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A production-line inspector wants a mirror that produces an image that is upright with a magnification of 7.5 when it is located 14.0 mm from a machine part. a. What kind of mirror would do this job? b. What is its radius of curvature?

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In this problem, we need to find the type of mirror (concave f>0f>0 or convex f<0f<0) (part aa), and its radius (part bb). We know that the image is upright (hi>0h_{i}>0). Also, we know the magnification and the position of the object. To solve the problem, we are going to use several equations, the mirror equation 1f=1do+1di\frac{1}{f}= \frac{1}{d_{o}}+ \frac{1}{d_{i}}, the magnification equation M=dido=hihoM= -\frac{d_{i}}{d_{o}}= \frac{h_{i}}{h_{o}} and the relation between the focal length and the radius r=2fr=2f

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