Find the angular momentum of halley's comet at perihelion."
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When the comet is closest to the Sun, at the location specified by the position vector r → 1 (“perihelion”), it is x m from the Sun, and its speed is x m/s. ... Calculate the translational (orbital) angular momentum of the comet, relative to the Sun, at both locations.
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the comet's kinetic energy (KE) = 1/2 mv2 where m is the mass of the comet
the sun's kinetic energy is negligible in comparison
b) the gravitational energy (GE) of the comet-sun system is = - G m Msun/r
where M is the mass of the sun, G is Newton's Gravitational Constant
c) the total energy (TE) is therefore = 1/2 mv2 - G m Msun/r
because the mass m of the comet is generally unknown or known inaccurately,
it is best to reformat these three energies as energies per (comet) mass:
KE/mass = 1/2 v2 ; in order to have the units in standard SI (J/kg), convert the orbit speed from km/s to m/s
GE/mass = - GMsun/r ; in order to have units of J/kg, convert the comet-sun distance from au to m
it is important to use the most accurate values of quantities available
G = 6.6742 x 10-11 m3/kg/s2
Msun = 1.9891 x 1030 kg
1 au = 1.495 978 707 x 1011 m
TE/mass = 1/2 v2 - G Msun/r
the sun's kinetic energy is negligible in comparison
b) the gravitational energy (GE) of the comet-sun system is = - G m Msun/r
where M is the mass of the sun, G is Newton's Gravitational Constant
c) the total energy (TE) is therefore = 1/2 mv2 - G m Msun/r
because the mass m of the comet is generally unknown or known inaccurately,
it is best to reformat these three energies as energies per (comet) mass:
KE/mass = 1/2 v2 ; in order to have the units in standard SI (J/kg), convert the orbit speed from km/s to m/s
GE/mass = - GMsun/r ; in order to have units of J/kg, convert the comet-sun distance from au to m
it is important to use the most accurate values of quantities available
G = 6.6742 x 10-11 m3/kg/s2
Msun = 1.9891 x 1030 kg
1 au = 1.495 978 707 x 1011 m
TE/mass = 1/2 v2 - G Msun/r
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