Step by step
Step 1: From the two cube views, map out the dot count on each face: identify which faces have 1 dot, 2 dots, etc. (similar to a die).
Step 2: Apply the constraint: faces P and 1 must be on opposite ends of the net (with two other faces between them in any row), same for Q↔2 and R↔3.
Step 3: Check Net A — folding it places P adjacent to 1 (not opposite). ✗
Step 4: Check Net B — a pair of opposite faces ends up adjacent after folding. ✗
Step 5: Check Net C — all three opposite-face pairs (P↔1, Q↔2, R↔3) are correctly positioned and dot orientations on visible faces match the given views. ✓
Step 6: Check Net D — one or more opposite pairs are violated. ✗
Therefore the answer is C.

Why wrong options are wrong
Option A: P and 1 are adjacent rather than opposite in the folded cube.
Option B: Q and 2 end up adjacent rather than opposite.
Option D: Dot orientations on at least one face are inconsistent with the given cube views.

Remember for exam
In a cube net, two faces are opposite if there are exactly two faces between them in a straight row. Also check the orientation (rotation) of each face's markings.

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Shown below are the 2 views of a cube. If face P is opposite to 1, Q is opposite to 2 and R is opposite to 3, which option can be folded to make the cube?