Show analytically that the image formed by a converging lens is real and inverted if the object
Question:
Show analytically that the image formed by a converging lens is real and inverted if the object is beyond the focal point (do > f>, and is virtual and upright if the object is within the focal point (do < f>. Describe the image if the object is itself and image, formed by another lens, so its position is beyond the lens, for which –do > f, and for which 0 < –do < f.
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