When two soap bubbles of radii $a$ and $b ( b > a )$ coalesce, the radius of curvature of common surface is
$\frac{a b}{b-a}$
$\frac{a+b}{a b}$
$\frac{ b - a }{ ab }$
$\frac{a b}{a+b}$
If a soap bubble expands, the pressure inside the bubble:
The surface tension and vapour pressure of water at $20^{°}$ $\mathrm{C}$ is $7.28 \times {10^{ - 2}}\,{\rm{N/m}}$ and $2.33 \times {10^3}\,{{\rm{P}}_{\rm{a}}}$ respectively. What is the radius of the smallest spherical water droplet which can form without evaporating at $20^{°}$ $\mathrm{C}$ ?
If two soap bubbles of different radii are connected by a tube,
The pressure of air in a soap bubble of $0.7\,cm$ diameter is $8\, mm$ of water above the pressure outside. The surface tension of the soap solution is ........ $dyne/cm$
A soap bubble is blown with the help of a mechanical pump at the mouth of a tube. The pump produces a certain increase per minute in the volume of the bubble, irrespective of its internal pressure. The graph between the pressure inside the soap bubble and time $t$ will be-