Liquids are generally incompressible, so compressibility is not a property associated with them.

Brittleness is not a typical property of elastomers; they are known for their high elasticity and resilience.

Liquids have a fixed volume but do not have a fixed shape; they take the shape of their container.

All these properties change with temperature; for example, viscosity decreases with increasing temperature.

Work is defined as force times distance, and its dimensions are ML^2T^-2, which are the same as energy.

Frequency has the dimension of [M^0 L^0 T^-1] as it is defined as the number of cycles per unit time.

Angle is a dimensionless quantity and has the dimension of [M^0 L^0 T^0].

Velocity has the dimension of [M^0 L^1 T^-1], as it is defined as distance per unit time.

Energy and work both have the same dimensions of [M^1L^2T^-2]. Power has dimensions of [M^1L^2T^-3].

Energy has the dimension of [M^1 L^2 T^-2].

Energy and work both have the same dimensions of [M⁰L²T⁻²], as they are equivalent.

Velocity has the dimension [M^0 L^1 T^-1], as it is defined as distance per unit time.

Energy has the dimension [M^1 L^2 T^-2].

Temperature is a scalar quantity as it has magnitude but no direction, while velocity, force, and acceleration are vector quantities.

In a closed system, angular momentum is conserved, while linear momentum and kinetic energy may not be.

In a closed system with no external torques, angular momentum is conserved.

In a closed system with no external torques, angular momentum is conserved.

In an isolated system with no external torques, angular momentum is conserved.

In the absence of external torques, angular momentum is conserved.

All the options are dimensionally consistent with energy, as they can be expressed in terms of [M^1 L^2 T^-2].

Reynolds number is dimensionless as it is a ratio of inertial forces to viscous forces.

Both work and energy are measured in Joules (J) in the SI system.

The magnetic quantum number (m_l) can take negative values, ranging from -l to +l.

The azimuthal quantum number (l) can have a value of 0, which corresponds to an s orbital.

The principal quantum number n can never be negative; it starts from 1.

The principal quantum number (n) is always a positive integer (1, 2, 3, ...).

According to the Pauli Exclusion Principle, no two electrons in an atom can have the same set of all four quantum numbers.

The magnetic quantum number describes the orientation of an orbital in space.

The azimuthal quantum number (l) determines the shape of the orbital.

The magnetic quantum number (m_l) describes the orientation of an orbital.