In the following P–V diagram of an ideal gas, two adiabates cut two isotherms at `T_1` and `T_2` The value of `V_B // V_C` is :

In the following P-V diagram two adiabatics cut two isothermals at temperature T_(1) and T_(2) (fig). The value of V_(a)/V_(d) will be

In the following P-V diagram two adiabatics cut two isothermals at temperature T_(1) and T_(2) (fig). The value of V_(a)/V_(d) will be

Two different adiabatic parts for the same gas intersect two isothermals at T_(1) "and" ^ T_2 as shown in P-V diagram . Then the ratio of (V_(a))/(V_(b)) will be

p - V diagram of same mass of a gas are drawn at two different temperatures (T_1) and (T_2) . Explain whether T_1 gt T_2 or T_2 gt T_1 . .

Two different adiabatic curves for the same gas intersect two isothermals at T_(1), and T_(2) as shown in P-V diagram, (figure). How does the ratio (V_(a)//V_(d)) compare with the ratio (V_(b)//V_(c)) ?

Two different adiabatic curves for the same gas intersect two isothermals at T_(1), and T_(2) as shown in P-V diagram, (figure). How does the ratio (V_(a)//V_(d)) compare with the ratio (V_(b)//V_(c)) ?

Two different adiabatic curves for the same gas intersect two isothermals at T_(1), and T_(2) as shown in P-V diagram, (figure). How does the ratio (V_(a)//V_(d)) compare with the ratio (V_(b)//V_(c)) ?

The temperature of an ideal gas undergoing adiabatic expansion varies with volume as T prop V^(-(3)/(4)) , then the value of (C_(P))/(C_(V)) for the gas is