We need to evaluate the given statements about magnification for different mirrors and lenses.
Magnification: The magnification of an image is the ratio of the image's height to the object's height. It is given by the formula \( m = \frac{h_i}{h_o} \), where \( h_i \) is the image height and \( h_o \) is the object height. A positive magnification means the image is upright, and a negative magnification means the image is inverted.
Statement (A): For a convex mirror, magnification is always negative.
This statement is incorrect. For a convex mirror, the image formed is always virtual, upright, and smaller than the object. The magnification for a convex mirror is always positive, not negative.
Statement (B): For all virtual images formed by a mirror, magnification is positive.
This statement is correct. Virtual images formed by mirrors, such as in concave mirrors or convex mirrors, are always upright, resulting in a positive magnification.
Statement (C): For a concave lens, magnification is always positive.
This statement is correct. A concave lens always forms a virtual, upright image, which results in a positive magnification.
Statement (D): For real and inverted images, magnification is always negative.
This statement is correct. Real and inverted images, which are formed by concave mirrors or convex lenses, always have a negative magnification.
The incorrect statement is Statement (A): "For a convex mirror, magnification is always negative." This is false because the magnification for convex mirrors is always positive.
The incorrect statement is (A) For a convex mirror, magnification is always negative.
परसेवा का आनंद — 120 शब्दों में रचनात्मक लेख लिखिए:
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