" For a given gas "T_(C)=40K" hence,"T_(i)" is "

For a given gas, T_(C) = 40 K , then T_(i) is

If one mole of an ideal gas goes through the process AtoB and Bto C . Given that T_(A)=400K , and T_(C)=400K . If (P_(A))/(P_(B))=(1)/(5) , then find the heat supplied to the gas.

Three moles of an ideal monoatomic gas perform a cycle shown in figure. The gas temperatures in different states are T_(1) = 400 K, T_(2) = 800 K, T_(3) = 2400 K , and T_(4) = 1200 K . The work done by the gas during the cycle is :

Three moles of an ideal monoatomic gas per form a cyclic as shown in the Fig. the gas temperature in different states are T_(1) = 400 K, T_(2) = 800 K, T_(3) = 2400 K and T_(4) = 1200 K . The work done by the gas during the cyclic is

The moles of an ideal monoatomic gas perform a cycle shown in figure. The gas temperatures in different states are T_(1) = 400 K, T_(2) = 800 K, T_(3) = 2400 K , and T_(4) = 1200 K . The work done by the gas during the cycle is :

Following is the graph between log T_(50) and log a (a = initial concentration) for a given reaction at 27^(@)C . Hence, order is

Heart leaks into a vessel, containing one mole of an ideal monoatomic gas at a constant rate of (R )/(4)s^(-1) where R is universal gas constatant. It is observed that the gas expands at a constant rate (dV)/(dt) = (V_(0))/(400("second")) where V_(0) is intial volume. The inital temperature is given by T_(0)=40K . What will be final temperature of gas at time t = 400 s .

Heart leaks into a vessel, containing one mole of an ideal monoatomic gas at a constant rate of (R )/(4)s^(-1) where R is universal gas constatant. It is observed that the gas expands at a constant rate (dV)/(dt) = (V_(0))/(400("second")) where V_(0) is intial volume. The inital temperature is given by T_(0)=40K . What will be final temperature of gas at time t = 400 s .