An open surface is a surface that does not enclose a volume. It has at least one boundary or edge and is not completely closed. It is like a sheet or a plane that extends infinitely or ends at a boundary. Examples include:
An open surface can be used in flux calculations in physics, such as when calculating the electric flux or magnetic flux through a given area.
A closed surface is a surface that fully encloses a volume with no boundaries or edges. The surface creates a boundary that completely contains a region of space. It is like the surface of a sphere, cube, or any enclosed 3D object. Examples include:
A closed surface is often used in the Gauss's Law for electric fields or the magnetic flux through a surface, as it encloses a region of space and helps in calculating the net flux through the surface.
In summary, an open surface does not enclose any space and has a boundary, while a closed surface completely encloses a space with no boundary. These surfaces are essential in different physical concepts like flux calculations and Gauss's law.
The magnitude of heat exchanged by a system for the given cyclic process ABC (as shown in the figure) is (in SI units):

As shown below, bob A of a pendulum having massless string of length \( R \) is released from \( 60^\circ \) to the vertical. It hits another bob B of half the mass that is at rest on a frictionless table in the center. Assuming elastic collision, the magnitude of the velocity of bob A after the collision will be (take \( g \) as acceleration due to gravity):


A particle of mass \( m \) and charge \( q \) is fastened to one end \( A \) of a massless string having equilibrium length \( l \), whose other end is fixed at point \( O \). The whole system is placed on a frictionless horizontal plane and is initially at rest. If a uniform electric field is switched on along the direction as shown in the figure, then the speed of the particle when it crosses the x-axis is:
The magnitude of heat exchanged by a system for the given cyclic process ABC (as shown in the figure) is (in SI units):
