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ship between the image position with a thin convex lens and the object position Use models to show that no matter the image position, the focal length is a constant

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1 Place a meterstick on your lab table so that it is balancing on the thin side and the metric numbers are right side up 2 Place a convex lens in a lens holder and set it on the meterstick on or between the 10-cm and 40-cm marks on the meterstick (Distances will vary depending on the focal length of the lens used) 3 Turn on the lamp and set it next to the meterstick so that the center of the lightbulb is even with the 0-cm end of the meterstick 4 Hold an index card so that the lens is between the lamp and the index card 5 Move the index card back and forth until an upside-down image of the lightbulb is as sharp as possible 6 Record the distance of the lightbulb from the lens (do) and the distance of the image from the lens (di ) 7 Move the lens to another spot between 10 cm and 40 cm and repeat steps 5 and 6 (Distances will vary depending on the focal length of the lens used) 8 Repeat step 7 three more times

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Trial 1 2 3 4 5 do (cm) di (cm)

other programs are not permitted to access it So please check how you are allowed to access information from such a web site, and what you are allowed to do with it, before using this plug-in

f (cm)

1 Make and Use Graphs Make a scatter-plot graph of the image position (vertical axis) versus the object position (horizontal axis) Use a computer or calculator to construct the graph if possible 2 Use Numbers Calculate 1/do and 1/di and enter the values in the calculation table 3 Use Numbers Calculate the sum of 1/do and 1/di and enter the values in the calculation table Calculate the reciprocal of this number and enter it in the calculation table as f

1 Which measurement is more precise: do or di Why do you think so 2 What can you do to make either (or both) measurement(s) more accurate

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1 If you were to take a picture with a camera, first of a distant scene, then of an object less than a meter away, how should the distance between the lens and film be changed 2 What are two ways in which the image projected onto your retina differs from the object you look at (Remember the lens in your eye is also convex)

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function PIPHP_CurlGetContents($url, $agent) { $ch = curl_init(); curl_setopt($ch, CURLOPT_URL, $url); curl_setopt($ch, CURLOPT_USERAGENT, $agent); curl_setopt($ch, CURLOPT_HEADER, 0);

1 Interpret Data Looking at the graph, describe the relationship between do and di 2 Interpret Data Find out the actual focal length of the lens from your teacher How accurate are your calculations of f 3 Interpret Data Compare the results of your focal length calculations of the five trials Are your results similar 4 Lab Techniques Why do you suppose you were instructed not to hold your lens closer than 10 cm or farther than 40 cm

Observatory in Great Britain discovered two quasars that were separated by only 7 arc seconds (seven 036th s of a degree) Measurements showed they should have been 500,000 light years apart The two quasars seemed to fluctuate in brightness and in rhythm with each other The most amazing thing, however, was that the quasars had identical spectra There appeared to be two different objects, but the two objects were the same

In 1919, comparison of starlight before and during a solar eclipse proved Einstein s theory to be true In 1936, Einstein proposed the phenomenon of the gravitational lens Because light can be bent by the gravitational fields of massive objects, virtual images of rings should be seen by observers on Earth when a massive object is between Earth and the object being observed Einstein never observed such a phenomenon, but his theory of relativity supported the possible existence of gravitational lenses

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