Solution
Step 1: Map the existing Vertical Roads (West to East)
From the data in Que. 72 and 73, we have the following positions for the first group of parallel roads:
This establishes the sequence: B →(0.5 km)→ C →(0.5 km)→ A.
Step 2: Incorporate the New Condition
The question states that road E is between B and C. Since the distance between B and C is 0.5 km, road E must be somewhere within that 0.5 km gap.
Step 3: Calculate Distance to Road D
From the main data in Que. 72:
Since E is between B and C, and C is 0.5 km West of A, let's find the distance from A to D:
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Distance from A to C=0.5 km
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Distance from C to E= (some value less than 0.5 km)
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Distance from E to D=1 km (to the West)
The total distance from A to D is:
Distance(A,D)=Distance(A,C)+Distance(C,E)+Distance(E,D)
Distance(A,D)=0.5 km+(less than 0.5 km)+1 km
Distance(A,D)=1.5 km+(less than 0.5 km)
Conclusion:
The total distance is greater than 1.5 km but must be less than 2 km (because the gap between C and E is less than 0.5 km). Therefore, the distance lies between 1 km and 2 km.
Correct Option: 3 (between 1 km and 2 km)a