The value of $${{C}_{p}}-{{C}_{v}}=1.00R$$ for a gas in state A and $${{C}_{p}}-{{C}_{v}}=1.06R$$ in another state. If $${{P}_{A}}$$ and $${{P}_{B}}$$ denote the pressure and $${{T}_{A}}$$ and $${{T}_{B}}$$ denote the temperatures in the two states, respectively, then

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TuteeHUB · Accepted Answer

$${{P}_{A}}>{{P}_{B}},\,{{T}_{A}}<{{T}_{B}}$$

TuteeHUB · Answer

$${{P}_{A}}={{P}_{B}},\,{{T}_{A}}>{{T}_{B}}$$

TuteeHUB · Answer

$${{P}_{A}}>{{P}_{B}},\,{{P}_{A}}={{T}_{B}}$$

TuteeHUB · Answer

$${{P}_{A}}{{P}_{B}}$$

TuteeHUB · Answer

\[{{P}_{A}}>{{P}_{B}},\,{{T}_{A}}

1.	The value of \[{{C}_{p}}-{{C}_{v}}=1.00R\] for a gas in state A and \[{{C}_{p}}-{{C}_{v}}=1.06R\] in another state. If \[{{P}_{A}}\] and \[{{P}_{B}}\] denote the pressure and \[{{T}_{A}}\] and \[{{T}_{B}}\] denote the temperatures in the two states, respectively, then
A.	\[{{P}_{A}}={{P}_{B}},\,{{T}_{A}}>{{T}_{B}}\]
B.	\[{{P}_{A}}>{{P}_{B}},\,{{P}_{A}}={{T}_{B}}\]
C.	\[{{P}_{A}}<{{P}_{B}},\,{{P}_{A}}>{{P}_{B}}\]
D.	\[{{P}_{A}}>{{P}_{B}},\,{{T}_{A}}<{{T}_{B}}\]
Answer» D. \[{{P}_{A}}>{{P}_{B}},\,{{T}_{A}}<{{T}_{B}}\]

The value of \[{{C}_{p}}-{{C}_{v}}=1.00R\] for a gas in state A and \[{{C}_{p}}-{{C}_{v}}=1.06R\] in another state. If \[{{P}_{A}}\] and \[{{P}_{B}}\] denote the pressure and \[{{T}_{A}}\] and \[{{T}_{B}}\] denote the temperatures in the two states, respectively, then

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