The Pressure of an Ideal gas,
measured in kPa, is related to its volume, V, and temperature, T,
by the equation:
PV=0.23T.
The temperature is measured with an error of 8 kelvin and the volume is measured with an error of 0.6m^3. If it is known that the actual values are T=234 kelvin and V=4m^3, what is the estimated maximum error in the measurement of the pressure? Round your answer to 4 decimal places.
Homework Answers
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The Pressure of an Ideal gas,
measured in kPa, is related to its volume, V, and...
The pressure, volume, and temperature of a mole of an ideal gas are related by the...
The pressure, volume, and temperature of a mole of an ideal gas are related by the equation PV = 8.31T, where P is measured in kilopascals, V in liters, and T in kelvins. Use differentials to find the approximate change in the pressure if the volume increases from 10 L to 10.3 L and the temperature decreases from 375 K to 370 K. (Note whether the change is positive or negative in your answer. Round your answer to two decimal...
The pressure, volume, and temperature of a mole of an ideal gas are related by the...
The pressure, volume, and temperature of a mole of an ideal gas are related by the equation PV = 8.317, where P is measured in kilopascals, V in liters, and T in kelvins. Use differentials to find the approximate change in the pressure if the volume increases from 10 L to 10.3 L and the temperature decreases from 345 K to 335 K. (Note whether the change is positive or negative in your answer. Round your answer to two decimal...
deal gases obey the equation PV nRT, where P is the pressure of the gas, V is its volume, n is the number of moles of gas, T is its temperature, and the constant R-8.314 KPa-liters-mol-1 kelvin-1...
deal gases obey the equation PV nRT, where P is the pressure of the gas, V is its volume, n is the number of moles of gas, T is its temperature, and the constant R-8.314 KPa-liters-mol-1 kelvin-1 (a) Find the exac t change in volume of O, gas as the pressure increases from 12.00 to 12.01 KPa, the temperature decreases from 300.0 to 299.9 degrees kelvin, and the number of moles of 0, gas changes from 1.03 to 1.01 moles....
deal gases obey the equation PV - nRT where P is the pressure of he gas, volum, sthe sunbet of moles of gas, T is its temperature, and the constant R-8.314 KPa-liters mol1 kelvin (a) Find the exa...
deal gases obey the equation PV - nRT where P is the pressure of he gas, volum, sthe sunbet of moles of gas, T is its temperature, and the constant R-8.314 KPa-liters mol1 kelvin (a) Find the exact change in volume of o, gas as the pressure increases from 12.00 to 12.01 KPa, decreases from 300.0 to 299.9 degrees kelvin, and the number of moles of 0, gas changes the temperature moles. Round the final answer to three decimal places....
A monatomic ideal gas initially fills a container of volume V = 0.15 m3 at an...
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...
The ideal gas law describes the relationship among the volume of an ideal gas (V), its...
The ideal gas law describes the relationship among the volume of an ideal gas (V), its pressure (P), its absolute temperature (T), and number of moles (n): PV=nRT Under standard conditions, the ideal gas law does a good job of approximating these properties for any gas. However, the ideal gas law does not account for all the properties of real gases such as intermolecular attraction and molecular volume, which become more pronounced at low temperatures and high pressures. The van...
Hi, Really struggling to get my head around this question Could you please provide an explanation...
Hi,
Really struggling to get my head around this question Could you
please provide an explanation with your working. Trying to better
understand what's being asked. Would really appreciate it if you
could explain your working. I am happy with my answer to part a),
but can't understand where to start in part b) Many thanks!
Question 2 The ideal gas law relates the temperatueresure, and the temperature, pressure, and volume of an ideal gas. For n moles of gas,...
The ideal gas law gives the following formula governing the number of moles of a gas...
The ideal gas law gives the following formula governing the number of moles of a gas in terms of temperature, pressure, and volume: PV n(T, V, P) = 8.31 . T (a) Find the differential dn of n(T, V, P). (b) You use the ideal gas law to count the number of moles of helium gas in a chamber by measuring pressure, volume and temperature (because, you know, gas is invisible). You make measurements, with the following known possible errors...
The ideal gas law (PV=nRT) describes the relationship among pressure P, volume V, temperature T, and...
The ideal gas law (PV=nRT) describes the relationship among pressure P, volume V, temperature T, and molar amount n. Fix n and V When n and V are fixed, the equation can be rearranged to take the following form where k is a constant: PT=nRV=k or (PT)initial=(PT)final This demonstrates that for a container of gas held at constant volume, the pressure and temperature are directly proportional.The relationship is also called Gay-Lussac's law after the French chemist Joseph-Louis Gay-Lussac, one of...
A system of ideal gas has an initial pressure of 114 kPa and occupies a volume...
A system of ideal gas has an initial pressure of 114 kPa and occupies a volume of 6.00 liters. Doubling the system’s absolute temperature by means of a constant-pressure process would require an amount of work W. Instead, you decide to double the absolute temperature by carrying out two processes in sequence, a constant-pressure process followed by a constant-volume process. In this case, the total work done in the two-process sequence is W/2. Calculate the final pressure of the system....
The pressure, volume, and temperature of a mole of an ideal gas are related by the equation PV = 8.317, where P is measured in kilopascals, V in liters, and T in kelvins. Use differentials to find the approximate change in the pressure if the volume increases from 10 L to 10.3 L and the temperature decreases from 345 K to 335 K. (Note whether the change is positive or negative in your answer. Round your answer to two decimal...
deal gases obey the equation PV nRT, where P is the pressure of the gas, V is its volume, n is the number of moles of gas, T is its temperature, and the constant R-8.314 KPa-liters-mol-1 kelvin-1 (a) Find the exac t change in volume of O, gas as the pressure increases from 12.00 to 12.01 KPa, the temperature decreases from 300.0 to 299.9 degrees kelvin, and the number of moles of 0, gas changes from 1.03 to 1.01 moles....
deal gases obey the equation PV - nRT where P is the pressure of he gas, volum, sthe sunbet of moles of gas, T is its temperature, and the constant R-8.314 KPa-liters mol1 kelvin (a) Find the exact change in volume of o, gas as the pressure increases from 12.00 to 12.01 KPa, decreases from 300.0 to 299.9 degrees kelvin, and the number of moles of 0, gas changes the temperature moles. Round the final answer to three decimal places....
Hi,
Really struggling to get my head around this question Could you
please provide an explanation with your working. Trying to better
understand what's being asked. Would really appreciate it if you
could explain your working. I am happy with my answer to part a),
but can't understand where to start in part b) Many thanks!
Question 2 The ideal gas law relates the temperatueresure, and the temperature, pressure, and volume of an ideal gas. For n moles of gas,...
The ideal gas law gives the following formula governing the number of moles of a gas in terms of temperature, pressure, and volume: PV n(T, V, P) = 8.31 . T (a) Find the differential dn of n(T, V, P). (b) You use the ideal gas law to count the number of moles of helium gas in a chamber by measuring pressure, volume and temperature (because, you know, gas is invisible). You make measurements, with the following known possible errors...
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