The temperature at which the tire will blowout should be determined by using the given conditions that volume of tire is 1.52 L that contains 0.406 m o l of air which will burst at pressure of about 7.25 a t m . Concept introduction: Ideal gas Equation: Any gas can be described by using four terms namely pressure, volume, temperature and the amount of gas. Thus combining three laws namely Boyle’s, Charles’s Law and Avogadro’s Hypothesis the following equation could be obtained. It is referred as ideal gas equation. V ∝ nT P V = R nT P PV = nRT where, n = molesofgas P = pressure T = temperature R = gas constant Under some conditions gases don not behave like ideal gas that is they deviate from their ideal gas properties. At lower temperature and at high pressures the gas tends to deviate and behave like real gases. Boyle’s Law: At given constant temperature conditions the mass of given ideal gas in inversely proportional to its volume. Charles’s Law: At given constant pressure conditions the volume of ideal gas is directly proportional to the absolute temperature. Avogadro’s Hypothesis: Two equal volumes of gases with same temperature and pressure conditions tend to have same number of molecules with it.
The temperature at which the tire will blowout should be determined by using the given conditions that volume of tire is 1.52 L that contains 0.406 m o l of air which will burst at pressure of about 7.25 a t m . Concept introduction: Ideal gas Equation: Any gas can be described by using four terms namely pressure, volume, temperature and the amount of gas. Thus combining three laws namely Boyle’s, Charles’s Law and Avogadro’s Hypothesis the following equation could be obtained. It is referred as ideal gas equation. V ∝ nT P V = R nT P PV = nRT where, n = molesofgas P = pressure T = temperature R = gas constant Under some conditions gases don not behave like ideal gas that is they deviate from their ideal gas properties. At lower temperature and at high pressures the gas tends to deviate and behave like real gases. Boyle’s Law: At given constant temperature conditions the mass of given ideal gas in inversely proportional to its volume. Charles’s Law: At given constant pressure conditions the volume of ideal gas is directly proportional to the absolute temperature. Avogadro’s Hypothesis: Two equal volumes of gases with same temperature and pressure conditions tend to have same number of molecules with it.
Interpretation: The temperature at which the tire will blowout should be determined by using the given conditions that volume of tire is 1.52L that contains 0.406mol of air which will burst at pressure of about 7.25atm.
Concept introduction:
Ideal gas Equation:
Any gas can be described by using four terms namely pressure, volume, temperature and the amount of gas. Thus combining three laws namely Boyle’s, Charles’s Law and Avogadro’s Hypothesis the following equation could be obtained. It is referred as ideal gas equation.
V ∝nTPV = RnTPPV = nRTwhere,n = molesofgasP = pressureT = temperatureR = gas constant
Under some conditions gases don not behave like ideal gas that is they deviate from their ideal gas properties. At lower temperature and at high pressures the gas tends to deviate and behave like real gases.
Boyle’s Law:
At given constant temperature conditions the mass of given ideal gas in inversely proportional to its volume.
Charles’s Law:
At given constant pressure conditions the volume of ideal gas is directly proportional to the absolute temperature.
Avogadro’s Hypothesis:
Two equal volumes of gases with same temperature and pressure conditions tend to have same number of molecules with it.
Hi I need help on my practice final, If you could explain how to solve it, offer strategies, and dumb it down that would be amazing.
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At a certain temperature this reaction follows first-order kinetics with a rate constant of 0.0635 s
2C1,0, (g) →2C1, (g)+50, (g)
Suppose a vessel contains C1,0, at a concentration of 1.03 M. Calculate how long it takes for the concentration of C1,0, to decrease by 86.0%. You may
assume no other reaction is important.
Round your answer to 2 significant digits.
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Author:Steven D. Gammon, Ebbing, Darrell Ebbing, Steven D., Darrell; Gammon, Darrell Ebbing; Steven D. Gammon, Darrell D.; Gammon, Ebbing; Steven D. Gammon; Darrell
Author:Steven D. Gammon, Ebbing, Darrell Ebbing, Steven D., Darrell; Gammon, Darrell Ebbing; Steven D. Gammon, Darrell D.; Gammon, Ebbing; Steven D. Gammon; Darrell