Home
Class 12
MATHS
At 500 kbar pressure density of diamond...

At 500 kbar pressure density of diamond and graphite are `3 "g"//"cc" and 2 "g"//"cc"` respectively, at certain temperature T. Find the value of |DeltaH-DeltaU|`("in kJ"//"mole")`for the conversion of 1 mole of graphite 1 mole of diamond at 500 kbar pressure.
(Given : `1 "bar" = 10^(5) "N"//"m"^(2))`

Text Solution

Verified by Experts

[100]
C(graphite) ` to ` C (diamond)
`DeltaH=DeltaU+P_(2)V_(2)-P_(1)V_(1)`
`DeltaH-DeltaU=(500xx10^(3)xx10^(5)N//m^(2)((12)/(2)-(12)/(3))xx10^(-6)`
`=500xx2xx10^(3)xx10^(5)xx10^(-6)=10^(5) J mol`
=100 kJ/mol
Promotional Banner

Topper's Solved these Questions

  • TEST PAPERS

    BANSAL|Exercise MATHS SECTION-3 Part-C[ Integer type ]|10 Videos
  • TEST PAPERS

    BANSAL|Exercise PHYSICS SECTION - 1 PART-A [SINGLE CORRECT CHOICE TYPE]|18 Videos
  • TEST PAPERS

    BANSAL|Exercise PHYSICS SECTION-1 Part-C (Integer Type )|10 Videos
  • PROBABILITY

    BANSAL|Exercise All Questions|1 Videos
  • THERMODYNAMICS

    BANSAL|Exercise Match the column|7 Videos

Similar Questions

Explore conceptually related problems

At 5xx10^(4) bar pressure density of diamond and graphite are 3 g//c c and 2g//c c respectively, at certain temperature 'T' .Find the value of DeltaU-DeltaH for the conversion of 1 mole of graphite to 1 mole of diamond at temperature 'T' :

At 5xx10^(5) bar pressure, density of diamond and graphite are 3 g//c c and 2g//c c respectively, at certain temperature T. (1 L. atm=100 J)

Densities of diamond and graphite are 3.5 and 2.3 g mL^(-1) , respectively. The increase of pressure on the equilibrium C_("diamond") hArr C_("graphite")

Calculate the moles of hydrogen (H_(2)) present in a 500 mL sample of hydrogen gas at a pressure of 1 bar and 27^(@)C .