" isothermal curreshown in figure there are two points A and Barwhich pressures and rolumes are ( "2p_(0),V_(0)" ) and "(p_(0),2v_(0))" repecitied if "

On an isothermal process, there are two POINTs A and B at which pressures and volumes are (2P_(0), V_(0)) and (P_(0), 2V_(0)) respectively. If A and B are connected by a straight line, find the pressure at a POINT on this straight line at which temperature is maximum

On an isothermal process, there are two POINTs A and B at which pressures and volumes are (2P_(0), V_(0)) and (P_(0), 2V_(0)) respectively. If A and B are connected by a straight line, find the pressure at a POINT on this straight line at which temperature is maximum

On an isothermal process ,there are two points A and B at which pressures and volumes are (2P0,V0) and (P0,2V0) respectively. A and B are connected by a straight line then , the temperature of the isothemal process is how much lower the maximum temperature :

Draw the P-T and V-T diagrams for an isothermal process, corresponding to one mole of an ideal gas at an initial pressure and volume P_(0) and V_(0) respectively, expanding to a volume 2V_(0) .

For the L -shaped vessel shown in the figure, determine the value of acceleration a so that pressure at point A becomes equal to p_(0)/2 ? ( p_(0) is the atmospheric pressure)

For the L -shaped vessel shown in the figure, determine the value of acceleration a so that pressure at point A becomes equal to p_(0)/2 ? ( p_(0) is the atmospheric pressure)

The pressure and volume of an ideal gas are related as p alpha 1/v^2 for process A rarrB as shown in figure . The pressure and volume at A are 3p_0 and v_0 respectively and pressure B is p_0 the work done in the process ArarrB is found to be [x-sqrt(3)]p_0v_0 find

The pressure and volume of an ideal gas are related as p alpha 1/v^2 for process A rarrB as shown in figure . The pressure and volume at A are 3p_0 and v_0 respectively and pressure B is p_0 the work done in the process ArarrB is found to be [x-sqrt(3)]p_0v_0 find

One mole of the ideal gas through the process p= p_0 [ 1 - alpha ((V)/(V_0))^3 ] , where p and V are pressure and volume p_0 , V_0 and alpha are constant . If the maximum attainable temperature of the gas is (3/4) (p_0 V_0)/(R ) , then the value of alpha is