A transparent square sheet shown above is folded along the dotted line. The folded sheet will look like \(\underline{\hspace{2cm}}\)


Step 1: Identify the line of folding.
The dotted vertical line represents the axis of folding. Since the sheet is transparent, all markings on one side of the fold will appear mirrored on the other side after folding.
Step 2: Analyze the curve and markings.
The curved shape and the small angular markings on the right side of the dotted line will reflect symmetrically to the left side when folded. The relative orientation of these markings must be reversed horizontally.
Step 3: Compare with given options.
Option (B) correctly shows:
\[\begin{array}{rl} \bullet & \text{the mirrored curvature,} \\ \bullet & \text{correct alignment of the angular markings,} \\ \bullet & \text{proper overlap produced by transparent folding.} \\ \end{array}\]
Options (A), (C), and (D) either misplace the mirrored curve or incorrectly orient the internal markings.
Step 4: Conclusion.
Therefore, the folded transparent sheet will look like option (B).
A square paper, shown in figure (I), is folded along the dotted lines as shown in figures (II) and (III). Then a few cuts are made as shown in figure (IV). Which one of the following patterns will be obtained when the paper is unfolded?

A square paper, shown in figure (I), is folded along the dotted lines as shown in figures (II) and (III). Then a few cuts are made as shown in figure (IV). Which one of the following patterns will be obtained when the paper is unfolded?


