MCQ
The image formed by a concave mirror is
- Aalways real.
- Balways virtual.
- ✓certainly real if the object is virtual.
- Dcertianly virtual if the object is real.
$\frac{1}{ v }+\frac{1}{ u }=\frac{1}{ f }$
$\frac{1}{ v }=\frac{1}{ f }-\frac{1}{ u }$
For concave mirror, focal length is negative. Hence, $f<0$
For a virtual object, object distance is positive. Hence $u _v>0$
From above, it can be observed that image distance $v$ is negative when object is virtual. Since image distance is negative, it is formed by real intersection of rays and image is real.
For a real object, object distance is negative. Hence $u _{ r }<0$
In this case, image distance $v$ may be positive or negative depending on the location of object.
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