gravity and distances Flashcards

Sem 1

1
Q

Galaxies defenition

A
  • structures of stars and clouds
  • bound by their mutual gravity
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2
Q

What are brown dwarfs?

A
  • more massive than planets but not massive enough to be stars
  • can have nuclear fusion involving deuterium but not hydrogen
  • there isn’t much deuterium in space so it quickly runs out
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3
Q

why is the unit of a lightyear hardly used in astrophysics

A

the length of a year is not strictly defined

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4
Q

what is the defenition of one astronomical unit (AU)?

A
  • the distance between the sun and the earth
  • the distance changes as the orbit of the earth is slightly elliptical
  • the AU is the average distance
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5
Q

number density defenition

A

the number of particles (or any countable objects) per unit volume

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6
Q

planets and related objects (moon, comets)

A

small, solid or gaseous and do not support nuclear fusion

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7
Q

stars

A
  • large and gaseous
  • generate their own energy through nuclear fusion
  • a black hole formed from a collapsed star is still considered a star
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8
Q

nebulae

A
  • clouds of gas (mainly hydrogen) and some dust
  • these clouds can collapse to form new stars
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9
Q

what is the weakest of the fundamental forces?

A

gravitational force

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10
Q

equation for gravitational force

A

GmM/r^2

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11
Q

formula for gravitational acceleration

A

GM/r^2

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12
Q

equation for the work done by gravity

A

W = -GMm(1/r2 - 1/r1)

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13
Q

What is the potential energy of an object in a gravitational field, include the equation?

A

EP = -W
EP = -GmM/r
- energy required to move a mass of one kg from a point in a gravitational field to infinity

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14
Q

what is the escape velocity? no need to memorise equation, just derive it yourself.

A
  • the velocity needed for an object to reach infinity in a gravitational field, it is irrespective of the mass of the object
  • derive by equating PE to KE
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15
Q

What is the orbital velocity? defenition. dont memorise equation, just derive it.

A
  • the velocity needed to be in a stable orbit around a mass M at a radius r from the centre
  • derive by equating gravitational and centripetal force
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16
Q

how did the greeks measure the circumfrence of the earth?

A
  • found distance between two cities
  • measure the angle the suns rays makes from the zenith at one city when the sun is directly overhead the other city
  • this angle is equal to the angle between the two cities from the centre of the earth, easy calculation from here
17
Q

how did the greeks measure the distance to the moon

A
  • during eclipse, the moon travels through the shadow of the earth
  • since the sun is much further than the moon, it can be assumed that the shadow cast is cylindrical
  • calculate time in shadow, u know the period of orbit (29 days)
  • use s = d/t and solve for d to find the circumfrence of orbit. solve for the radius.
18
Q

how to find distances using parallax? dont memorise equation, derive!!

A
  • measure the change in angle when taking a small sidestep.
    use trigonometry, let b be the baseline, d be the distance and theta be the change in angle
19
Q

what is the maximum value of b when measuring distances using parallax on the earth

A
  • the diameter of the earth, obviously
  • however, the earth is moving so wait until it moves to the other side of the sun. then the largest baseline possible is 2AU which allows you to measure very large distances
20
Q

what is the simple equation for the distance using parallax

A

d (parsecs) = 1/ p (arcseconds)

21
Q

what is the distance when the parallax is one arcsec

A

one parsec

22
Q

how many degrees is one arcsecond, and one arcminute?

A
  • arcsecond = 1/3600 degrees
  • arcminute = 1/60 degrees

think about it like how theres 3600 seconds in an hour, and 60 minutes in an hour

23
Q

what is the defenition of the angular extent? equation of angular extent.

A
  • angular extent/ angular size : measure of how large an object appears in the sky, as seen from a particular observation point. tells you the angle the object subtends, gives idea of height
  • ratio of linear size (r) and distance (d) from the observer
  • theta (RADIANS) = r/d
  • theta has to be small as small angle approx is used, theta must be less than one radian otherwise use tan(theta) instead.
24
Q

what is the declination (dec) when using coordinates to locate something in the sky?

A
  • like earths latitude, tells you how far north or south something is in the sky
  • +90 degrees is the north celestial pole, directly above the earths north pole
  • -90 degrees is the south celestial pole, directly below the earths south pole
  • declination values range from -90 degrees to +90 degrees
25
what is the right ascension (RA) when using coordinates to locate something in the sky?
- instead of dividing the sky into 360 degrees, astronomers divide into 24 hours like a clock
26
what is the relationship between the change in angle in seconds, and the change in angle in arcsecs in the coordinate system
delta alpha (arcsecs) = 15 (delta alpha (seconds)) (cos delta) where delta is the declination
27
what is proper motion and what is the unit that it is measured in ?
stars have velocities relative to eachother and we see them change position in the sky. this is measured in arcsecs per year
28
what is the defenition of the luminosity of a star
the amount of energy that the star emits per second, it is a power and has the units of watts
29
what is the defenition of the flux
F - the energy per second per square metre received from the star at the detector, units watts per metre square
30
what is the magnitude of a star and how is it related to the flux?