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J Kg^(-1) K^(-1) is the unit of...

`J Kg^(-1) K^(-1)` is the unit of

A

Boltzmann constant

B

PLANCK'S constant

C

Gas constant

D

All the above

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The correct Answer is:
C
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For a gas, the different between the two specific heats is 4150J K g^(-1) K_(-1) and the ratio of specific heats is 1.4 . What is the specific heat of the gas at constant volume in J Kg^(-1) K_(-1) ?

1kg of an ideal gas expands adiabatically from 200 K to 250 K. If the specific heat of the gas at constant volume is 0.8 kJ kg^(-1)K^(-1) , then the work done by the gas is

A copper block of mass 2.5 kg ts heated in a furnace to a temperature of 500 ^(@) C and then placed on a large ice block. What is the maximum amount of ice that can melt? (Specific heat of copper = 0.39 J g^(-1) K^(-1), " heat of fusion of water " = 335 J g^(-1)) .

AAKASH SERIES-UNITS AND MEASUREMENTS-EXERCISE -1 A
  1. A and B are the numerical values of a physical quantity and C and D ar...

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  2. Derived unit is

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  3. J Kg^(-1) K^(-1) is the unit of

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  4. The ratio of SI Unit of CGS unit of Planck's constant is

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  5. Steradian is the solid angle subtended at the centre of the sphere by ...

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  6. Dimensional formula of coefficient of viscosity is

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  7. ML^(-1) T^(-2) is the dimensional formula of

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  8. Heat and Thermal capacity differ in the dimensions of

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  9. Force constant and surface tension have the same dimensions in

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  10. Quantity having units but no dimensions is

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  11. (x^2)/("mass") has dimensions of kinetic energy. Then x has the dimens...

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  12. The quatity having negative dimensions in mass is

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  13. h d G has the dimensions of (h = height , d = density , G = Gravitatio...

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  14. The quantity having dimensions only in temperature is

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  15. The dimensional formula of Areal velocity is

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  16. If R is the Rydberg constant , C is the velocity and h is the planck's...

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  17. If x times momentum is work , then the dimensions of x are

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  18. The dimensional formula of magnetic induction is

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  19. The physical quantity which has dimensional formula as that of ("Energ...

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  20. The modulus of elasticity is dimensionally equivalent to

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