Give one example each for a monoatomic, diatomic and triatomic
gas.
Write down polynomial expressions for variation of CP and Cv with
temperature (T) for the monoatomic, diatomic and the triatomic
gas.
Give one example each for a monoatomic, diatomic and triatomic gas. Write down polynomial expressions for...
3. An equation for the average thermal energy per gas molecule (monoatomic or diatomic) is given by where f is the number of degrees of freedom accessible to the gas molecules. (a) How many degrees of freedom does a diatomic molecule have at low temperatures, medium temperatures, and high temperatures (consult Figure 20.11). (b) Describe what degrees of freedom are accessible (e.g., "translational but nothing else," "trans- lational + vibrational but nothing else," etc.) to the gas molecules in each...
1. Ideal gas with internal degrees of freedom. Consider a free gas of diatomic molecules at temperature 7. Diatomic molecules have internal rotational excitations. The rotational energy levels of a single molecule are given by J(J+1) 2/2 J = 0,1,23 where J is the angular momentum and I is the moment of inertia. The degeneracy of the level J is 2J +1. Neglect any interaction between the molecules in the gas. The temperature is high enough so that the statistic...
Parts iii) and iv) are the ones I need help with please :)
(a) One mole of a monoatomic van der Waals gas obeys the equation of state and its internal energy is expressed as U where Cv is the molar apacity of an ideal gas. The gas is initially at pr isochoric heat c essure p and volume V Explain the physical meaning of the parameters a and b in the equation of state of the gas (ii) Write...
(a) One mole of a monoatomic van der Waals gas obeys the equation of state A3. ) (V-b)=RT (p+ and its internal energy is expressed as U CvT where Cv is the molar isochoric heat capacity of an ideal gas. The gas is initially at pressure p and volume V (i) Explain the physical meaning of the parameters a and b in the equation of state of the gas (ii) Write down the equation that defines entropy in thermodynamics. Define...
Polynomial Curve Fitting Often we can assume that certain thermodynamic properties are constant for the process under study. However if there is a large change in temperature during a thermodynamics process this assumption can lead to significant errors; a typical example would be combustion in an engine. In such cases tables can be used. However, tables are awkward to use for computer calculations; therefore, a polynomial equation is often used in computer programs that simulate thermodynamics processes. As an example...
Q1. One and a half moles of an ideal monoatomic gas expand adiabatically, performing 7000 J of work in the process. What is the change in temperature of the gas during this expansion? [5 Marks) Q2. Answer the following: a. If you scuff electrons onto your shoes while walking across a rug, are you negatively or positively charged? Name one example where aluminium plates are used in shoes to prevent the built up of statie electricity. Why can it be...
2) Write the equilibrium constant expressions for each of the following reactions. (For gas-phase reactions, write the Ke expression.) a) 2 NO(g) + O2(g) = 2 NO2(g) b) 4 Ag(s) + O2(g) + 2 Ag2O(S) c) CaCO3(s) + CO2(aq) + H2O(l) = Ca2+(aq) + 2 HCO3(aq) 3) a) Write the K, expressions for reactions a and b in problem 2. b) If the value of K for reaction a in problem 2 is 2.8 x 1011 at 200°C, what is...
A diatomic gas describes a Carnot cycle in which, through an isothermal expansion process at 850 K it passes from a pressure of 10 atm and a volume of 2 L at a pressure of 8 atm. Subsequently there is an adiabatic expansion and isothermal compression at a temperature of 310 K. Finally, in the adiabatic compression the initial point is reached at 10 atm of pressure and a volume of 2 L. Make a scheme of the process and...
Please help me about Physics, Thanks. A sample of 1.00 mole of a
diatomic ideal gas is intially at temperature 265K...........
Thermodynamic Processes involving Ideal Gases-in-class worksheet-(5 points) PHYS 181 Question B (B.) A sample of 1.00 mole of a diatomic ideal gas is initially at temperature 265 K and volume 0.200 m. The gas first undergoes an isobaric expansion, such that its temperature increases by 120.0 K. It then undergoes an adiabatic expansion so that its final volume is...
1. Name three characteristics of the atoms in a gas that are essential for the gas to be ideal. Explain why these three qualities of the atoms or molecules make the gas ideal. 2. Considering the Boltzmann distribution of atomic/molecular speeds for an ideal gas at temperature T (in K) , order the following speeds from smallest to largest: average speed, most probable speed, and root mean squared speed. Why are they different speeds? 3. What is the most important...