Laws of Thermodynamics

Engineering

Master the four laws of thermodynamics — from the Zeroth law that defines temperature equilibrium to the Second law's entropy constraint — and understand why these laws make perpetual motion machines impossible.

48 XP
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12
Questions
5–10 min
Time
Q1 Question 1 of 12

The Zeroth law of thermodynamics states: if object A is in thermal equilibrium with object C, and object B is in thermal equilibrium with object C, then A and B are in thermal equilibrium with each other. What engineering application does this underpin?

Q2 Question 2 of 12

The First law of thermodynamics states Q = ΔU + W. In this equation, what does W represent?

Q3 Question 3 of 12

A gas expands in a cylinder, doing 500 J of work on a piston while receiving 800 J of heat from a burner. What is the change in the gas's internal energy?

Q4 Question 4 of 12

The Second law of thermodynamics says heat flows spontaneously only from hot to cold. Which everyday observation best illustrates this?

Q5 Question 5 of 12

What is entropy?

Q6 Question 6 of 12

A heat engine operates between a hot reservoir at 600 K and a cold reservoir at 300 K. What is its Carnot (maximum theoretical) efficiency?

Q7 Question 7 of 12

Increasing the hot reservoir temperature of a heat engine (while keeping the cold sink temperature fixed) has what effect on Carnot efficiency?

Q8 Question 8 of 12

Why is it impossible to build a perpetual motion machine of the first kind (one that produces more energy than it consumes)?

Q9 Question 9 of 12

Why does a refrigerator require electrical energy to operate, even though it is simply moving heat from cold to warm?

Q10 Question 10 of 12

A coal power station converts heat into electricity with 38% efficiency. If the station produces 800 MW of electrical power, how much heat does it reject to the environment per second?

Q11 Question 11 of 12

A perfectly insulated (adiabatic) system undergoes an irreversible process. What happens to its entropy?

Q12 Question 12 of 12

A heat pump heats a building in winter by extracting heat from cold outside air and delivering it indoors. How does it achieve a coefficient of performance (COP) greater than 1 — seemingly getting more heat out than electrical energy in?