compound bar is maintained at Th = 87.5°C, and the opposite end is at 30.0°C. Find the temperature at the junction when the energy flow reaches a steady state.
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Q: F d T
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Q: diatomic
A: initial pressure P1 = 65 kPa initial temperature T1 = 37 0C = (37 + 273 ) = 310 K initial volume…
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Q: A cylinder with a piston contains 0.250 mol ofoxygenat 2.40 * 10^5 Pa and 355 K. The oxygen may be…
A: Given: The number of moles of oxygen is n=0.250 mol. The pressure of the oxygen is P=2.40×105 Pa.…
Q: Find the number of moles in 6.00 L of gas at 20.0°C and under 7.04 ✕ 107 N/m2 of pressure.
A: Pressure, P= 7.04 x 107 Pa Volume, V = 6 L=6 x 10-3 m3 Temperature, T = 20°C = 293 K
Q: quantity of 0.85 mol of an ideal gas at 15.0 atm and 300 K. How much work is done in an adiabatic…
A: Given data: - n = 0.85 mol P1 = 15.0atm P2 = 1 atm T1 = 300k
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A: Q in = Power / eff = 1300 / 0.33 = 3939.39 MW So, Q out = Q in - W = 2939.39 MW
Q: Questions 18 through 20 pertain to the situation described below: A 2.30-mol ideal diatomic gas,…
A: Given, the number of moles, n=2.30-mol for diatomic gas, λ=1.40 initial temperature, T1=123.0°C=396…
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- A sample of 2.37 moles of an ideal diatomic gas experiences a temperature increase of 65.2 K at constant volume. Find the increase in internal energy if translational, rotational, and vibrational motions are possible.Consider the operation of an actual turbine in a gas turbine engine. The mass flow rate is 50 lbm/s. The turbine inlet temperature is 2040 deg F. The pressure ratio in the compressor is 18.15. The turbine efficiency is 0.91. Assume variable specific heats. The turbine work output is nearly Group of answer choices 310 B/lbm 340 B/lbm 355 B/lbm 325 B/lbmCalculate how much heat in J has to be added to a sample of an ideal monoatomic gas at a pressure of 2.0x105 N/m2 and a temperature of 310 K so it undergoes a quasi-static isobaric expansion from 2.2x103 cm3 to 3.9x103 cm3 .
- A monatomic ideal gas is held in a thermally insulated container with a volume of 0.0750 m³. To what volume must the The pressure of the gas is 101 kPa, and its temperature is 325 K. gas be compressed to increase its pressure to 145 kPa?During an Isobaric process (P = 1.14 x 105 Pa), the internal energy of a monoatomic gas increased by 5670 J while 3780 J of heat were absorbed by the gas. Find the change in the volume in liters.ågainst Celsius temperature 6 in the range from 0 to 660°C. 1.6. When the ice point i and the steam point s were chosen as fixed points with 100 degrees between them in the original Celsius scale, the ideal-gas temperature of the ice point was written 100 where r; = lim (P;/ Pi) at constant V. (a) Show that the fractional error in T¡ produced by an error in r, is very nearly 3.73 times the fractional error in r,, or drs 3.73 dT (b) Any ideal-gas temperature may be written T = T;r, where r= lim (P/P;) at constant V. Show that the fractional error in T is dT dr +3.73 dr, (c) Now that the single fixed point of the ideal-gas temperature is a universal con- stant, show that the fractional error in T is dT dr %3D T where r= lim (P/Ptp) at constant V. 17 The lon
- Air enters an adiabatic nozzle at 60 psia, 5408F, and 200 ft/s and exits at 12 psia. Assuming air to be an ideal gas with variable specific heats and disregarding any irreversibilities, determine the exit velocity of the air.An ideal gas occupies 12 liters at 20C degree and 1 atm. It temperature is now taised to 100C and it's pressure increases to 2.82 atm. The new volume in liters is: (a) 1.5 (b) 13.8 (c) 5.4 (d) 25.72 mol of an ideal monoatomic gas moves from State 1 to State 2 P at constant pressure 1000 Pa and size V1=2 m3,V2 =3 m3. Calculated value W, Q, U, TI, T2
- A 2.00 mol sample of an ideal diatomic gas at a pressure of 1.10 atm and temperature of 420 K undergoes a process in which its pressure increases linearly with temperature. The final temperature and pressure are 720 K and 1.70 atm . Fid the change in internal energy, work done by the gas, and heat added.A sample of 2.37 moles of an ideal diatomic gas experiences a temperature increase of 65.2 K at constant volume. Find the increase in internal energy if only translational and rotational motions are possible.An ideal gas consists of 2.50 mol of diatomic molecules that rotate but do not oscillate. The molecular diameter is 118 pm. The gas is expanded at a constant pressure of 1.79 x 105 Pa, with a transfer of 150 J as heat. What is the change in the mean free path of the molecules?