Consider the following cyclic abcda performed on 2 mole of an ideal gas. The temperature of the gas at b and c are 400 k and 300 k respectively. Calculated the heat absorbed by the gas during the process in calories.

shows the variation in the internal energy U with the volume V of 2.0 mol of an ideal gas in a cyclic process abcda. The temperatures of the gas at b and c are 500 K and 300 K respectively. Calculate the heat absorbed by the gas during the process.

Fig. shows the variation of internal energy (U) with the pressure (P) of 2.0 mole gas in cycle process abcda . The temperatures of gas at c and d are 300 and 500 K , respectively. Calculate the heat absorbed by the gas during the process.

Figure shows the variation of internal energy (U) with the pressure (P) of 2.0 mole gas in cyclic process abcda.The temperature of gas at c and d are 300 and 500 K respectively. The heat absorbed by the gas during the process is Xxx 10 R ln 2 . Find the value of x.

In figure, a cyclic process ABCA of 3 moles of an ideal gas is given. The temperature of the gas at B and C are 500k and 1000K respectively. If work done on the gas in process CA is 2500J then find the net heat absorbed or released by an idela gas. Take R = 25//3J//mol-K .

A cyclic process performed on one mole of an ideal gas. A total 1000 J of heat is withdrawn from the gas in a complete cycle. Find the work. Done by the gas druing the process BrarrC .

Consider the cyclic process abca performed on a sample of 2.0 mole of an ideal gas. A total of 1000 cal of heat is withdrawn from the sample in the process. Find the work done by the gas during the past bc.

One mole of ideal monoatmic gas is carried throught the reversible cyclic process as shown in figure. Calculate net heat absorbed by the gas in the path BC