through U — track the net transformation.

Step by step
Step 1: The figure is an irregular heptagon with two internal strokes. It is mirrored sequentially across axes P, Q, R, S, T, U (each axis passes through one edge/vertex of the tiling).
Step 2: Each mirror reflection flips the figure. Two consecutive reflections = rotation. Six consecutive reflections across axes at 30° intervals (for a hexagonal tiling pattern) = net rotation of 6 × 30° = 180° (since each pair of adjacent axes produces a 60° rotation, and 3 pairs = 180°).
Step 3: A 180° rotation of the original figure produces the resultant. The internal strokes will be rotated 180°.
Step 4: Option B matches the 180°-rotated version of the original figure.
Therefore the answer is B.

Why wrong options are wrong
Option A: Represents a single reflection, not the result of six.
Option C: Represents a 90° rotation or a different transformation.
Option D: Represents a reflection rather than the net rotation.

Remember for exam
n reflections across axes meeting at equal angles: the net result is a rotation of 2 × (sum of angles between consecutive axes). For 6 axes at 30° spacing, net = 360° / 2 = one full rotation = no change or 180° depending on even/odd count.

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The figure shown below is mirrored along the axes P, Q, R, S, T and U. What would be the resultant figure?