Given is 1 mole of [(14N₂)] molecules at atmospheric pressure and temperature of 277K. Calculate the log10 of the number of molecules having their speed between 379m/s and (379+1) m/s. Round your answer to the nearest hundredth (i.e. if your answer is 32.567, round it to 32.57). Take Avogadro's Constant as 6.022x1023 and
Given is 1 mole of [(14N₂)] molecules at atmospheric pressure and temperature of 277K. Calculate the log10 of the number of molecules having their speed between 379m/s and (379+1) m/s. Round your answer to the nearest hundredth (i.e. if your answer is 32.567, round it to 32.57). Take Avogadro's Constant as 6.022x1023 and
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and the ideal Gas Constant R=8.31 J/mol*k
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![Given is 1 mole of [(14N₂)] molecules at atmospheric pressure and temperature of
277K. Calculate the log10 of the number of molecules having their speed between
379m/s and (379+1) m/s. Round your answer to the nearest hundredth (i.e. if your
answer is 32.567, round it to 32.57). Take Avogadro's Constant as 6.022x1023 and
the Ideal Gas Constant R-8 31 1/mol K](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fb92bd3ad-2e73-4350-9be9-d95210c05605%2Fb2774724-b7d8-4b13-a05b-ddf49a865847%2Fmtblq9_processed.png&w=3840&q=75)
Transcribed Image Text:Given is 1 mole of [(14N₂)] molecules at atmospheric pressure and temperature of
277K. Calculate the log10 of the number of molecules having their speed between
379m/s and (379+1) m/s. Round your answer to the nearest hundredth (i.e. if your
answer is 32.567, round it to 32.57). Take Avogadro's Constant as 6.022x1023 and
the Ideal Gas Constant R-8 31 1/mol K
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