Science, asked by francisreddy6261, 1 year ago

An object is kept at a distance of 18cm,20cm,22cm and 30cm from the lens of power +5D
a] in which case would you get a magnified image
b]which of the magnified image can we get on a screen

Answers

Answered by GuGuGaGaL0L
9

Focal length of the lens, F = 1/ Power of the lens

⇒ F = 1/P

⇒ F = 1/5

⇒ F = 0.2 m

⇒ F = 20 cm

To get the magnified image the concave lens cannot be used as it forms the dimisnished image only.

So we can use a convex lens to do so.

Location and Characteristics of Images Formed by a Convex Lens

 

  Object Location               Image Location          Nature of Image

         Infinity                              At F2                            Real  Inverted  

      Beyond 2F1           Between F2 and 2F2            Real  Inverted

           At 2F1                             At 2F2                            Real  Inverted

Between 2F1 and F1         Beyond 2F2                    Real  Inverted

           At F1                             Infinity                            Real  Inverted

Between F1 and O    On the same side as the object   Virtual  Erect

From the above table we can say that If the object is between the focus and center of curvature it forms Real, Inverted and Magnified image at the center of curvature of the lens on the other side of the object.

If the object is between the focus and optic center it forms Virtual, Erect, and Magnified  on the same side of the object.

If the object At the focus of the lens it forms Real, Inverted and Highly Magnified at Infinity.

As the focal length of the given lens is 20 cm its radius of curvature is 40 cm. So if the object is placed at the distances 22cm, and 30cm they will be between the focus and the centre of the curvature for the lens. The respective images formed are magnified.

Answered by prithviraj280116
2

Answer:

Explanation:(i) P=1/f, f=100/5=20 cm An object at 20 cm, 22 cm, and 30 cm, the image can be magnified. (ii) At 22 cm and 30 cm, the image can be obtained on a screen.

Similar questions