Equation for specific heat at constant pressure of an ideal gas is given by :

c_{p} = a + K T + K_{1} T^{2} + K_{2} T^{3}

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c_{p} = a + K T^{2} + K_{1} T^{3} + K_{2} T^{4}

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c_{p} = a + K T^{2} + K_{1} T^{4} + K_{2} T

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c_{p} = a + K T^{2} + K_{1} T^{3} + K_{2} T^{2}

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Solution

The correct option is A $c_{p} = a + K T + K_{1} T^{2} + K_{2} T^{3}$
Option (A) is correct.
Equation for specific heat at constant pressure of an ideal gas is given by $c_{p} = a + K T + K_{1} T^{2} + K_{2} T^{3}$

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Similar questions

$C_{V}$ and $C_{P}$ denote the molar specific heat capacities of a gas at constant volume and constant pressure,respectively. Then

Q. For an ideal gas

C_{p} > C_{v}

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C_{v} =

molar specific heat at constant volume.
Mark reason behind

C_{p} > C_{v}

C_{p}

and

C_{v}

are specific heats at constant pressure and constant volume respectively. It is observed that

C_{p} - C_{v} = a

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C_{p} - C_{v} = b

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The correct relation between a and b is :

An ideal gas undergoes a quasi static, reversible process in which its molar heat capacity C remains constant. If during this process the relation of pressure P and volume V is given by $P V^{n}$ = constant, then n is given by (Here $C_{P}$ and $C_{V}$ are molar specific heat at constant pressure and constant volume, respectively):

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γ = \frac{C_{p}}{C_{v}}

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Equation for specific heat at constant pressure of an ideal gas is given by :

The correct option is A cp=a+KT+K1T2+K2T3Option (A) is correct.Equation for specific heat at constant pressure of an ideal gas is given by cp=a+KT+K1T2+K2T3

The correct option is A $c_{p} = a + K T + K_{1} T^{2} + K_{2} T^{3}$
Option (A) is correct.
Equation for specific heat at constant pressure of an ideal gas is given by $c_{p} = a + K T + K_{1} T^{2} + K_{2} T^{3}$