Chemistry-
General
Easy
Question
Calculate enthalpy of vapourization per mole of ethanol. Given ΔS=109.8JK–1mol–1andB.pt.of
ethanolis78.5°C.
- ΔSvap=
- 38.594KJmol–1
- 3.85KJmol
- Some more datais required
![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/answer/907876/1/3427038/Picture15.png)
The correct answer is: 38.594KJmol–1
Related Questions to study
chemistry-
The enthalpy of vaporisation of per mole of ethanol (b.p.=79.5°CandS=109.8JK–1mol–1)is-
The enthalpy of vaporisation of per mole of ethanol (b.p.=79.5°CandS=109.8JK–1mol–1)is-
chemistry-General
physics
In the above question, after appropriate conditions are made, it is found that no deflection takes places in the galvanometer where the sliding jockey touches the wire at a distance of from . What is the value of the resistance X?
In the above question, after appropriate conditions are made, it is found that no deflection takes places in the galvanometer where the sliding jockey touches the wire at a distance of from . What is the value of the resistance X?
physicsGeneral
physics
A thin uniform wire AB of length 1 m, an unknown resistance X and a resistance of
are connected, by thick conducting strips as shown in figure. A battery and a galvanometer (with a sliding jockey connected to it) are also available. Connections are to be measure the unknown resistance using the principle of Wheatstone bridge. The appropriate connections are.
![](data:image/png;base64,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)
(E is the balance point for whetstone bridge)
A thin uniform wire AB of length 1 m, an unknown resistance X and a resistance of
are connected, by thick conducting strips as shown in figure. A battery and a galvanometer (with a sliding jockey connected to it) are also available. Connections are to be measure the unknown resistance using the principle of Wheatstone bridge. The appropriate connections are.
![](data:image/png;base64,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)
(E is the balance point for whetstone bridge)
physicsGeneral
physics
Two liquids of equal volume are thoroughly mixed. If their specific heat are
, temperatures
and densities
respectively. What is the final temperature of the rrixture?
Two liquids of equal volume are thoroughly mixed. If their specific heat are
, temperatures
and densities
respectively. What is the final temperature of the rrixture?
physicsGeneral
chemistry-
For which reaction from the following,ΔSwill be maximum?
For which reaction from the following,ΔSwill be maximum?
chemistry-General
chemistry-
Onheating128gofoxygengasfrom0°Cto100°C,CV and CP on an average are 5 and7calmol degree the value of ΔE and ΔH are respectively-
Onheating128gofoxygengasfrom0°Cto100°C,CV and CP on an average are 5 and7calmol degree the value of ΔE and ΔH are respectively-
chemistry-General
chemistry-
Forareaction2X(s)+2Y(s)→2C(
)+D(g) The q at27°Cis–28KCal.mol–1. The qv is.......... K. Cal. mol–1
Forareaction2X(s)+2Y(s)→2C(
)+D(g) The q at27°Cis–28KCal.mol–1. The qv is.......... K. Cal. mol–1
chemistry-General
chemistry-
For which of the following reactions ΔH is less than ΔE-
For which of the following reactions ΔH is less than ΔE-
chemistry-General
chemistry-
For which change ΔH≠ΔE–
For which change ΔH≠ΔE–
chemistry-General
chemistry-
Which is true for the combustion of sucrose (C12H22O11)at25°C-
Which is true for the combustion of sucrose (C12H22O11)at25°C-
chemistry-General
physics
The temperature of equal mases of three different liquids X,Y, zare
and
respectively The temperature when X and Y aremixed is
and when Y and Z are mixed is
what is the temperature when X and Z are mixed?
The temperature of equal mases of three different liquids X,Y, zare
and
respectively The temperature when X and Y aremixed is
and when Y and Z are mixed is
what is the temperature when X and Z are mixed?
physicsGeneral
physics
For which value of the temperature will the values of Fahrenheit scale and Kelvin scale be equal?
For which value of the temperature will the values of Fahrenheit scale and Kelvin scale be equal?
physicsGeneral
physics
On a hot day at Ahmedabad a trucker loaded 37,000 L of diesel fuel. He delivered the diesel at Srinagar (Kashmir) Where the temperature was lower then that of Ahmedabad by 23K . How many liters did he deliver ?For diesel y=3a=
(Neglect the thermal expansion/ Contraction of steel tank of the trunk)
On a hot day at Ahmedabad a trucker loaded 37,000 L of diesel fuel. He delivered the diesel at Srinagar (Kashmir) Where the temperature was lower then that of Ahmedabad by 23K . How many liters did he deliver ?For diesel y=3a=
(Neglect the thermal expansion/ Contraction of steel tank of the trunk)
physicsGeneral
chemistry-
For the system S(s)+O2(g)→SO2(g)-
For the system S(s)+O2(g)→SO2(g)-
chemistry-General
chemistry-
The difference in ΔH and ΔE for the combustion of methaneat25°Cwouldbe-
The difference in ΔH and ΔE for the combustion of methaneat25°Cwouldbe-
chemistry-General