Question:

When the time is 2.00 pm at \(30^\circ\) East Longitude, what is the time at \(20^\circ\) West Longitude?

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Remember: \[ \boxed{1^\circ=4\text{ minutes}} \] East $\rightarrow$ Time increases. West $\rightarrow$ Time decreases.
Updated On: Jul 15, 2026
  • 10.40 am
  • 5.20 pm
  • 10.20 am
  • 5.40 pm
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The Correct Option is A

Solution and Explanation

Concept: \[ \boxed{1^\circ\text{ longitude}=4\text{ minutes}} \] Time increases towards the east and decreases towards the west.

Step 1:
Find the longitude difference.
\[ 30^\circ E \text{ to } 20^\circ W =30^\circ+20^\circ =50^\circ. \]

Step 2:
Convert longitude difference into time.
\[ 50\times4=200\text{ minutes} =3\text{ hours }20\text{ minutes}. \]

Step 3:
Calculate the required time.
Since \(20^\circ\) W lies west of \(30^\circ\) E, its local time is earlier. \[ 2{:}00\text{ pm}-3\text{ h }20\text{ min} =10{:}40\text{ am}. \]

Step 4:
Final conclusion.
Hence, the required time is \[ \boxed{10.40\text{ am}.} \]
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