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Johannes Kepler 1571 - 1630
Tycho Brahe 1546 - 1601
Kepler’s 3 laws of planetary motion:
1. Orbits are ellipses.
(Central body a focal point)
2. Objects sweep equal
area in equal time
(closer = faster)
3. Period – Radius
(Derive from orbit)
R2
R1
R1
3 R2
3
T1
2 T2
2
=
Mars is 1.524 AUs from the sun. If our year is 365.26
days long, how many earth days is Mars's year?
R1 = 1.524 AU R2 = 1.000 AU
T1 = ??? T2 = 365.26 days
687.2 days
R1
3 = R2
3
T1
2 = T2
2
= 687.2 days
3
3
3
2
3
1
2
1
1
524
.
1
26
.
365


R
R
T
T
Example: What is the radius of a geostationary orbit (T =
1 day) if for the moon T = 27.4 days, R = 3.8 x 108 m
R1 = ?? R2 = 3.8 x 108 m
T1 = 1 day T2 = 27.4 days
R1 = (R2
3/T2
2*T1
2)(1/3) = 41810294 = 4.2 x 107 m
4.2 x 107 m
R1
3 = R2
3
T1
2 = T2
2

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04-01KeplersLaws.pptx

  • 1. Johannes Kepler 1571 - 1630 Tycho Brahe 1546 - 1601 Kepler’s 3 laws of planetary motion: 1. Orbits are ellipses. (Central body a focal point) 2. Objects sweep equal area in equal time (closer = faster) 3. Period – Radius (Derive from orbit) R2 R1 R1 3 R2 3 T1 2 T2 2 =
  • 2. Mars is 1.524 AUs from the sun. If our year is 365.26 days long, how many earth days is Mars's year? R1 = 1.524 AU R2 = 1.000 AU T1 = ??? T2 = 365.26 days 687.2 days R1 3 = R2 3 T1 2 = T2 2 = 687.2 days 3 3 3 2 3 1 2 1 1 524 . 1 26 . 365   R R T T
  • 3. Example: What is the radius of a geostationary orbit (T = 1 day) if for the moon T = 27.4 days, R = 3.8 x 108 m R1 = ?? R2 = 3.8 x 108 m T1 = 1 day T2 = 27.4 days R1 = (R2 3/T2 2*T1 2)(1/3) = 41810294 = 4.2 x 107 m 4.2 x 107 m R1 3 = R2 3 T1 2 = T2 2