Finding the epicentre and magnitude of the 1985 Mexican earthquake
Below are two seismograms, each of which recorded vibrations from the earthquake that struck Mexico soon after 7:19 am on 19 September 1985.
5. Mark on Seismogram 2:
• the arrival time of the first P wave and
• the arrival time of the first S wave.
Finding the epicentre and magnitude (size) of an earthquake helps seismologists to see patterns of building damage.
500
400
300
200
100
0
�100
�200
�300
�400
�5000 15 30 45 60 75 90 105 120 135 150 165 180 195 210 225 240
Time (seconds) after 7:19 am
Am
plit
ude (
mm
)
500
400
300
200
100
0
�100
�200
�300
�400
�5000 15 30 45 60 75 90 105 120 135 150 165 180 195 210 225 240
Time (seconds) after 7:19 am
Am
plit
ude (
mm
)
arrival timeof first waveP
arrival timeof first waveS
S P– time
Seismogram 1: Mazatlan seismic station
Seismogram 2: Mexico City seismic station
Note that the amplitude is greater than Seismogram 2 can display.
| QCATs 2012 Student booklet Year 9 Science
6. (a) Find the time difference (S – P time) between the arrival of P and S waves at Mexico City seismic station (Seismogram 2).
(b) Use Graph 1 below to find the distance of Mexico City seismic station from the epicentre. (The distance of Mazatlan from the epicentre is given as an example.)
Graph 1: Conversion graph of S – P time to distance from epicentre
Seismic station
Mazatlan Mexico City
S – P time 85 sec . . . . . . . . . sec
Seismic station
Mazatlan Mexico City
Distance from epicentre 830 km . . . . . . . . . km
0 10 20 30 40 50 60 70 80 90 100 110300
400
500
600
700
800
900
1000
S P– time (s)
Dis
tance (
km
)
For example, the – time for
Mazatlan seismic station is 85 seconds.
Using the conversion graph, Mazatlan
is 830 km from the epicentre.
S P
| 11Queensland Studies Authority
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Map 1: Southern Mexico
Map 1 above shows a circle with a radius of 830 km and Mazatlan at its centre.
The epicentre of the 1985 earthquake lies somewhere on this circle.
7. (a) Draw a circle with Mexico City at the centre and a radius equal to the distance of Mexico City from the epicentre (from Q6).
(b) On Map 1, mark with a cross (X) the most likely epicentre of the earthquake.
(c) Explain your choice using your understanding of plate tectonics.
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8. (a) Use Seismogram 1 (page 10) to find the maximum amplitude of S waves at Mazatlan seismic station.
Maximum amplitude of S waves Distance from epicentre
Mazatlan seismic station . . . . . . . . . mm 830 km
Mazatlan
Mexico City
North American PlateCocos Plate
0 200 400 600 800 1000km
Plate boundary
San Luis Potosi
Maximumamplitude (mm)
The magnitude of an earthquake (on the Richter scale) is found by measuring the maximum amplitude of S waves at a seismic station.
| QCATs 2012 Student booklet Year 9 Science
(b) Plot the data from question 8(a) on the Richter nomogram below. An example is given.
Patterns in the seismic data
San Luis Potosi is 580 km from the epicentre and does not have a seismic station.
9. Sketch (below) the predicted seismogram for San Luis Potosi during the 1985 earthquake.
Your answer should show the S – P time and estimates of amplitude and frequency.
Earthquake magnitude is determined by plotting amplitude and distance on a Richter nomogram.
0.1
0.2
0.5
1
2
5
10
20
50
100
200
500
1.0
2.0
3.0
4.0
5.0
6.0
7.0
8.0800
700
600
500
400
300
200
100
60
40
30
20
900
Using the Richter nomogram
SExample: When waves have
a maximum amplitude of 1 mm
at a distance of 300 km, the
magnitude is 4.0
Distance(km)
MagnitudeAmplitude
(mm)
Magnitude of Mexican earthquake(on the Richter scale) = . . . . . . . .
Figure 1: The Richter nomogram
Look for patterns in the data by comparing Seismograms 1 and 2 on page 10.
500
400
300
200
100
0
�100
�200
�300
�400
�5000 15 30 45 60 75 90 105 120 135 150 165 180 195 210 225 240
Time (seconds) after 7:19 am
Am
plit
ude
(mm
)
arrival timeof first waveP
Seismogram 3: San Luis Potosi (580 km from epicentre)
| 13Queensland Studies Authority
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Explaining the pattern of building damage in Mexico CityAfter determining the position and magnitude of the 1985 earthquake in Mexico, a seismologist said:
10. Propose an explanation for the pattern of damage to buildings in Mexico City.
Use the examples shown in the photo below.
Justify your response with reference to:
the seismologist’s statement above
the frequency of ground vibrations at different distances from the epicentre
the results of the modelling investigation on page 4
similarities and differences between the buildings
any other relevant information in this assessment task.
Even though the 1985 earthquake was a strong quake, it was not very close to Mexico City. I was surprised that there was so much damage to buildings from 8 to 15 stories high, while many of the taller and shorter buildings were not damaged.This pattern of damage was not observed in locations closer to the epicentre.I found that Mexico City is built on clay that resonates at a particular frequency.I wonder if that has something to do with the pattern of building damage.
| QCATs 2012 Student booklet Year 9 Science
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Use this space to plan your ideas. Use the list on page 14 as a checklist.
| 15Queensland Studies Authority
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atur
es a
nd u
ses
the
Theo
ry o
f Pla
te
Tect
onic
s to
exp
lain
geo
logi
cal e
vent
s.
