Exam 2 Flashcards

(63 cards)

0
Q

Nicolas Copernicus 1473-1543

A

Through the use of geometry, he was able to determine the relative distances of the planets from the sun. He assumed that planetary orbits are circular, which is problematic only in the cases of mercury and Mars.

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1
Q

Why most bright stars are known by Arabic names?

A

During the dark ages astronomy and astrology flourished in Arabic countries but not in Western Europe

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2
Q

Cinquefoil

A

5 pearled rose found in Christian symbolism “Rose of Venus” the rose with its characteristic 5 pedals shade mimicked the pentagram spate traced by the planet Venus in the night sky.

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3
Q

The Ptolemaic system

A

Was a geocentric model for the universe either he sun moon, and planters revolving around the earth. Each planet moves in a double circle, accounting for the observed retrograde motions.

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4
Q

Retrograde Motion

A

Natural consequence of the fact that the earth is also in motion about the sun

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5
Q

Claudius Ptolemy (his model of the universe)

A

By the Renaissance, the Ptolemaic model of the universe has been generally accepted since its publication in the Almagest (140 CE)

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6
Q

Heliocentric

A

Universe that revolves around the SUN

Bc no annual parallax was observed for the stars, the notion of heliocentric universe was abandoned

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7
Q

Geocentric

A

Universe that revolves around the earth

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8
Q

Aristarchus concluded..

A

That the sun was about 19 times larger than the moon and therefore about 5 times larger than the earth.
In fact, it is 109 times larger! The important point was that the sun was in fact bigger than the earth. This naturally lead to the suggestion that the earth might revolve around the sun rather than vice versa.

He also determine the moon is 1/4 the size of the earth. He did this by comparing the apparent sizes of the moon and the umbra of the earth shadow, and using a bit of geometry.

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9
Q

Aristarchus of Samos 320-250 BCE

A

Attempted to determine the relative distances of the sun and moon by measuring the angle between them at the instant of first quarter moon..

he was way off!

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10
Q

Eratosthenes (276-195)

A

A librarian at Alexandria, first accurately determined the size of the earth!

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11
Q

3 pieces evidence that gave astronomers the idea that the earth was round (Aristotle!!)

A
  1. As one travels northward along the earths surface, the North Star appears progressively higher in the sky.
  2. As a ship sails away from port (and appears to diminish in size) the ship vanishes from sight first, then the hill and finally the tops of the mountains.
  3. The most compelling reason.. Lunar eclipses!
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12
Q

Two important geometric fact that Pythagoras gave us:

A
  1. The sum of the angles in a triangle always add up to 180 degrees
  2. When two parallel lines are but by a third line the alternate interior angles must be equal.
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13
Q

Hipparchus

A

Devises the stellar magnitude system which we still use today.

Also, the 26,000 year PRECESSION of the earths rotation axis. Like a top or gyroscope, the Earth’s rotation axis moves in a conical fashion with a period of about 26,000 years.

He used a solar eclipse which occurred in March of 190 BC to measure the difference in direction to the moon as viewed from two locations on Earth. This allowed him to crudely estimate the Moons distance.

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14
Q

Herakilides of Pontus 388-315 BC

A

Contradicting the accepted model of the universe put forward by Aristotle, he proposed that the earth rotates upon its axis. He also thought that the observed motions of Mercury and Venus suggested that they orbited the sun rather than the Earth.

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15
Q

Stonehenge

A

Prehistoric Monument: Used as a calendar and may have been used to predict eclipses.

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16
Q

The First law of Science

A

“For every observable effect, there is a physical cause”

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17
Q

The lack of observed parallax for celestial bodies led ancient people to believe…

A

.. That the earth was flat and surrounded by crystalline sphere which rotated eastward once a day.

(Image of land sitting on the turtle with the celestial sphere around it)

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18
Q

Pythagoras of Samos (570-495 BCE)

A

Was a Greek philosopher and mathematician; he founded a mystic religious movement called Pythagoreanism.

a^2 + b^2 = c^2

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19
Q

What always casts a circular shadow on the the moon during a lunar eclipse?

A

The Earth

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20
Q

Eudoxes of Cnidus (410-335 or 347 BCE)

A

Greek astronomer, mathematician and student of Plato. All of his original work is lost to antiquity.

Proposed that the sun, moon and five naked-eye planets and one (the outermost) carrying the stars.

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21
Q

Anaxagoras (500-428 BCE)

A

Was according to historians, the first person to determine the true causes of eclipses and lunar phases.

Concluded that the sun is a luminous body and the earth and moo are not.

