There are two lenses aligned with a candle, which are 50 cm apart. The first lens is a diverging (concave) lens with a focal length of magnitude [fil = 20 cm. The second lens is converging (convex) with a focal length of magnitude |f2) = 10 cm. A candle (with a height h = 4 cm) is put 10 cm to the left of the first (diverging) lens. 10 cm 50 cm (a) Draw a principal ray diagram for the candle as seen by the first (diverging) lens. (Include all three rays and the location of the image.) (b) Calculate the location of the image from the candle as formed by the first (diverging) lens. Where is it relative to the diverging lens? Is the image real or virtual? Is it upright or inverted? (c) Using the image from the first lens as the object for your second (converging) lens, what is the object distance s relative to the second lens? (d) Where is the final image of the candle? Is it real or virtual? Is it upright or inverted? (e) Find the lateral magnification of the candle that's happening through the first lens (m,), then the second lens (m2). (f) The total magnification of your final image will be the product of each magnification: mfinal = mim2. What is the height of the candle's final image