The pressure exerted by 12 g of an ideal gas at temperature `t^@C` in a vessel of volume V litre is one atm.when the temperature is increased by 10 degree at the same volume.the pressure increases by `10%` calculate the temperature t and volume v.(molecular weight of the gas =120).

Pressure exerted by 12g of an ideal gas at t^(@)C in a vessel of volume VL is 1 atm. When the temperature is increased by 10^(@)C at the same volume, the pressure increased by 10% . Calculate the temperature 't' and volume V (molar mass of gas=120).

Pressure of a gas increases when its temperature is increased at constant volume. This is because, with increase in temperature -

Pressure of a gas increases when its temperature is increased at constant volume. This is because, with increase in temperature -

The volume of an ideal gas of mass m is V at pressure P and temperature TK. What is molecular weight of the gas.

For an ideal gas, C_(V)=(3)/(2)R . (a) What will be the change in internal energy (DeltaU) of 1 mole of an ideal gas if its temperature is increased by 4K at constant volume ? What would be DeltaU if the temperature of this gas is increased by the same amount of constant pressure? keeping pressure constant if the temperature of that same amount of gas is increased by 4K then what will be the change in internal energy (DeltaU) of that gas? (c) give reason for different values of DeltaU and DeltaH ?

At a particular temperature and pressure, if the number of moles of an ideal gas is increased by 50% then-

A gas is heated through 1^@C in a closed vessel and so the pressure increases by 0.4% . The initial temperature of the gas was

The temperature of an ideal gas is 340 K. the gas is heated to a temperature at constant pressure. As a result, its volume increases by 18%. What is the final temperature of the gas?

When the pressure of a gas contained in a closed vessel is increased by 0.4% , the temperature increased by 1^@C . The initial temperature was :

Density of an ideal gas at T temperature and P pressure is d_(1) . The pressure will be P/8 when the temperature increases to 4T. Find out the density (d_(2)) of the gas at this new conditions.