
How many moles of tin atoms are there in \[250grams\] of tin?
Answer
556.2k+ views
Hint: As presented in the past idea, the mole can be utilized to relate masses of substances to the number of atoms in that. This is a simple method of deciding the amount of one substance that can react with a given measure of another substance. From the moles of a substance, one can likewise locate the number of molecules in a sample and the other way around.
Complete step-by-step answer:
The extension among particles and moles is Avogadro's number, \[6.022 \times {10^{23}}\]. Avogadro's number is ordinarily dimensionless, however, when it characterizes the mole, it very well may be communicated as \[6.022 \times {10^{23}}\] rudimentary substances/mol.
This structure shows the part of Avogadro's number as a transformation factor between the number of substances and the number of moles. In this manner, given the relationship of \[1mole = \] \[6.022 \times {10^{23}}\] atoms, changing over among moles and molecules of a substance turns into a straightforward dimensional analysis problem.
To solve this [problem first we need to
Consider a single tin atom.
Tin has a molar mass of \[118.71g/mol\].
In order to find the moles, we need to use the equation:
\[Moles = \dfrac{{mass}}{{molar mass}}\]
\[\therefore moles = \dfrac{{250g}}{{118.71g/mol}} = 2.1mol\]
So, there will be around \[2.1mol\] of tin atoms.
Note: The molar mass is the mass of a given chemical component or chemical compound (g) partitioned by the measure of substance (mole). The molar mass of a compound can be determined by adding the standard atomic masses (in g/mole) of the constituent particles. Molar mass fills in as an extension between the mass of material and the number of moles since it is beyond the realm of imagination to expect to quantify the number of moles directly.
Complete step-by-step answer:
The extension among particles and moles is Avogadro's number, \[6.022 \times {10^{23}}\]. Avogadro's number is ordinarily dimensionless, however, when it characterizes the mole, it very well may be communicated as \[6.022 \times {10^{23}}\] rudimentary substances/mol.
This structure shows the part of Avogadro's number as a transformation factor between the number of substances and the number of moles. In this manner, given the relationship of \[1mole = \] \[6.022 \times {10^{23}}\] atoms, changing over among moles and molecules of a substance turns into a straightforward dimensional analysis problem.
To solve this [problem first we need to
Consider a single tin atom.
Tin has a molar mass of \[118.71g/mol\].
In order to find the moles, we need to use the equation:
\[Moles = \dfrac{{mass}}{{molar mass}}\]
\[\therefore moles = \dfrac{{250g}}{{118.71g/mol}} = 2.1mol\]
So, there will be around \[2.1mol\] of tin atoms.
Note: The molar mass is the mass of a given chemical component or chemical compound (g) partitioned by the measure of substance (mole). The molar mass of a compound can be determined by adding the standard atomic masses (in g/mole) of the constituent particles. Molar mass fills in as an extension between the mass of material and the number of moles since it is beyond the realm of imagination to expect to quantify the number of moles directly.
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