Fluids

Tesla (T)

Meter (m)

Gram (g)

Liter (L)

The entropy of the system decreases.

The entropy of the system increases.

Not enough information provided to determine the change in entropy.

The entropy of the system remains constant.

Coulomb (C)

Joule (J)

Hertz (Hz)

Pascal (Pa)

Watt (W).

Pascal (Pa).

Joule (J).

Newton (N).

Mole (mol)

Ampere (A)

Liter (L)

Kilogram (kg)

Thermal energy first decreases then increases due to external work followed by internal readjustments within gas molecules.

Thermal energy increases since expanding gas performs work on its environment causing a temperature rise.

There is no change in thermal energy because internal energy remains constant during adiabatic processes.

Thermal energy decreases as work is done by gas on surroundings without heat exchange.

Kinetic energy increases due to gravitational potential converting into motion energy.

Kinetic energy decreases owing to air resistance against backward motion.

These remain constant as buoyancy counteracts gravity's pull.

Kinetic energy fluctuates owing to terminal velocity achieved at different depths.

Bernoulli's principle assumes steady non-viscous flow without frictional losses making perfect matches impossible in dynamic real-world scenarios like those involving rapidly-changing gas volumes temperatures.

Since Bernoulli's Principle applies only to liquids and not gases, any attempt to apply it within gaseous adiabatic processes would naturally yield erroneous results due lack applicability scope overlap.

Adiabatic processes have no impact on application viability since Bernoulli’s equation inherently accounts for all forms of internal gas work done against compressive forces.

Temperature changes caused by adiabatic processes violate Bernoulli’s assumption of constant temperature flows leading to miscalculations using standard equations.

Heights cannot determine pressure differences alone as dynamic pressures also depend on varying cross-sectional areas along streamlines.

Point A and B must be at equal heights as equal pressures imply no change in gravitational potential energy along that streamline.

Point B must be lower than point A as continuity equation dictates that pressure decreases where flow speed increases within a streamline.

Point B must be higher than point A accounting for increased kinetic energy offsetting potential energy difference.

Miniature sensors provided limited new insights as they duplicated data obtainable through existing medical imaging techniques.

The smaller size reduced sensor accuracy, providing less reliable data on cardiovascular flows than before.

Sensor miniaturization complicated data collection by requiring more invasive procedures for accurate measurements.

Miniaturized sensors allow real-time monitoring inside living organisms, enhancing our understanding of hemodynamics.