$A$ concave mirror is placed on a horizontal table,with its axis directed vertically upwards. Let $O$ be the pole of the mirror and $C$ its centre of curvature. $A$ point object is placed at $C$. It has a real image,also located at $C$ (a condition called auto-collimation). If the mirror is now filled with water,the image will be:

  • A
    real,and will remain at $C$
  • B
    real,and located at a point between $C$ and $\infty$
  • C
    virtual,and located at a point between $C$ and $O$
  • D
    real,and located at a point between $C$ and $O$

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$A$ point object is kept at the first focus of a convex lens. If the lens starts moving towards the right with a constant velocity, the image will

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To find the focal length of a convex mirror,a student records the following data:
Object Pin Convex Lens Convex Mirror Image Pin
$22.2 \, cm$ $32.2 \, cm$ $45.8 \, cm$ $71.2 \, cm$

The focal length of the convex lens is $f_1$ and that of the mirror is $f_2$. Taking index correction to be negligibly small,$f_1$ and $f_2$ are close to:

An optical component and an object $S$ placed along its optic axis are given in Column $I$. The distance between the object and the component can be varied. The properties of images are given in Column $II$. Match all the properties of images from Column $II$ with the appropriate components given in Column $I$.
Column $I$Column $II$
$A$. Concave Mirror$(p)$ Real image
$B$. Convex Mirror$(q)$ Virtual image
$C$. Convex Lens$(r)$ Magnified image
$D$. Concave Lens$(s)$ Image at infinity

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