6. Now move the object very close to the mirror, to show that once do

6. Now move the object veN close to the mirror, to show that once do < f, the image becomes virtual and erect, er the lecture. This involves first grabbing the red head of the moving it close to the mirror (see figure). The object has been "left behind" so grab Its move It to the right to coincide with the red square. As you do so, the image comes Oin from the right", on the other side of the mirror from the object. Neatl The image is Image is Erect/lnverted. The mirror is Converging/DivergJng (now). Click on then Convex mirror, $0urce, and We will repeat much of the above for a Convex mirror. m. b. The image is to the right of 7. a. Measure the distance from the object to the mirror, do = m. This is Posltlve/NegatJve. the mirror, measure the distance from the mirror to its base, C. calculate the mirror's focal length, f m. d. Image is Real/Virtuat, e. Image is Erect/lnverted, f. The mirror is ConverginA/PJverging g. Magnification calculation, we use the height of the object and image arrow, which is the y coordinate of the cursor. m. Use these measurements to calculate m = hl/ho First measure the height of each, ho = h. Now use object and image distances from 5a to calculate m = dl/do a