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22
Q

Aristotle (384-322 BCE)

A

Perhaps the most influential philosopher of all time, he realized that lunar eclipses provide direct evidence that the earths spherical in shape.

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23
Q

Kepler’s 1st Law

of planetary motion

A

Each planet orbits the Sun in a path which an ellipse, with the Sun at one focus.

An ellipse is an example of a conic section.
The shape of an ellipse is described by its eccentricity.

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Eccentricity
How am ellipses shape described. | 0(
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Johannes Kepler 1571-1630
Was a theoretician. Wrote Kepler's Three Laws or Planetary Motion are empirical laws, based upon Brahe's observations, which describe how the planets revolve about the sun.
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Ellipse
Example of a comic section (circle parabola, and hyperbola). The defining properties of an Ellipse is the sum of the distances between a point on the ellipse and the two focal points is the same for all points on the Ellipse. The size of an ellipse is described by its semi major axis which is equal to half the major axis. The shape by the eccentricity. The closer to 1 the ellipse the more elongated the ellipse is. The distance between the center of an ellipse and either focus is equal to the quantify ae.
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Kepler's 2nd Law (of planetary motion)
An imaginary line joining a planet to the sun sweeps out equal areas in space in equal time intervals. This allows us to predict a planets position at any time in the future! "Kepler's law of Areas" (Aphelion and perihelion)
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Perihelion
The point in its orbit closest to the sun. Where the planet travels fastest!
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Aphelion
The point farthest from the sun. The slowest point of orbit.
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As a planet orbits the sun.. the product of its ORBITAL SPEED and its DISTANCE from the sun remains..
(Very nearly) constant
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Kepler's Third Law (of planetary motion) Published in 1619
The square of a planets orbital period is proportional to the cube of its semimajor axis. Reworded: planets orbital period (p) squares is proportional to the cube of the average distance (a) btwn that planet and the sun. Math terms: a^3 (is proportional) p^2 Where a and p represent the semimajor axis and period. To convert this Propontis life j to an equation required intro of a conversion fact a^3= kP^2 l; what value k has is determined by what units a and P are measured in. If AU and years are used then k=1. In the case a^3=P^2 only if measures in AU and years!! (Harmonic law) Kepler believed he had stumbled upon the underlying harmony of the universe.. Mercury, traveling fastest in its orbit has the highest pitch and then Saturn be lowest.
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Newtons 1st Law (of motion)
LAW OF INERTIA | Any body maintains a constant velocity unless some net force act upon that body
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In a level flight, the thrust of the engine _______ the drag of ____ ________, and the lift exactly balances the weight of the airplane. The net force is ____! The aircraft flies in a horizontal path at ________ speed.
Balances Air resistance Zero Constant
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Newtons 2nd Law | (of motion)
THE FORCE LAW If a net force acts upon a body, the body responds by accelerating in the direction of the net force, and inversely proportional to the body's mass. F=ma or a=F/m Note: that this is a veto equation so the directions of F and a are identical!
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The metric of force
Newton 1 Newton= 1 kilogram x 1 meter/second^2 (1 Newton= 0.225 pounds) (1 pound= 4.44 Newtons)
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Newtons 3rd Law (of motion)
THE REACTION LAW If one body exerts a force upon a second body, the second object exerts an equal (in strength) and opposite (in direction) force upon the first Also referred to as the ROCKET PRINCIPLE: Since rockets reply on the idea of action and reaction. The force with which the exhaust gas is expelled from a rocket equals the force driving the rocket upwards. When a gun is fired the gun and the bullet experience equal (and opposite) forces. The bullet does almost all the moving bc it has a smaller mass.
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Terminal velocity
Upward force of air resistance would equal the downward force of gravity, the Net Force would be zero.
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Gravity vs. normal force
Gravity: pulls downward; this represents the weight of an object. Normal force: is the force that the floor exerts upward which exactly balances the force of gravity; the net force in the vertical direction is Zero.
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Force
Represents a "push" or a "pull"
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Vectors vs. Scalars
Vectors: quantities which have direction (velocity is vector) Scalar: quantities that don't (such as temperature that don't) speed is scalar.
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Velocity
Described both the SPEED and the DIRECTION of an objects motion.
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Acceleration
Rate at which a body's velocity changes; it is a vector. Any change in speed or direction or motion represents an acceleration. Force( F )/ Mass ( M )
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Weight | What does g represent?
The force of gravity acting upon it W=mg g being 9.8m/s or 32 ft/s m being the objects mass Your weight depends not only upon your mass, but also upon the mass and radius of the planet where you live!
44
