three worlds to explore

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Three Worlds to Explor e Look Up? (Astronomy) Look Down? (Geophysics) Look at Surface? (Geology)

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Look Up? (Astronomy). Three Worlds to Explore. Look at Surface? (Geology). Look Down? (Geophysics). The Earth’s Interior. Deep wells and boreholes (4 to 12 km). Astronomical Observations. The Earth: What’s it made of?. Gravity. Seismology. N. S. Magnetism. Heat Flow. - PowerPoint PPT Presentation

TRANSCRIPT

Page 1: Three Worlds to Explore

Three Worlds

to Explore

Look Up?(Astronomy)

Look Down?(Geophysics)

Look at Surface?(Geology)

Page 2: Three Worlds to Explore

The Earth’s Interior

Deep wells and boreholes(4 to 12 km)

Page 3: Three Worlds to Explore

The Earth:

What’s it made

of?

Gravity

Seismology

Magnetism

S

N

Heat Flow

Astronomical Observations

Page 4: Three Worlds to Explore

Crust2.6-3.1 gm/cm3

Mantle3.3-5.7 gm/cm3

Outer Core10-12 gm/cm3

Inner Core13-14 gm/cm3

Density of Water1 gm/cm3

Page 5: Three Worlds to Explore

P and S Wave Paths

Page 6: Three Worlds to Explore

Relatively simple experiment to estimate some basic properties of the Earth’s interior:

Mass = M

Radius = R

Average Density = D

Rough Estimate of Variation of Density in

Interior

Page 7: Three Worlds to Explore

Newton’s Law of Gravitation

M

Fr

mF

Force of attraction (F) is proportional to the masses, and is inversely proportional to the square of the distances between the

masses.

Page 8: Three Worlds to Explore

F = GMmr2

Newton’s Law of Gravitation

MF

r

mF

Page 9: Three Worlds to Explore

Henry Cavendish (1731-1810) determined the universal constant of gravitation G in 1798.

massive lead spheres

torsion fiber

Page 10: Three Worlds to Explore

F = GMmR2

M

F m

R

M = F R2

Gm

Page 11: Three Worlds to Explore

M

F m

R

M = F R2

Gm

Measure the force

Use a known mass

Can measure in lab

?

If we could measure R,we could determine M.

Page 12: Three Worlds to Explore

How can we measure R?

Greek Scientist:

Eratosthenes

(276-194 BCE)

Page 13: Three Worlds to Explore

Eratosthenes (276-194 BCE)

Observed the angles of the noonday Sun in two Egyptian cities that were roughly north and south of each other.

Syene (presently Aswan) and Alexandria

Page 14: Three Worlds to Explore

Eratosthenes (276-194 BCE)

The angles differed by 7 degrees (or 1/50 of a complete circle).

Circumference of the Earth must be 50 times the distance between the cities.

Page 15: Three Worlds to Explore

Eratosthenes (276-194 BCE)

The cities are 788 km apart.

Circumference of the Earth must be 50 x 788 km= 39,400 km

R = 39,400/2 = 6,271 km (modern value = 6,371 km)

Page 16: Three Worlds to Explore

The Earth:

What’s it made

of?

Gravity

Seismology

Magnetism

S

N

Heat Flow

Astronomical Observations

Page 17: Three Worlds to Explore

M

F m

R

M = F R2

Gm

Measure the force

Use a known mass

Can measure in lab

M = 6x1027 gm =6,000,000,000,000,000,000,000,000,000 gm

Eratosthenes

Page 18: Three Worlds to Explore

M

R

Density = Mass

Volume

Average Density = 5.5 gm/cm3

Volume = 4

3πR3

Page 19: Three Worlds to Explore

Average density of the Earth = 5.5

gm/cm3

Average density of

crustal rocks= 2.7 gm/cm3

Density must increase with

depth.

Dense Material?

Page 20: Three Worlds to Explore

Density must increase with

depth.

But, how can we obtain a

more detailed picture of the variation of density with

depth?

Dense Material?

Astronomical Observations

Page 21: Three Worlds to Explore

Earth’s axis of rotation points towards different stars at different times.

Gravitational forces from the Sun and the Moon cause the Earth to twist and turn in its orbit around the Sun.

Page 22: Three Worlds to Explore

“Precession” of the Earth causes the North Pole to point to different parts of the sky during a 26,000 year cycle.

Page 23: Three Worlds to Explore

“Precession” of the Earth is similar to the motion of a spinning top.

Page 24: Three Worlds to Explore

From precession of the Earth it is possible to measure the moment of inertia of the Earth.

Moment of inertia is a measure of how hard it is to twist an object.

Page 25: Three Worlds to Explore

Moment of inertia is a measure of how hard it is to twist an object.

The more that the mass is concentrated towards the center of an object, the easier it is to twist the object.

Lower moment of inertia

Higher moment of inertia

Page 26: Three Worlds to Explore

Crust2.6-3.1 gm/cm3

Mantle3.5-5.7 gm/cm3

Outer Core10-12 gm/cm3

Inner Core13-14 gm/cm3

Density of Water1 gm/cm3

Page 27: Three Worlds to Explore

The Earth:

What’s it made

of?

Gravity

Seismology

Magnetism

S

N

Heat Flow

Astronomical Observations

Page 28: Three Worlds to Explore
Page 29: Three Worlds to Explore

Earthquake in JapanMagnitude 8.0

September 25, 200319:50 UTC

Page 30: Three Worlds to Explore

Izmit Turkey Seismogram

Page 31: Three Worlds to Explore

P and S Wave Paths