Second law of thermodynamics - class-XI
Description: second law of thermodynamics | |
Number of Questions: 40 | |
Created by: Amal Dixit | |
Tags: heat and thermodynamics heat engine: second law of thermodynamics physics option b: engineering physics thermodynamics |
Consider a new system of units in which c (speed of light in vacuum), h(Planck's constant) and G (gravitational constant) are taken as fundamental units. Which of the following would correctly represent mass in this new system?
For a gas $\cfrac{R}{C _{p}}=0.4$. For this gas calculate the following-
Efficiency of engine is $n _{1}$ at $T _{1}$= $200^\circ C$ and $T _{2}$ = $0^\circ C$ and $n _{2}$ at $T _{1} = 0^\circ C$ and $T _{2}=-200^\circ C$. Find the ratio of $\cfrac {n _{1}}{n _{2}}$
An ideal heat engine has an efficiency $ \eta$ . The co-efficient of performance of the engine when driven backward is
Heat flows between two bodies due to difference in their temperature.
That 'Entropy of a system increases in all spontaneous processes' is known as
Which of the following option are related with the second law of thermodynamics (law of entropy)?
Which of the following statement is true as per the second law of thermodynamics for an isolated, ordered system?
The statement "It is impossible to construct a heat engine which can convert heat directly to work completely" was given by
The second law of thermodynamics says that in a cyclic process
A new soft drink bottle is opened, allowing gas to escape into the atmosphere. As the gas escapes, its degree of disorder increases. Identify by which of the following law this can be explained ?
Which statement is true for second law of thermodynamics ?
A heat engine absorbs $Q _1$ heat from hot reservoir and work produced by engine is $W$, then:
When water freezes, its molecules take on a more structured order. Why doesn't this contradict the Second Law of Thermodynamics?
Which of the following laws of thermodynamics leads to the inference that it is difficult to convert whole of heat into work :
The second law of thermodynamics implies :
For the conversion of liquid into a solid :
Which of the following is correct for the efficiency of a heat engine:
Choose the correct options for the following statements :
B) Second law of thermodynamics states that heat always flows from hot body to cold body by itself.
The coefficient of performance of a refrigeration working between ${ 10 }^{ \circ }C$ and ${ 20 }^{ \circ }$ C is :-
The work done in heating on emole of an ideal gas at constant pressure from ${ 15 }^{ 0 }C\quad to\quad { 25 }^{ 0 }C$ is
A household refrigerator with a coefficient of performance $1.2$ removes heat from the refrigerated space at the rate of $60kJ/min$. What would be cost of running this fridge for one month (30 days) (assuming each day it is used for $4$ hours and cost of one electrical unit is $6$ Rs.)
Which of the following expressions is known as Clausius inequality?
if Planck's constant h taken into a new systme of units in which new unit of mass is 10 g, new unit of length is 5 m, new unit of time is 100 s, then the value of planck's constant in new systme is $\left( {Given\;h = 6.6x{{10}^{ - 34}}\;js} \right)$
Value of planck's constant is
The temperature below which a gas cannot be liquefied is called
Distribution of energy in the spectrum of a black body can be correctly represented by ?
State whether true or false :
Which is not true for Second Law of Thermodynamics?
During the phase change, when water freezes, its converted to ice in which molecules is in more structured order. Why doesn't this contradict the Second Law of Thermodynamics?
An inventor claims to have developed an engine that takes in $1000\ J$ of heat and produces $1500\ J$ of work during each cycle. Comment on the validity of this claim.
Calculate the least amount of work that must be done to freeze one gram of water at $0^0C$ by means of the refrigerator.The temperature of the surrounding is $27^0C$.How much heat is passed on the surrounding in this process? Latent heat of fusion $L=80\ cal/g$.
A heat engine takes in $700\ J$ of heat from high-temperaturere reservoir and rejects $500\ J$ of heat to a lower temperature reservoir. How much work does the engine do in each cycle?
Calculate the efficiency of a Carnot engine operating between temperatures of 900 K and 300 K.
Heat is supplied to a diatomic gas at constant pressure. The ratio of $\Delta Q:$$\Delta$U:$\Delta$W is:
What would be the efficiency of a Carnot engine operating with boiling water as one reservoir and a freezing mixture of ice and water as the other reservoir?
Which of the following is not a path function ?