Question
Which line shows Aksai Chin belongs to India?
The correct answer is
Johnson line
Aksai Chin Claim: The Johnson Line
The question asks to identify the border line that supports India's claim over Aksai Chin.
- Johnson Line: This historical boundary proposal from the 1860s placed the Aksai Chin region within the territory of British India. It is frequently cited as the basis for India's claim.
- Radcliffe Line: This line demarcates the border between India and Pakistan, established during the partition in 1947. It is not relevant to the Aksai Chin dispute.
- McMahon Line: This line defines the eastern border between India and Tibet (now China), primarily affecting areas like Arunachal Pradesh. It does not relate to Aksai Chin in the west.
- MacDonald Line: While related to the western border discussions, the Johnson line is the specific demarcation more directly associated with India's claim over Aksai Chin.
Based on historical context, the Johnson line is the demarcation that supports India's claim to Aksai Chin.
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Important Questions from Mapping
- Which of the following statements is INCORRECT about the Great Rann of Kutch?
- Which of the following is the border between India and Pakistan?
- Consider the following line symbols :
(a) Isobars
(b) Contours
(c) Hachures
(d) Isochrones
Which of the above depicts relief ?
Select the correct answer using the code given below : - Given below are two statements, one labelled as Assertion (A) and other labelled as Reason (R). Select your answer from the codes given below :
Assertion (A) : Maps that are usually referring various attributes' information are called complex Thematic maps.
Reason (R) : Complex Thematic Maps are used to show locations of earth's different features and activities.
Codes: Match List – I with List – II and select the correct answer using the codes given below :
List - I
(Sat. Sensors)List - II
(IFOV-Pan)I. IRS-IC LISS II A. $0.61 \text{ m}$ II. SPOT-5 HRV B. $5.80 \text{ m}$ III. DG-Quick Bird-2 C. $8.00 \text{ m}$ IV. ADEOS-AVNIR D. $5.00 \text{ m}$
Codes:
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