For the infinitesimals of internal energy were taken with respect to pressure and volume, what would be the equation for the infinitesimal change in internal energy dU and similar expression for dH, assuming the same variables is to be described. Concept introduction: The work is performed on an object when an object moves a certain distance s due to the force F. Mathematically, it is indicated by the dot product of the force vector F and the distance vector s. The mathematical equation is given below, Work = F .s = | F | | s | cos θ Where θ is the angle between the vectors F and s. The unit of work is joules. Work is a way to transfer the energy. The energy is defined as the ability to do work and so energy and work are described using the same unit in joules. The specific heat is an intensive property. It is a proportionality constant represent by letter “c”. Materials with low specific heat, for example the metals requires less heat for relatively large change in the temperature. The specific heat is given by q = mc∆T Internal energy is the total energy of the system. For an isolated system the total energy of the system remains constant. Moreover the total energy of a system changes the energy change goes into either work, heat
For the infinitesimals of internal energy were taken with respect to pressure and volume, what would be the equation for the infinitesimal change in internal energy dU and similar expression for dH, assuming the same variables is to be described. Concept introduction: The work is performed on an object when an object moves a certain distance s due to the force F. Mathematically, it is indicated by the dot product of the force vector F and the distance vector s. The mathematical equation is given below, Work = F .s = | F | | s | cos θ Where θ is the angle between the vectors F and s. The unit of work is joules. Work is a way to transfer the energy. The energy is defined as the ability to do work and so energy and work are described using the same unit in joules. The specific heat is an intensive property. It is a proportionality constant represent by letter “c”. Materials with low specific heat, for example the metals requires less heat for relatively large change in the temperature. The specific heat is given by q = mc∆T Internal energy is the total energy of the system. For an isolated system the total energy of the system remains constant. Moreover the total energy of a system changes the energy change goes into either work, heat
For the infinitesimals of internal energy were taken with respect to pressure and volume, what would be the equation for the infinitesimal change in internal energy dU and similar expression for dH, assuming the same variables is to be described.
Concept introduction:
The work is performed on an object when an object moves a certain distance s due to the force F. Mathematically, it is indicated by the dot product of the force vector F and the distance vector s. The mathematical equation is given below,
Work = F.s = |F||s|cosθ
Where θ is the angle between the vectors F and s. The unit of work is joules. Work is a way to transfer the energy. The energy is defined as the ability to do work and so energy and work are described using the same unit in joules.
The specific heat is an intensive property. It is a proportionality constant represent by letter “c”. Materials with low specific heat, for example the metals requires less heat for relatively large change in the temperature. The specific heat is given by
q = mc∆T
Internal energy is the total energy of the system. For an isolated system the total energy of the system remains constant. Moreover the total energy of a system changes the energy change goes into either work, heat
For a diatomic gas near room temperature, what fraction of the heat supplied is available for external work if the gas is expended at constant pressure? At constant temperature?
When 178 J of energy is supplied as heat at constant pressure to 1.9 mol of gas molecules, the temperature of the sample increases by 1.78 K. Calculate the molar heat capacities at constant volume and constant pressure of the gas.
Give the mathematical expression of heat capacity.