Question:

Match the LIST-I with LIST-II. 

LIST-ILIST-II
A.Tower of SlownessI.K. K. Hebbar
B.Meeting at the StaircaseII.Amarnath Sehgal
C.SweepersIII.Anju Dodiya
D.AppraisingIV.Gaganendranath Tagore

Choose the correct answer from the options given below.

Show Hint

Remember: Gagendranath Tagore is associated with experimental modern art, while Anju Dodiya is known for contemporary symbolic paintings.
Updated On: May 30, 2026
  • A-IV, B-III, C-II, D-I
  • A-I, B-II, C-III, D-IV
  • A-III, B-IV, C-I, D-II
  • A-III, B-I, C-IV, D-II
Show Solution
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The Correct Option is A

Solution and Explanation

Concept: Indian modern art includes paintings, sculptures, and visual compositions created by famous artists of different periods. Many artworks are associated with specific artists whose styles became historically important. In matching-type questions, it is important to carefully identify:
• The artwork,
• The artist,
• The artistic style,
• Historical contribution.

Step 1:
Matching Tower of Slowness. Tower of Slowness is associated with: \[ \text{Gagendranath Tagore} \] Gagendranath Tagore was an important modern Indian artist known for:
• Cubist influence,
• Satirical paintings,
• Experimental visual composition. Thus: \[ A \rightarrow IV \]

Step 2:
Matching Meeting at the Staircase. Meeting at the Staircase is associated with: \[ \text{Anju Dodiya} \] Anju Dodiya is a contemporary Indian artist known for:
• Psychological themes,
• Feminine expression,
• Symbolic imagery. Therefore: \[ B \rightarrow III \]

Step 3:
Matching Sweepers. Sweepers is associated with: \[ \text{Amarnath Sehgal} \] Amarnath Sehgal was a famous sculptor and artist known for:
• Humanistic themes,
• Social realism,
• Sculptural innovation. Hence: \[ C \rightarrow II \]

Step 4:
Matching Appraising. Appraising is associated with: \[ \text{K.K. Hebbar} \] K.K. Hebbar was known for:
• Expressive line work,
• Rural themes,
• Indian modernist style. Thus: \[ D \rightarrow I \]

Step 5:
Selecting the correct option. The complete matching becomes: \[ A-IV,\; B-III,\; C-II,\; D-I \] Hence: \[ \boxed{\text{Option (A)}} \]
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