Answer:
0.6125 meters
Step-by-step explanation:
We know that,
the height of the object (h) = 0.4 m,
the distance between the object and the mirror (u) = -0.7 m; and
the height of image (h') = 0.35 m.
For a concave spherical mirror, we know the formula of magnification:
magnification =
=


By cross multiplication:


Therefore, the image is located 0.6125 meters away from the mirror.