Use the mirror equation to show that an object placed between `f and 2f` of a concave mirror forms an image beyond `2f`.
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To show that an object placed between \( f \) and \( 2f \) of a concave mirror forms an image beyond \( 2f \), we will use the mirror equation:
\[
\frac{1}{f} = \frac{1}{v} + \frac{1}{u}
\]
where:
- \( f \) is the focal length of the mirror,
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Use the mirror equation to show that : (a) an object placed between f and 2f of a concave mirror produces a real image beyond 2f. (b) a convex mirror always produces a virtual image independent of the location of the object. (c) an object placed between the pole and focus of a concave mirror produces a virtual and enlarged image.
Use the mirror equation to deduct that : (a) an object between f and 2f of a concave mirror produces a real image beyond 2 f . (b) a convax mirror always produces a virtual image independent of the location of the object. ( c) the virtual image produced by a convex mirror is always diminished in size and is located between the focus and the pole. (d) an object placed between the pole and focus of a concave mirror produces a virtual and enlarged image.
When an object is placed between f and 2f of a concave mirror, the image formed is
When an object is placed between the focus and the pole of a concave mirror, the image formed is
