Tutorials in Introductory Physics
Tutorials in Introductory Physics
1st Edition
ISBN: 9780130970695
Author: Peter S. Shaffer, Lillian C. McDermott
Publisher: Addison Wesley
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Chapter 13.2, Problem 4dT

(1)

To determine

The nature of temperature, internal energy, pressure and volume of the gas in process 3

(2)

To determine

The sketch of PV diagram.

(3)

To determine

The work done on the gas and heat transfer to the gas in process 3

(4)

To determine

Whether the answer is consistent with the first law of thermodynamics or not.

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The ideal gas law PV = nRT gives a relationship between the pressure P in pascals (you can read about the pressure unit pascals here if you'd like 2), the volume V in cubic meters, n is the number of moles of a substance present and R is Avogadro's number (you can read about moles and Avogadro's number here if you'd like 2 ) and T is the temperature in Kelvins (here's some information about the Kelvin scale) 2. It's worth mentioning that the ideal gas law assumes we can ignore things like the volume of individual molecules and the attraction between particles. So if we say something like "Pretend we have an ideal gas in a box," we are quite literally pretending, because there is no ideal gas! But this equation is a statement about the relationship of units to each other, and thus is useful for comparing quantities in an approximate way. In practice, chemists might measure the deviation from the ideal gas law in order to deduce information about other properties. The tools we developed…
An ideal gas is heated from 25.0°C to 335°C under a constant pressure of 2.81 kPa. i. If its initial volumeis 1.45m?, what is its final volume? ii. If the change in internal energy is 5.84kJ, how much heat is added to the gas? Assume any kinetic and potential energies are negligible. ii. What type of a process is this? Given: • Energy balance on a closed system at steady state AU + AE + AE, = Q – W, where U stands for internal energy, E for kinetic energy, E, for potential energy, Q for heat flow and W for work done by the system. PV = nRT, R = 8.314 = 8.314: T(K) = T(°C) + 273.15; 1N = 1 m: 1 Pa = 1. m³Pa mol K mol K %3D Constant P: W = P(V; - V.); Constant T: W = NRTIN
5.0g of nitrogen gas at 20° C and an initial pressure of 2.2 atm undergo a constant-pressure expansion until the volume has tripled.
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