Chemistry-
General
Easy
Question
Which of the following equations corresponds to theenthalpyofcombustionat298K:-
- C2H6(g)+7/2O2(g)→2CO2(g)+3H2O(g)
- C2H6(g)+7O2(g)→4CO2(g)+6H2O(g)
- C2H6(g)+7/2O2(g)→2CO2(g)+3H2O(
)
- C2H6(g)+7O2(g)→4CO2(g)+6H2O(
)
The correct answer is: C2H6(g)+7/2O2(g)→2CO2(g)+3H2O(
)
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Accordingtoequation, CH(
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M is a metal that forms an oxide
When a sample of metal M reacts with one mole of oxygen what will be the ΔH in that case-
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chemistry-General
physics
Circuit for the measurement of resistance by potentiometer is shown. The galvanometer is first connected at point-A and zero-deflection is observed at length PJ=10 cm. In the second case, it is connected at a point C and zero deflection is observed at a length 30 cm from . Then what is the unknown resistance X?
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)
Circuit for the measurement of resistance by potentiometer is shown. The galvanometer is first connected at point-A and zero-deflection is observed at length PJ=10 cm. In the second case, it is connected at a point C and zero deflection is observed at a length 30 cm from . Then what is the unknown resistance X?
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)
physicsGeneral
physics
A potentiometer is preferred over a voltmeter to measure the emf of a cell because....
A potentiometer is preferred over a voltmeter to measure the emf of a cell because....
physicsGeneral
physics
A 10 m wire potentiometer is connected to an accumulator of steady voltage. A 7.8 m length of it balances the emf of a cell on 'open-circuit'. When cell delivers current through a conductor of resistance
Ω it is balanced against 7.0 cm of the same poleutomelic. What is the internal resistance of the cell?
A 10 m wire potentiometer is connected to an accumulator of steady voltage. A 7.8 m length of it balances the emf of a cell on 'open-circuit'. When cell delivers current through a conductor of resistance
Ω it is balanced against 7.0 cm of the same poleutomelic. What is the internal resistance of the cell?
physicsGeneral
chemistry-
The structure of the following polymer is :
![](data:image/png;base64,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)
The structure of the following polymer is :
![](data:image/png;base64,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)
chemistry-General
physics
The reciprocal of resistivity is called…….
The reciprocal of resistivity is called…….
physicsGeneral
physics
If a copper wire is stretched to make it n=0.1% longer, then what is the percentage change in its resistance?
If a copper wire is stretched to make it n=0.1% longer, then what is the percentage change in its resistance?
physicsGeneral
chemistry-
The standard molar heat of formation of ethane, CO2,andwater(
) are respectively–21.1,–94.1and –68.3Kcal.Thestandardmolarheatofcombustion of ethane will be-
The standard molar heat of formation of ethane, CO2,andwater(
) are respectively–21.1,–94.1and –68.3Kcal.Thestandardmolarheatofcombustion of ethane will be-
chemistry-General
chemistry-
Given that standard heat enthalph of CH4,C2H4 andC3H8are–17.9,12.5,–24.8Kcal/mol. The ΔH for CH4+C2H4→C3H8 is-
Given that standard heat enthalph of CH4,C2H4 andC3H8are–17.9,12.5,–24.8Kcal/mol. The ΔH for CH4+C2H4→C3H8 is-
chemistry-General
chemistry-
The enthalpy of formation of ammonia is–46.0KJ mol–1.The enthalpy change for the reaction 2NH3(g)→N2(g)+3H2(g) is-
The enthalpy of formation of ammonia is–46.0KJ mol–1.The enthalpy change for the reaction 2NH3(g)→N2(g)+3H2(g) is-
chemistry-General
chemistry-
Since the enthalpy of the elements in their standard states is taken to be zero. The heat of formation (ΔHf) of compounds–
Since the enthalpy of the elements in their standard states is taken to be zero. The heat of formation (ΔHf) of compounds–
chemistry-General
chemistry-
Theenthalpyofareactionat273Kis–3.57KJ. whatwillbetheenthalpyofreactionat373Kif ΔCp=zero-
Theenthalpyofareactionat273Kis–3.57KJ. whatwillbetheenthalpyofreactionat373Kif ΔCp=zero-
chemistry-General