Parallex Method: Struggling in 11th Class?

In summary, the parallax method involves looking at an object, such as a star, from two opposite points on the Earth's orbit to determine its distance. The parallax angle is half the difference in apparent position of the object and can be calculated using the equation tan(Φ) = r/d, where r is the radius of the Earth's orbit and d is the distance to the star. However, this method may be affected by the elliptical shape of the Earth's orbit and the difference in angle between the position of the stars.
  • #1
rtd
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iam in class 11th iam suffering from a great difficulty to understand parallex method , inspite of book's example
 
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  • #2
rtd said:
iam in class 11th iam suffering from a great difficulty to understand parallex method , inspite of book's example
Explain what you think the parallax (not "parallex") method is and what it does. That is, tell us how you see it and be more explicit about what you aren't following in the explanation in your book.
 
  • #3
In the parallax method you look at something(prabably a star) from different positions.
The trick is that an approximately infinitely far away object does not seem to move anywhere.
Even if you change your position.
For example you don't see the sun move in response to your movement.
It stays where it is in the sky, no matter where you are or how you move.
(assuming you don't move somewhere entirely different on the planet)
The thing you are looking at however does move if you change your position.
Just take your finger somewhere in front of your face.
Now move your head without moving the finger.
You will see that the finger seems to change its position relative to the background.
By examining how much its position changes you can determine the distance you are away from it.
http://lcogt.net/files/styles/fourcol-image/public/spacebook/Parallax%20schematic.png
In astronomy the "moving your head" is done by looking at the object from two opposite points on the Earth's orbit.

You might be able to see that the parallax angle does not only appear where it is drawn in but it is also half the difference in apparent position in the object.
So by measuring the angle and because we know the diameter of the Earth's orbit we can determine the distance from the star.
 
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  • #4
will you please tell me a solved example ?
 
  • #5
Well i have never solved one of these ...
But i am going to give it a try.
## tan(\Phi)=\frac {r}{d} ##
would make sense to me
(it might be wrong)

Phi is the parallax angle drawn in in the picture
r is the radius of the Earth's orbit
d is the distance to the star

solve it and you're done
 
  • #6
thank u so much
 
  • #7
Remember it might be wrong ...
Especially since the Earth's orbit is elliptical.(that makes the "radius" thing an approximation )
And you'll have to be careful to check whether your parallax angle is the one drawn in or the difference in position of the star.(that is just twice the angle that has been drawn in) Then you use twice the radius or just the diameter of the Earth's orbit
 
  • #8
okkk
 
  • #9
ok
The equation seems to be right...
parallax_2_1.gif

You see the parallax angle is always half the angle between the position of the stars.(that would be the angles drawn in in this one)
so don't worry about that thing with the angle.
 

What is the parallax method?

The parallax method is a technique used by astronomers to measure the distance between celestial objects. It involves observing the apparent shift in an object's position as the observer's viewpoint changes.

Why is the parallax method important?

The parallax method is important because it allows us to accurately measure distances in the vastness of space. This helps us understand the size and scale of the universe and provides valuable information for astronomical research.

How is the parallax method used to measure distances?

The parallax method uses the principle of triangulation, where the baseline distance between two points (in this case, the Earth's orbit around the Sun) is used to calculate the distance to a celestial object. By measuring the angle of the object's apparent shift in position from two different points along the baseline, the distance can be calculated using trigonometry.

What are some limitations of the parallax method?

The parallax method is only accurate for relatively close objects within our own galaxy. It becomes increasingly difficult to measure the small angular shifts for objects that are further away. Additionally, the Earth's atmosphere can distort the measurements, making it more challenging to accurately calculate distances.

How can the parallax method be used in 11th class studies?

In 11th class, the parallax method can be used to understand the concept of distance and measurement in astronomy. It can also be used to calculate the distance to nearby stars and galaxies, providing a hands-on experience with real-world applications of scientific principles.

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