Part GNow use the spherical mirror equation to find the image distancediExpress your answer in centimeters, as a fraction or to three significant figures.

Part HFind the magnification m, using do and di .Express your answer numerically, as a fraction or to three significant figures.

Also: As a spherical mirror becomes flatter, the radius of curvature R gets larger. Notice that as R goes to infinity, so does f, because f=R/2=/2. Thus, as R gets larger, 1/f1/ gets smaller. In the limit where you allow R to go to infinity, 1/f1/ becomes zero. Therefore, if you could construct a mirror with an infinitely large radius of curvature, it would obey the equation 1/do+1/di=01/+1/=0.

An object 6.00 centimeters tall is placed along the axis of the mirror, 45.0 centimeters from a mirror with aninfinitely large radius of curvature,You are to find the location and height of the image.

K: What is the value of di obtained for a mirror with an infinitely large radius of curvature?Enter a numerical value. Pay attention to the sign convention.

Part L Find the magnification m, using do and di .Express your answer numerically, as a fraction or to three significant figures.

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Second screen only Find the magnification m, using d, and d; - VIRTUAL focal point CONVEX Mirror Express your answer numerically, as a fraction or to three significant figures. Negative focal length f 1 = - R R is the radius of curvature Mirror Equation in convex mirror = Magnification Equation More Display settings _01 =m. Submit Request