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The amount of work done in blowing a soa...

The amount of work done in blowing a soap bubble such that its diameter increases from d to D is (T=surface tension of the solution)

A

`2pi (D^2 - d^2) T`

B

`2pi (D - d) T`

C

`2pi (D - d)T^2`

D

`2pi ( D+ d) T^2`

Text Solution

Verified by Experts

The correct Answer is:
A

An air bubble has two surfaces .
Initial surface area ` = 2 xx 4pi (d/2)^2 = 2pi d^2`
Final surface area ` = 2 xx 4pi (D/2)^1 = 2pi D^2`
Change in area ` = 2pi (D^2 - d^2)`
Work done = T x change in area
`W = T xx 2pi (D^2 - d^2) = 2pi (D^2 - d^2) T`
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