Step 1: Understanding magnification in convex mirrors.
Magnification (\( m \)) in a convex mirror is given by:
\[
m = \frac{-v}{u}
\]
For a convex mirror:
- The image is always virtual, erect, and diminished.
- The magnification is always less than 1.
- The maximum magnification occurs when the object is at infinity, producing an image at the focal point with \( m = 1 \).
Step 2: Explanation of incorrect options.
- 2: Convex mirrors do not produce magnification greater than 1.
- \(\frac{1}{2}\): It is a possible magnification value but not the maximum.
- Infinite: Only concave mirrors at focal points can give infinite magnification.