Question

Considering the operation given in Figure E, what is the result of the operation in Figure F?

• A. \( P \)
• B. \( Q \)
• C. \( R \)
• D. \( S \)

Hint:

For seven-segment display problems, think in terms of which segments light up in both numbers rather than simple arithmetic. Observing which digits activate all segments can help decode the transformation.

Answer 1

The Correct Option is B

Step 1: Identify the transformation rule in Figure E. The operation modifies the digits using a seven-segment display pattern rather than traditional arithmetic.
Given: \[ 1237 \oplus 3005 = 8886 \] By analyzing the digit-wise transformation:
- \( (1,3) \rightarrow 8 \)
- \( (2,0) \rightarrow 8 \)
- \( (3,0) \rightarrow 8 \)
- \( (7,5) \rightarrow 6 \)

Step 2: Apply the same transformation to Figure F.
\[ 3361 \oplus 5415 = ? \] Using the same pattern:
- \( (3,5) \rightarrow 6 \)
- \( (3,4) \rightarrow 8 \)
- \( (6,1) \rightarrow 8 \)
- \( (1,5) \rightarrow 6 \)
Thus, the result is \( 6886 \), which matches option Q.