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Finding the distance using Parallax • With your arm outstretched, hold up a finger so that, when viewed with your right eye, it is in line with something at the end of the other end of the room • Now, keeping your finger steady, close your right eye and look at the finger with the left eye. . Notice the apparent change in the position of your finger relative to the object at the end of the room. 11/15/99 Norm Herr (sample file) . The position of your finger or of the object at the end of the room have not changed but, because you look from a different place, they seem to move relative to each other. . This effect is called PARALLAX and it can be used to measure the distance to an object. . It is fairly easy to demonstrate in the classroom how parallax can be used to measure how far away certain stars are. 11/15/99 Norm Herr (sample file) Finding the distance to nearby stars using Parallax: 1 . Set up the apparatus as shown so that the centre of the meter stick is directly in front of a spot on a distant wall in the lab and the stick is parallel to the wall. . View the spot through the straw. (Try to use relatively long straws if possible). . Read the angle between the metre stick and the straw using the protractor, which is under the straw (see inset top left). • Repeat this procedure at the other end of the metre stick. • The two angles should be very similar. Add and divide by two to get the average. Subtract this from 90 to get the angle P in degrees. 11/15/99 Norm Herr (sample file) • From the diagram we can see that, tan(P) = (0.5/distance). Therefore the distance = 0.5/tan(P) • Fill in the value for P to find your answer. Now measure the distance from the metre stick to the spot. • The two answers will be very close. • There are some obvious sources of error in this experiment, which lead to incorrect answers. 11/15/99 Norm Herr (sample file) Finding the distance to nearby stars using Parallax: 2 • This experiment illustrates the basic idea involved in stellar parallax. • The first step is to identify a ‘nearby’ star by observing its parallax relative to the ‘fixed’ distant stars. • 11/15/99 It is then possible to find angle P and, knowing the radius of the Earth’s orbit around the Sun, to calculate the distance from the Earth to the nearby star. Norm Herr (sample file) • It is important to realise that the angles involved in this method are extremely small and so difficult to measure accurately. • For example, the parallax angle to the nearest star (other than the Sun, of course), Proxima Centauri, is 0.772 seconds of arc. • This is roughly the same as the angle subtended by an object of diameter 2 cm (e.g. a 5 cent coin) viewed from a distance of 5.3 km. 11/15/99 Norm Herr (sample file)