Question:

If W is the energy required to form a soap bubble of radius R, then energy required to increase radius from R to 3R is:

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Surface energy depends on surface area $\propto r^2$.
Updated On: Jun 17, 2026
  • 9W
  • 3W
  • 8W
  • 4W
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The Correct Option is C

Solution and Explanation


Step 1: Energy of soap bubble is proportional to surface area: \[ E = 2T \cdot 4\pi r^2 = 8\pi Tr^2 \]
Step 2: Given: \[ W = kR^2 \]
Step 3: Energy at radius 3R: \[ E_{3R} = k(3R)^2 = 9kR^2 = 9W \]
Step 4: Required energy increase: \[ \Delta E = 9W - W = 8W \]
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