Air resistance
Will cause the body to fall more slowly
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Newtons law of Universal Gravitation
"Between any two bodies there exists a force of mutual attraction. The strength of this force is proportional to the product of the masses of the two bodies, and Inversely proportional to the square of the distance between their centers" F=G x m1 x m2/ r2 G: constant- 6.67x10^-11 N x m^2 x kg^-2 Note that the forces are equal. However, since a=f/m the less massive body experiences greater acceleration.
46
Galileo's law of falling bodies
In the absence of air resistance all falling bodies near earth's surface fall with equal acceleration g=9.8 m/sec^2= 32 ft/sec^2 If define your weight (W) as being the force of gravity acting on you, then W=mg, where m is your mass
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Astronomical unit
Is the average distance between btwn Earth and Sun 1AU= 92,960,000 miles = 149,600,000 kilometers = 8.32 light minutes
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Ptolemaic system vs. Copernicus system
Pt.: geocentric all the planets are revolving around the epicycle while also revolving around the earth (retrograde motion) Cop: heliocentric planets revolving around the deferent. The moon while also revolving around the epicycle around the earth
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Calculating a planets distance from Earth to AU..
If we can measure that planets distance in miles or kilometers then the length of the AU is determined. This is accomplished though the parallax method, though it's much harder than doing this for the moon b\c even even when close st. Venus are hundred of times father away
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During the 18th and 19th centuries the rare transits of Venus (1761,1769,1874,1882)..
Provided the best opportunities for precise determinations of the astronomical unit, yielding values accurate to within 0.2%
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Radar raining
A radar pulse is beamed at a solar system object , and the round trip time is measured. Multiplying by the speed of light
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Synodic Periods
Time between one opposition of planet and the next (or time btwn one inferior conjunction and plants) S represents the planets synodic period. P is orbital period, and E the orbital period of the earth (one year or 365.24; the units must be concerts 1/S= | 1/7.3-1/orbital- period period|
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1577 supernova
New star that I appeared I in the constellation classic piera. Aristotle has taught that the heavens are perfect, unchanging and eternal. Any unforeseen event I the sky (such as a comer or meter) was believed to be some sort do an atmospheric
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Tycho Brahe 1546-1601
The uraniborg (city of stars) Denmark Had a telescope; his instruments were large permanently mounted position- measuring devices He devoted his life to precisely measuring the positions of the moon, planets and stars near the end of this life he hired the mathematician Johannes Kepler to try and "make sense" of His data
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The religious climate was much more temperate in Northern Europe. In Denmark, we find the first example of a division labor in the persons of _______ ________ (the greatest observational astronomer pre-telescope) and his assistant _______ _______ (a theoretical astronomer)
Tycho Brahe | Johannes Kepler
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By the time if Copernicus death, in much of Europe, to believe in a __________ universe was considered heresy bf the Catholic Church. In 1600s _______ ________ was executed by the inquisition for a variety of crimes against the church, including teaching the _______ system.
Heliocentric Gordano Bruno Copernican
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What laid the foundation for modern astrophysics
Tycho Brahe had accurately measured the moons parallax, and therefore it's distance. However, he couldn't measure a parallax for the new star. That meant that it must lie beyond the moon in celestial space, refuting the Aristotelian contention bag the heavens are perfect and unchanging. In fact, they might be governed by the same natural laws which operate here in earth!
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Galileo Galilei 1564-1642 | Discoveries!
1. THE MOON IS NOT SMOOTH, covered with mountains and craters. The tallest mountain exceeds Everest over three times. The moon posses neither atmospheric not liquid water 2. The sun rotates about an axis over period of roughly four weeks, and possesses surface blemishes known as SUN SPOTS 3. The PLANETS SHOWING CIRCULAR DISKS disks when viewed through the telescope, differ fundamentally from stars. 4. The MILKY WAY a grayish band of light that circles the sky, consists of innumerable faint stars. This suggested that there were many more stars than 6000 visible to the unaided eye. 5. JUPITER POSSES 4 MOONS (the Galilean satellites) which orbit the planet with periods of two to seventeen days. This demonstrated that all celestial bodies do not resolve around the earth! 6. The planet VENUS EXHIBITS ALL THE PHASES WHICH OUR MOON DOES this indicates that the Ptolemaic model (in which Venus is always between the Earth and Sun, and should only appear In new or crescent phase) was fundamentally flawed.
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Inferior planets
(Mercury and Venus) are located closer to sun than the earth
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Superior planets
(Mars, Jupiter, and Saturn) are farther away
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Elongation
Is the angle (along the ecliptic) between the directions to the Sun and the planet.
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Conjunction Opposition Quadrature
Conjunction(full) Superior conjunction(full)