Que
stio
ns 3
, 4, 7
b–c
Ana
lyse
s tre
nds
in e
xper
imen
tal d
ata
to id
entif
y th
e re
latio
nshi
p be
twee
n tw
o va
riabl
es.
Pro
pose
s m
odifi
catio
ns to
an
inve
stig
atio
n an
d a
test
able
hy
poth
esis
to im
prov
e th
e qu
ality
of e
vide
nce.
Use
s sc
ient
ific
conc
epts
to a
naly
se a
nd p
rese
nt s
eism
ic d
ata
and
draw
con
clus
ions
.
Que
stio
ns 1
, 2, 5
, 6, 7
a, 8
Ana
lyse
s pa
ttern
s in
sei
smic
dat
a to
mak
e pr
edic
tions
. R
evie
ws
evid
ence
and
sci
entif
ic u
nder
stan
ding
s to
con
stru
ct
an e
vide
nce-
base
d ar
gum
ent f
or th
e pa
ttern
of b
uild
ing
dam
age.
Que
stio
ns 9
, 10
Use
s ap
prop
riate
sci
entif
ic la
ngua
ge, c
onve
ntio
ns a
nd
repr
esen
tatio
ns.
Que
stio
ns 1
–10
A B C D E
Id
entif
ies
all t
ecto
nic
feat
ures
and
use
s th
e Th
eory
of
Pla
te T
ecto
nics
to p
rovi
de w
ell-r
easo
ned
expl
anat
ions
of
cru
stal
mov
emen
ts o
ver t
ime
and
the
mos
t lik
ely
loca
tion
of th
e ea
rthqu
ake
epic
entre
.
Id
entif
ies
mos
t tec
toni
c fe
atur
es. C
orre
ctly
pre
dict
s so
me
crus
tal m
ovem
ents
ove
r tim
e. U
ses
the
Theo
ry
of P
late
Tec
toni
cs to
exp
lain
a c
rust
al m
ovem
ent o
r th
e m
ost l
ikel
y lo
catio
n of
the
earth
quak
e ep
icen
tre.
Id
entif
ies
som
e cr
usta
l fea
ture
s.
U
ses
frequ
ency
dat
a to
exp
licitl
y su
ppor
t the
giv
en
hypo
thes
is. C
lear
ly ju
stifi
es w
hich
bui
ldin
gs a
re m
ore
likel
y to
be
affe
cted
by
high
freq
uenc
y vi
brat
ions
. P
ropo
ses
a hy
poth
esis
that
can
be
valid
ly te
sted
us
ing
the
mod
ifica
tions
sug
gest
ed.
S
ugge
sts
a se
t of v
alid
mod
ifica
tions
to th
e in
vest
igat
ion.
A
naly
ses
data
to a
ccur
atel
y de
term
ine
the
mag
nitu
de a
nd
poss
ible
epi
cent
res
of th
e ea
rthqu
ake.
U
ses
data
to p
artia
lly e
xpla
in th
e gi
ven
hypo
thes
is.
Des
crib
es th
e re
latio
nshi
p be
twee
n he
ight
and
freq
uenc
y.
Mak
es a
val
id p
redi
ctio
n ab
out w
hich
bui
ldin
gs a
re m
ore
likel
y to
be
affe
cted
by
high
freq
uenc
y vi
brat
ions
. Mak
es
sign
ifica
nt p
rogr
ess
in d
eter
min
ing
mag
nitu
de a
nd
poss
ible
epi
cent
res
of th
e ea
rthqu
ake.
P
artia
lly d
escr
ibes
the
rela
tions
hip
betw
een
heig
ht a
nd
frequ
ency
. Som
e su
cces
s in
det
erm
inin
g m
agni
tude
an
d po
ssib
le e
pice
ntre
s of
the
earth
quak
e.
P
rovi
des
a de
taile
d ex
plan
atio
n fo
r bui
ldin
g da
mag
e,
just
ified
by
a th
orou
gh a
naly
sis
of a
ll re
leva
nt e
vide
nce.
C
onst
ruct
s a
seis
mog
ram
that
refle
cts
all p
atte
rns
evid
ent i
n th
e se
ism
ic d
ata.
Acc
urat
ely
inte
rpre
ts a
nd
pres
ents
dat
a an
d m
akes
cle
ar, p
urpo
sefu
l use
of
appr
opria
te s
cien
tific
lang
uage
.
C
onst
ruct
s a
seis
mog
ram
that
refle
cts
som
e of
the
patte
rns
evid
ent i
n th
e se
ism
ic d
ata.
Pro
vide
s a
parti
al
expl
anat
ion
for b
uild
ing
dam
age
just
ified
by
som
e ev
iden
ce. M
akes
app
ropr
iate
use
of s
cien
tific
lang
uage
, gr
aphs
and
dia
gram
s.
M
akes
sta
tem
ents
abo
ut b
uild
ing
dam
age
with
som
e re
fere
nce
to in
form
atio
n in
the
task
. Use
s so
me
scie
ntifi
c te
rms.