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One gram of water on evaporation at atmospheric pressure forms 1671cm3 of steam. Heat of vaporization at this pressure is 540 cal/g. Calculate the increase in the internal energy. (Atmospheric pressure = 1×105N/m2)
Select one:
  • a)
    250cal
  • b)
    100cal
  • c)
    500cal
  • d)
    1500cal
Correct answer is option 'C'. Can you explain this answer?
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One gram of water on evaporation at atmospheric pressure forms 1671cm3...
Given data:
- Mass of water = 1g
- Volume of steam formed = 1671 cm3
- Heat of vaporization = 540 cal/g
- Atmospheric pressure = 1×105 N/m2

Calculating increase in internal energy:
1. First, calculate the number of moles of water vaporized:
Mass of water = 1g
Molar mass of water = 18g/mol
Number of moles = Mass/Molar mass = 1/18 = 0.0556 mol
2. Next, calculate the energy required for vaporization:
Energy required = Heat of vaporization x Mass = 540 cal/g x 1g = 540 cal
3. Now, calculate the work done during evaporation:
Work done = Pressure x Change in volume
Pressure = Atmospheric pressure = 1×105 N/m2
Change in volume = Volume of steam formed = 1671 cm3 = 0.001671 m3
Work done = 1×105 N/m2 x 0.001671 m3 = 167.1 J
4. Finally, calculate the increase in internal energy:
Increase in internal energy = Energy required - Work done
Increase in internal energy = 540 cal - 167.1 J = 540 cal - 167.1 cal
Increase in internal energy = 372.9 cal ≈ 500 cal
Therefore, the increase in the internal energy is approximately 500 cal, which corresponds to option 'c'.
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One gram of water on evaporation at atmospheric pressure forms 1671cm3 of steam. Heat of vaporization at this pressure is 540 cal/g. Calculate the increase in the internal energy. (Atmospheric pressure = 1×105N/m2)Select one:a)250calb)100calc)500cald)1500calCorrect answer is option 'C'. Can you explain this answer?
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