8. The temperature (T) of one mole of an ideal gas varies with its volume (V) aswT=-alpha V3 +beta V2 where alpha and beta are positive constants. The maximum pressure of gas during this process is ?

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Q. The temperature (T) of one mole of an ideal gas varies with its volume (V) as

T = - α V^{3} + β V^{2}

, where

α

and

β

are positive constants. The maximum pressure of gas during this process is

Q. The temperature

T

of one mole of an ideal gas varies with its volume

V

T = - α V^{3} + β V^{2}

, where

α

and

β

are positive constants. The maximum pressure of the gas during this process is

Q. Pressure of one mole of an ideal gas varies with volume as per equation

P = b - a V

, where

b

and

a

are positive constants and

V < \frac{b}{a}

always. Find the maximum temperature achievable by the gas during the process

(R

is the molar gas constant)

The temperature and volume of one mole an ideal gas during its expansion is related as $T = T_{0} + α V^{2}$ where $T_{0}$ and $α$ positive constants. R is the universal gas constant.
The volume at which the pressure is minimum is;

Q. The temperature and volume of one mole an ideal gas during its expansion is related as

T = T_{0} + α V^{2}

where

T_{0}

and

α

positive constants. R is the universal gas constant.
The minimum attainable pressure is.

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