| Avogadro's number is the number of particles present when the amount of material is the same as the atomic weight expressed in grams. |
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| One of the most convenient is Avogadro's number, 6.022 x 10 molecules per mole. |
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| What it is is an impressive example of how successive dilutions can overcome a huge number, namely Avogadro's number. |
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| Besides confirming the particulate nature of electricity, his experiment also supported previous determinations of Avogadro's number. |
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| Much later, in 1908, the French physicist Jean Perrin used Brownian motion to determine Avogadro's number. |
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| He then divided the result into the molar weight of atoms to determine Avogadro's number. |
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| With these diatomic molecules, there is an Avogadro's number of diatomic molecules in the amount of gas that is equivalent to the relative molecular mass. |
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| This amount is known as Avogadro's number, and one mole of any substance contains that amount of atoms or molecules. |
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| Actually that's many more bits than you could register if you just stored a bit on every atom, because Avogadro's number of atoms store about 10 bits. |
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| Highly diluted preparations are greater than Avogadro's number and no longer contain the original molecule. |
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| Avogadro's number times the unit of charge gives Faraday's constant, the amount of charge required to electrolyze one mole of a chemical ion. |
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| Avogadro's number is a dimensionless quantity and has the numerical value of the Avogadro constant given in base units. |
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| A dilution of 12c is just above what is called Avogadro's number. |
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| Kibble at England's National Physical Laboratory, this method offers a precise value of the Planck constant, from which one derives Avogadro's number. |
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