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1. the power of combination of X AND Y lenses is 5 D . find a)focal length of lens Y b) nature of lens Y 2 a small object is so placed in front of convex lens of 5 cm focal length that virtual image is formed at a distance of 25m ...find the magnification.. 3 an object 2 cm tall is placed on the axis of convex lens of focal length 5 cm at a distance of 10 m from the optical center of lens .find the nature , position and size of the image formed ...which case of image formation by co vex lenses is illustrated in this ex. 4 the filament of lamp is 80 cm from the screen and a converging lens forms an image of it on o a screen,magnified 3 times,,,,,find the distance of lens from the filament and the focal length of the lens.. 5 when an object is placed at a distance of 50 cm from the concave mirror ,the magnification is - 1/2 ......where shd the object b placed to get a magnification of , -1/5

Asked by pooja anand 8th March 2013, 5:28 PM
Answered by Expert
Answer:
1.  Not enough information is present.
 
2.  focal length, f = 5
     virtual image length, v = -25
     thus let object distance be u
     using the lens formmula, we get that:
     1/v-1/u=1/f
      thus we can calculate u
      and magnification is given as: m = v/u
 
3.   object height, h= 2
      focal lenght, f = 5
      onject distance, u = -10 
      thus image distance can be find as above using lens formula, if it is negative the image             formed is behind the lens and hence is virtual and else it is real.
 
4    distance of lamp from screen = 80 = image distance from lens + object distance from lems
      i.e. v + u = 80
      magnification,  m = v/u = -3 (because image formed is real)
      thus we can find the two using the above eqations
       and focal length, f can be calculated using the lens formula.
 
5.  object distance, u = -50
     magnification, m = -1/2 = -v/u
     where v = image distance
     thus now we can find the focal length, f using the mirror formula, 1/v + 1/u = 1/f
    and similarly, the new object distance for the required magnification can be calculated.
 
5.   
Answered by Expert 9th March 2013, 8:13 AM
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