System, Surroundings, Boundary and the Universe in Thermodynamics

Chemistry · Thermodynamics · NEET

In thermodynamics, the system is the small part of the universe you choose to study (like the reactants in a beaker). The surroundings are everything else outside it, and the boundary is the real or imaginary wall that separates the two. Together they make the whole universe: Universe = System + Surroundings. Memory hook: "I study the SYSTEM, the world is my SURROUNDINGS, and a WALL (boundary) stands between us."
SURROUNDINGS (everything outside)SYSTEM(part you study,e.g. reactants)boundary = the wall (real/imaginary)boundaryUNIVERSE = SYSTEM + SURROUNDINGS
The system is the region you study, surrounded by the boundary (dashed wall, real or imaginary). Everything outside is the surroundings. System plus surroundings equals the whole universe.

Your doubts, answered

What exactly is the system and what is the surroundings?

The system is the part of the universe you choose to observe and study, for example the reactants inside a beaker. The surroundings are everything else outside the system. NCERT states it directly: a system is that part of the universe in which observations are made, and the remaining universe is the surroundings. You get to choose the system yourself.

Is the boundary a real wall or an imaginary one?

It can be either. The boundary is the wall that separates the system from the surroundings. Sometimes it is a real wall, like the metal wall of a sealed steel vessel. Sometimes it is imaginary, like the invisible surface you draw around reactants in an open beaker. NCERT says this wall may be real or imaginary. Its job is to let us keep track of matter and energy going in or out.

What does the word universe mean here?

In thermodynamics, universe does not mean outer space or stars. It simply means the system plus the surroundings together. The key relation to remember is: Universe = System + Surroundings. So if you add the part you study and everything outside it, you get the whole universe of the problem.

Can I choose the surroundings to be only part of the outside world?

For practical work, yes. In theory the surroundings are the entire universe outside the system. But NCERT notes that only the part near the system is really affected during a change, so for real problems we treat the surroundings as the region close to the boundary (like the water bath or air around the beaker). The far-away universe does not change.

What is the difference between open, closed, and isolated systems?

They differ by what can cross the boundary. Open system: both matter and energy can cross (reactants in an open beaker). Closed system: energy can cross but matter cannot (reactants in a sealed steel vessel). Isolated system: neither matter nor energy can cross (reactants in a thermos flask). NEET often gives an example and asks you to name the type.

If I pick reactants as the system, what is the boundary of an open beaker?

The boundary is an imaginary surface enclosing the beaker and the reactants. Since the beaker is open at the top, matter (like escaping gas or water vapour) and energy can both leave, so it is an open system with an imaginary boundary. This is exactly the example NCERT uses.

⚠️ The NEET trap
During a free expansion of a gas into vacuum, students assume the surroundings must also change (gain or lose entropy) just like the system does.
In a free expansion into vacuum the gas (system) does work of zero on the surroundings and exchanges no heat, so the surroundings are not affected at all. The system's entropy rises, but the surroundings' entropy change is zero.
🧠 Boundary controls exchange: no heat and no work crossing the boundary means the surroundings feel nothing, even though the system inside changes.

Real NEET questions

NEET 2026 (Re-NEET)

Two moles of an ideal gas undergo free expansion from 10 L to 100 L at 300 K. The values of ΔS_system and ΔS_surroundings are (R = universal gas constant):

A · ΔS_system = 0; ΔS_surr = 0
B · ΔS_system = 4.606R; ΔS_surr = -4.606R
C · ΔS_system = 0; ΔS_surr = 4.606R
D · ΔS_system = 4.606R; ΔS_surr = 0
Solution: This question rewards knowing what happens to the SYSTEM versus the SURROUNDINGS. In a free expansion into vacuum, the gas pushes against nothing, so work done = 0, and it is also adiabatic, so heat q = 0. Because no heat or work crosses the boundary, the surroundings are untouched: ΔS_surroundings = 0. The system, however, spreads into a larger volume, so its entropy rises: ΔS_system = nR ln(V2/V1) = 2 × R × ln(100/10) = 2R × 2.303 = 4.606R. So ΔS_system = 4.606R and ΔS_surr = 0, which is option D. The trap option (B) wrongly assumes the surroundings mirror the system.

Solved Thermodynamics NEET PYQs

Try the real previous-year questions from this chapter — each with the answer and a full solution.

See all 28 Thermodynamics NEET PYQs ›
Next concept: Adiabatic Wall vs Diathermic WallKeep learning — 2 minFeeling ready? Solve the Thermodynamics NEET PYQs ›Or practice on your phone — get the free MedicNEET app ›

Frequently asked

Is temperature part of the system or the surroundings?

Temperature is a property, not a place. But the temperature of the system and the temperature of the surroundings are tracked separately. When they become equal and stop changing, the system is in thermal equilibrium with its surroundings.

Why do we even split the world into system and surroundings?

Because energy changes in a chemical reaction only make sense when we say where the energy comes from and where it goes. Marking a boundary lets us count exactly how much heat and matter cross in or out, which is the whole basis of the first law of thermodynamics.

Does the surroundings include the beaker glass itself?

It depends on how you draw the boundary. If your system is only the reactants, then the beaker walls act as the boundary and the glass plus outside air are the surroundings. You are free to choose, as long as you stay consistent within the problem.

Is Universe = System + Surroundings always true?

Yes, this is a definition, so it is always true in thermodynamics. Anything that is not the system, by definition, belongs to the surroundings. There is no third category.