Calculating Lens Position for Photographing Objects at Different Distances

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To calculate the lens position for photographing objects at various distances, the lens formula 1/f = 1/di + 1/do is used, where f is the focal length (70 mm), di is the image distance, and do is the object distance. The maximum distance between the lens and the film plane is 120 mm, which is crucial for determining how far to move the lens back for proper focus. For object distances of 13.2 m, 3.2 m, and 1.9 m, the lens must be adjusted accordingly to maintain focus on the film. Understanding the relationship between the film plane and the distances involved is essential for accurate calculations. Ultimately, solving for the distance moved by the lens allows for proper image focus.
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1. A 70 mm focal-length lens is used to focus an image on the film of a camera. The maximum distance allowed between the lens and the film plane is 120 mm. How far ahead of the film should the lens be if the object to be photographed is at the following distance from the lens?When it is 13.2m away, 3.2m away, and 1.9m away



2. 1/f=1/di+1/d0



3. I am not sure which numbers to plug in. Is the film plane significant?
 
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di is the image (ie film) to lens distance, do is the object to lens distance.

Hint - make sure that f,di and do are the same units
 
Ok so I know f is 70mm and do is the 13.2,3.2, and 1.9 and I am supposed to solve for di but I don't understand what the film plane of 120mm is for.
 
The object distances are given from the lens when it is at 120 mm from the film. To focus the image on the film, you have to move lens back. Let x be the distance moved by the lens to focus the image.
Now in this position what is the object distance and the image distance.
Substitute these values in the formula and find the value of x.
 
Ok, that makes a lot more sense. Thanks
 
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