Główna zawartość
Kurs: NASA > Rozdział 2
Lekcja 2: Pomiary Układu Słonecznego- Czy Ziemia jest płaska?
- Długość łuku
- Obwód ziemi
- Zakrycia
- Zakrycia, tranzyty, zaćmienia
- Rozmiary Księżyca
- Miara kątowa 1
- Miara kątowa 1
- Stosunki trygonometryczne w trójkątach prostokątnych
- Miara kątowa 2
- Miara kątowa 2
- Wprowadzenie do paralaksy
- Paralaksa i odległość
- Metoda paralaksy
- Odległość do Słońca
- Rozwiąż trójkąty podobne (zaawansowane)
- Rozmiary Słońca
- Skala Układu Słonecznego
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Zakrycia
Peek-a-boo
How do we know if something in our solar system is further away than something else? For example, the distance to the Moon vs. the distance to Mars. Maybe our Moon is further away from Mars and only appears closer because it’s much larger. How would you prove this theory wrong?
One simple way to do this is to wait for an evening when the Earth, Moon and Mars form a straight line. This will cause the Moon to block out Mars for a short period of time, known as an occultation. Here is a video showing the occultation of mars by the moon:
In 365 BC Aristotle observed an occultation of Mars by the Moon. This is undisputable evidence that Mars must be further away from the Moon during the observation.
Occultation time
What else can we learn from an occultation? It turns out there is more information than meets the eye. Consider when the moon is passing over a bright, yet distant star (which we can assume is fixed in place). What could this tell us about how fast the moon is orbiting? Here is an animation of Saturn’s moon Iapetus drifting in front of a background star, captured on Cassini’s narrow-angle camera.
Consider a star which passes behind the exact middle of the moon. The time it takes for the occultation to occur represents how long it takes the moon to travel its own diameter. If you try this out yourself you will find that it takes approximately one hour. Therefore the moon must be orbiting at approximately 1 moon diameter per hour!
That means if we know the actual diameter of the moon we can figure out its approximate orbital speed!
approximate speed = (diameter in km) km/hour
Now a challenge question for you. Could the occultation time help us determine the size of the moon relative to the earth? (hint: You will need to time the length of a total lunar eclipse)
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