Here we use ideal gas equation to solve the problem,
***************************************************************************************************
Check the answer and let me know immediately if you
find something wrong... I will rectify the mistakes asap if
any
HOW TO DO THIS STEP BY STEP? (d) Find the final pressure if a fixed amount...
Can someone please help me to
understand this ( please detailed solution = clear
handwriting).
(e) 50 mol of gas with specific heat at constant volume of 20.8 J mor K-1 initial pressure Po and initial temperature To - 300 K, undergoes 2 processes in succession, without returning to the initial state in between: (1) isothermal expansion causing pressure to fall to P 2Po/3 (2) isochoric heating causing pressure to increase back to 2 - Po Find the total change...
PLEASE
SOLVE ALL QUESTIONS ( EMPHASIZE ON D + E ) PLEASE ( CLEAR
HANDWRITING)
Question 2 (each part is worth 5 marks) Data for oxygen gas (02): relative molecular mass: 32.0 molar specific heat at constant pressure: 29.1 J nol-1K-1 molar specific heat at constant volume: 20.8 J mol-1K-1 Assume all gases are ideal (a) 100 mol of a gas (not oxygen) is initially at temperature -20°C. The gas undergoes isobaric expansion, such that the final temperature is +300C....
My questions:
What are the volume of c and d?
How do you calculate the delta S and delta S surroundings of
each step?
Consider the reversible Carnot cycle shown below. a PA Isothermal expansion Thoil Adiabatic compression Toold Pressure Thot PE Adiabatic expansion Thot cold Po- Isothermal compression Trot Toold Po Toold va Vc Vd Vo Volume The "working substance" (gas inside the piston, in red above) is 3.10 moles of a monatomic ideal gas, with Cvm = 3R/2....
1.On a pV diagram, draw the path a gas takes as it goes through the following processes: first it undergoes an isochoric heating process, then that’s followed by an isobaric cooling process, finally it goes back to its original position on the pV diagram by undergoing an isothermal expansion. 2. An ideal gas initially at volume V1, pressure P1, and temperature T1 undergoes an isobaric process that changes its temperature to T2. The gas immediately undergoes an isothermal process that...
A, B , D ,E PLEASE SOLVE THEM
( DETAILED SOLUTION + CLEAR HANDWRITING)
In this question, assume no changes in Ek or Ep (a) In one cycle of a heat engine: 70 J are input by working, 90 J are output by working, 100 J are input by heating, 80 J are output by heating. Write down which one of the following is true: (A) |Wnet-160 J (B) Iw.et-20 J (C) η-0.25 (b) For a fixed amount of gas,...
1.Water vapor contained in a piston–cylinder assembly undergoes an isothermal expansion at 277°C from a pressure of 5.1 bar to a pressure of 2.7 bar. Evaluate the work, in kJ/kg. 2.Nitrogen (N2) contained in a piston–cylinder arrangement, initially at 9.3 bar and 437 K, undergoes an expansion to a final temperature of 300 K, during which the pressure–volume relationship is pV1.1 = constant. Assuming the ideal gas model for the N2, determine the heat transfer in kJ/kg. 3.Argon contained in...
(17%) Problem 4: A monatomic ideal gas is in a state with volume of Vo at pressure Po and temperature T . The following questions refer to the work done on the gas, W- -PA 17% Part (a) The gas undergoes an isochoric cooling from its initial state (I-Po-T0). For this process, choose what happens to the energy heat, and work from the following Grade Summary Deductions Potential 100% 0% Submissions OAU > 0, Δυ-o-w. Q < 0, and w...
A monatomic ideal gas initially fills a container of volume V = 0.15 m3 at an initial pressure of P = 360 kPa and temperature T = 275 K. The gas undergoes an isobaric expansion to V2 = 0.55 m3 and then an isovolumetric heating to P2 = 680 kPa. a) Calculate the number of moles, n, contained in this ideal gas. b) Calculate the temperature of the gas, in kelvins, after it undergoes the isobaric expansion. c) Calculate the...
31 and 33
Draw a diagram for each of processes (isothermal, isobaric, isochoric) in variables (P, V), (P, T) and (V, T). Express density of an ideal gas using the equation of state: PV = n/M RT. Explain every step. One mode of oxygen gas is at a pressure of 6.00 and a temperature of 27.0 degree C. If the gas is heated at constant volume until the pressure triples, what is the final temperature? If the gas is heated...
A monatomic ideal gas at room temperature undergoes an adiabatic
process such that its final pressure is 3.75 times its initial
pressure.
a) Did the gas expand or contract?
(b) What is the ratio of its final volume to its initial
volume?
A monatomic ideal gas at room temperature undergoes an adiabatic process such that its final pressure is 3.75 times its initial pressure. (a) Did the gas expand or contract? o expand o contract (b) What is the ratio...