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pleAnswer 1 point Select all answers that apply when describing the correct steps needed to solve the foll A sample contains 1.81times 10^23 molecules of oxygen gas (O_(2)) What is the volume of this g Convert from moles to Liters using 22.4L=1 mol as conversion factor. Use Avogadro's number to convert from molecules to moles Calculate the molar mass of O_(2) Use the molar mass to convert from moles to grams Calculate the number of Liters using the molar mass

Problemas

pleAnswer 1 point
Select all answers that apply when describing the correct steps needed to solve the foll
A sample contains 1.81times 10^23 molecules of oxygen gas (O_(2)) What is the volume of this g
Convert from moles to Liters using 22.4L=1 mol as conversion factor.
Use Avogadro's number to convert from molecules to moles
Calculate the molar mass of O_(2)
Use the molar mass to convert from moles to grams
Calculate the number of Liters using the molar mass

pleAnswer 1 point Select all answers that apply when describing the correct steps needed to solve the foll A sample contains 1.81times 10^23 molecules of oxygen gas (O_(2)) What is the volume of this g Convert from moles to Liters using 22.4L=1 mol as conversion factor. Use Avogadro's number to convert from molecules to moles Calculate the molar mass of O_(2) Use the molar mass to convert from moles to grams Calculate the number of Liters using the molar mass

Solución

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Danielveterano · Tutor durante 10 años
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4.7 (158 votos)

Responder

The correct steps to solve this problem are: Use Avogadro's number to convert from molecules to moles, Convert from moles to Liters using \(22.4L=1\) mol as conversion factor.

Explicar

## Step 1: <br />The first step in solving this problem is to convert the number of molecules to moles. This is done using Avogadro's number, which states that there are \(6.022 \times 10^{23}\) molecules in one mole. <br /><br />### \(Number\, of\, moles = \frac{Number\, of\, molecules}{Avogadro's\, number}\)<br /><br />## Step 2: <br />Once we have the number of moles, we can then convert this to liters using the conversion factor \(22.4L = 1\) mol. This is because at standard temperature and pressure (STP), one mole of any gas occupies 22.4 liters.<br /><br />### \(Volume\, in\, liters = Number\, of\, moles \times 22.4L/mol\)
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