(1) From 1/f = 1/do + 1/di, obtain 1/0.48 = 1/0.07 + 1/di which gives di equal to -0.08195121953 meters with the image in front of the lens.
(2) For di < 0, the image is virtual; that is to say, the image is formed on the side of the lens from which the light is incident. Image distance is negative if the image is in front of the lens.
(3) From 1/f = 1/do + 1/di, write 1/0.36 = 1/do + 1/0.99 which gives do equal to 0.5657142856 meters.
For do >0, the object is real and in front of the mirror. (Note that di here is also positive with the real
image in front of the mirror.)