Step 1: Analyze the unfolded cube net.
 
 The given net consists of: 
 - Center square with $\triangle$ (hollow triangle). 
 - Left square blank. 
 - Right square with $\blacktriangle$ (filled triangle). 
 - Top square with $\bullet$ (solid dot). 
 - Bottom square with $\bigcirc$ (hollow circle). 
 
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 Step 2: Visualize folding.
 
 - The central $\triangle$ face becomes the \emph{front} of the cube. 
 - The $\blacktriangle$ (right face in the net) will fold to become the \emph{right} face of the cube. 
 - The $\bullet$ (top) will fold onto the \emph{top} face of the cube. 
 - The $\bigcirc$ (bottom) folds to the \emph{bottom} face. 
 - The left blank square becomes the \emph{left} face. 
 
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 Step 3: Check adjacency.
 
 - The $\triangle$ (front) must be adjacent to $\blacktriangle$ (right), $\bullet$ (top), $\bigcirc$ (bottom), and the blank (left). 
 - Opposite faces are: 
  - $\bullet$ (top) opposite $\bigcirc$ (bottom). 
  - $\triangle$ (front) opposite the blank face (left). 
 
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 Step 4: Match with given options.
 
 - (A) $\triangle$ with $\bullet$ on top → Wrong, because $\bullet$ is opposite $\bigcirc$, not necessarily directly visible along with $\triangle$ in this configuration. 
 
 - (B) $\triangle$ front, $\blacktriangle$ right → Correct, because these two are adjacent in the net and fold correctly. 
 
 - (C) $\triangle$ front, blank right → Incorrect, blank is opposite $\triangle$, not on the side. 
 
 - (D) $\triangle$ front, $\blacktriangle$ top, $\bullet$ side → Impossible, since $\blacktriangle$ is not on the top face. 
 
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 Step 5: Conclusion.
 
 The only consistent cube representation is option (B). 
 
 \[
 \boxed{\text{Correct representation: Option (B)}}
 \] 
 
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