JEE Main & Advanced Physics Ray Optics Rules of Image Formation by Lens

Rules of Image Formation by Lens

Category : JEE Main & Advanced

Convex lens : The image formed by convex lens depends on the position of object.

(1) When object is placed at infinite (i.e. \[u=\infty \])  

Image

\[\to \]         At F

\[\to \]         Real

\[\to \]         Inverted

\[\to \]         Very small in size        

Magnification \[m<<-1\]  

(2) When object is placed between infinite and 2F (i.e. \[u>2f\])  

Image

\[\to \]         Between F and 2F

\[\to \]         Real

\[\to \]         Inverted

\[\to \]         Very small in size        

Magnification \[m<-1\]

 (3) When object is placed at 2F (i.e. \[u=2f\])  

Image

\[\to \]         At 2F

\[\to \]         Real

\[\to \]         Inverted

\[\to \]         Equal in size        

Magnification \[m=-1\]  

(4) When object is placed between F and 2F (i.e. \[f<u<2f\])  

Image

\[\to \]         Beyond 2F

\[\to \]         Real

\[\to \]         Inverted

\[\to \]         Large in size

\[\to \]         Magnification \[m>-1\]  

(5) When object is placed at F (i.e. \[u=f\] )  

Image

\[\to \]         At \[\infty \

] \[\to \]         Real

\[\to \]         Inverted

\[\to \]         Very large in size        

Magnification \[m>>-1\]  

(6) When object is placed between F and optical center (i.e. \[u<f\])  

Image

\[\to \]         Same side as that of object

\[\to \]         Virtual

\[\to \]         Erect          large in size        

Magnification \[m>1\]  

Concave lens : The image formed by a concave lens is always virtual, erect and diminished (like a convex mirror)

(1) When object is placed at \[\infty \]  

Image

\[\to \]         At F

\[\to \]         Virtual

\[\to \]         Erect

\[\to \]         Point size        

Magnification \[m<<+1\]

(2) When object is placed any where on the principal axis  

Image

\[\to \]         Between optical centre and focus

\[\to \]         Virtual

\[\to \]         Erect

\[\to \]         Smaller in size        

Magnification \[m<+1\]


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