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GRAVITATION
FORCES IN THE UNIVERSE
1. Gravity
2. Electromagnetism
* magnetism
* electrostatic forces
3. Weak Nuclear Force
4. Strong Nuclear Force
Increasing
Strength
Kinds of Forces
+
38
10
ForcenalGravitatio
ForceneticElectromag
≅
proton
electron
Strong
Force
binds
together
protons &
neutrons
in
atomic
nuclei
n
Weak Force:
Decay of the
Neutron
+
proton
electron
GRAVITATION
GRAVITY keeps the moon orbiting
Earth . . . and Dactyl orbiting Ida . . .
It holds stars
together . . .
Prevents
planets
from losing
their
atmospheres . . .
And binds galaxies together
for billions of years . . .
FALLING BODIES
Falling objects accelerate at a
constant rate (Galileo):
Speed is gained at a constant rate:
9.8 m/sec/sec
“Acceleration due to gravity”
Ball
Earthp. 82
Time (sec) Speed (m/sec)
1 9.8
2 19.6
3 29.4
4 39.2
6 58.8
8 78.4
10 98
0
20
40
60
80
100
120
0 2 4 6 8 10 12
Speed (m/sec)
Time (sec)
Acceleration is same for ALL OBJECTS,
regardless of mass!
• Newton’s 2nd
law ⇒ force (F) is acting on
falling ball (mass = m)
• All masses have same acceleration
. . . so more mass means more force
needed:
mF ∝
F
m
Ball
Earth
F
• Newton’s 3rd
law ⇒ ball pulls on Earth
Ball
F
Does Earth accelerate?
Earth
UNIVERSAL GRAVITATION
All bits of matter attract all other bits of matter . . .
M1 M2
d
F F
“Inverse square law”
d
1
F2.
MMF1.
2
21
∝
∝
p. 92
1. ⇒ Increase one or both masses, and force increases.
2. ⇒ Force decreases as distance increases.
Force Distance
400 N 10 m
100 N 20 m
25 N 40 m
16 N 50 m
4 N 100 m
d
M1 M2F F
4
400
2
400
100 2
==
Force Distance
400 10
178 15
100 20
44.4 30
25 40
16 50
11.1 60
8.2 70
6.25 80
4 100
0
20
40
60
80
100
120
0 100 200 300 400 500
Distance
Force
Force never becomes
zero.
Putting the two parts of the force law together . . .
2
21
d
MGM
F = (G = gravitational constant)
• Acts through empty space
“action at a distance”
• Explains how gravity behaves – but not why
WEIGHT
p. 83
Weight
• Measure of gravitational attraction of Earth
(or any other planet) for you.
Earth
R
F
m
M
Weight
2
R
GMm
FW ==
Other planets: M and R change, so your
weight must change
Mars: R = 0.53 x Earth’s radius
M = 0.11 x Earth’s mass
Earth Mars
Weight 150 lbs 59 lbs
A real planet . . .
“Weight” can be
made to apparently
increase . . .
p. 83
upward acceleration
. . . or decrease!
downward
acceleration
“Weightlessness”
9.8 m/s/s
Free-fall
EARTH’S MASS
2
R
GMm
W =
your weight
your mass
Earth’s radius
Earth’s mass
M = 6 x 1024
kg
HOW DO THE PLANETS GO?
Planets appear
‘star-like’
Planets move, relative to the stars.
Planets reside
near Ecliptic.
[SkyGlobe]
Sun
Earth
Venus
Mars
Alien’s eye view . . .
Complicated!
Yet, patterns may be discerned . . .
• Planets remain near ecliptic – within Zodiac.
• Brightness changes in a regular pattern.
• Mercury & Venus always appear near Sun in sky.
• Mars, Jupiter & Saturn may be near Sun, but needn’t be.
• Planets travel eastward relative to stars most of the time,
but sometimes they reverse direction & go west!
Jupiter & Venus
are currently
“in”
Gemini.
Ancient
Greek
geocentric
solar
system
Motionless Earth
* Earth too heavy to be moved
* If Earth moved, wouldn’t we notice?
> Relative motion argument
> Parallax argument
Earth at center of Universe
* This is Earth’s ‘natural place’
> Heavy stuff sinks
* This is the natural place of humankind
> We’re most important (?)
Ptolemy
(85 – 165 AD)
Results: • Planet-Earth distance changes
• Planet sometimes goes backward
Nicolaus Copernicus (1473 – 1543)
• First modern
heliocentric (sun-
centered) model of
solar system
• Founder of modern
astronomy
• Not first astronomer!
Copernicus’
heliocentric
model,
simplified
Galileo Galilei
1564 - 1642
Galileo observes
Jupiter’s
four largest moons
Telescopic
View
Jupiter’s moons
in motion.
Allowed
possibility
that there
are many
centers of
motion –
not just Earth.
Venus shows a full set of phases –
like the moon’s
Venus’ motion according to . . .
Ptolemy
(new & crescent phases)
Copernicus
(full set of phases)
ORBITS
• Any motion controlled only by gravity is an orbit
Without gravity
With gravity
NEWTON: Gravity explains how planets (and
moons & satellites & etc.) go.
Sun
Several trajectories are possible. . .
Object is effectively
continuously falling
toward the sun . . .
. . . But never gets
there!
Circle
F
Imagine launching a
ball sideways near
Earth . . .
Possible trajectories:
• Circle
• Ellipse
• Parabola
• Hyperbola v
Which one you get depends on speed (v)!
“Escape”
Trajectories are
conics
These are only
possible orbits for
inverse square
law force.
• Circles & Ellipses: “Bound” orbits
• Parabolas & Hyperbolas: “Escape” orbits
v
v ≅ 5 mi/sec
v > 5 mi/sec
Escape:
v ≥ 7 mi/sec
Earth
KEPLER’S LAWS
Johannes
Kepler
(1571 – 1630)
“By the study of the orbit of Mars, we must either
arrive at the secrets of astronomy or forever remain
in ignorance of them.”
- J. Kepler
Tycho Brahe
1. Planets move in elliptical orbits with the
sun at one focus
X
Sun (Focus)
Focus
Semi-major axis (a)
c
PerihelionAphelion
Earth: a = 1.00 AU = 92, 980.000 mi
aphelion = 1.0167 AU = 94,530,000 mi
perihelion = 0.9833 AU = 91,420,000 mi
67,000 mi/hr
Eccentricity (e): Measure of shape of ellipse
e = c/a a = semi-major axis
c = dist center to focus
0 < e < 1
a e
Earth 1.0 AU 0.0167
Mars 1.52 0.0934
Pluto 39.5 0.250
Halley’s Comet 17.8 0.967
A few objects orbiting the sun . . . . . .
Semi-major axis, or mean distance
between planet & sun
2. A line drawn from planet to sun sweeps out
equal areas in equal times
2nd
Law
Demo
3. The cube of the mean planet-sun distance
is
directly proportional to the square of the
planet’s orbit period
a3
= P2
a: AU
P: years
Or,
a3
/ P2
= 1 3rd
Law
Demo
P a P2
a3
P2
/a3
Mercury 0.241 0.387 0.058 0.058 1
Venus 0.615 0.723 0.378 0.378 1
Earth 1 1 1 1 1
Mars 1.881 1.524 3.538 3.538 1
Jupiter 11.86 5.203 140.7 140.8 0.999
Saturn 29.46 9.539 867.8 867.9 1
Uranus 84.01 19.19 7058 7068 0.998
Neptune 164.8 30.06 27156 27165 1
Pluto 248.5 39.53 61752 61768 1
0
10000
20000
30000
40000
50000
60000
70000
0 10000 20000 30000 40000 50000 60000 70000
Cube of semi-major axis
Squareofperiod
Solar System:
Newton modified Kepler’s 3rd
Law:
M
m
2
3
P
a
1 =
2
3
P
a
mM =+
units of the
Sun’s mass
SUN’S MASS
3
2
2
a
m)G(M
4
P 





+
=
π
Mass of the Sun
1 yr
1 AU
Earth’s massSun’s Mass
M = 2 x 1030
kg ≅ 330,000 Earth masses (!)
CENTER OF MASS ORBITS
Finally (at last ) . . . the true story of orbits
We left something out . . .
Sun
Planet
Sun pulls on planet . . . planet pulls on sun
⇒ Sun moves a little, too!
Yikes!
Exaggerated view:
X
S
P
X = center of
both orbits
Circular orbits
Consider Jupiter & the Sun . . .
X
5.2 AU0.0052 AU
⇒ Sun’s motion is small!
Center of Mass
Gravitational
Orbits
Animation
Earth & Moon:
X
2900 mi 235,500 mi
2900 mi < Earth’s radius!
Gravitational
Orbits
Animation
Discovery of Neptune
1846: Presence of Neptune predicted
from irregularities in Uranus’ orbit.
(J. C. Adams & U. J. J. Leverrier)
Uranus
Neptune
Speeds up
Slows down

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