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Alexxx [7]
3 years ago
9

A solid sample (Sample 1) is analyzed and found to contain 1.47 g carbon and 0.123 g hydrogen. A second sample (Sample 2) is exp

ected to be composed of the same pure compound. If Sample 2 is found to contain 2.17 g hydrogen, how much carbon is expected in the sample ?
Chemistry
1 answer:
vovikov84 [41]3 years ago
3 0

Explanation:

Here it is given that carbon is sample 2 = 25.9 g

  • For sample 1,  mass carbon = 1.47 g

No. of moles of carbon will be calculated as follows.

         No. of moles of carbon = \frac{\text{mass carbon}}{\text{molar mass carbon}}

                                                 = \frac{1.47 g}{12.01 g/mol}

                                                 = 0.1224 mol

It is also given that mass of hydrogen = 0.123 g

Hence, calculate number of moles of hydrogen as follows.

           No. of moles of hydrogen = \frac{\text{mass hydrogen}}{\text{molar mass hydrogen}}

                                                      = \frac{0.123 g}{1.008 g/mol}

                                                      = 0.122 mol

Therefore, \frac{\text{moles of carbon}}{\text{moles of hydrogen}}

                              = \frac{0.1224 mol}{0.122 mol}

                                = 1.003

  • For sample 2,  mass of hydrogen = 2.17 g

Therefore, calculate the number of moles of hydrogen as follows.

       No. of moles of hydrogen = \frac{\text{mass hydrogen}}{\text{molar mass hydrogen}}

                                          = \frac{2.17 g}{1.008 g/mol}

                                          = 2.1528 mol

Hence, calculate the moles of carbon as follows.

      Moles of carbon = \text{moles hydrogen} \times \frac{\text{moles of carbon}}{\text{moles hydrogen}}


                                   = 2.1528 mol \times 1.003

                                  = 2.16 mol

Mass of carbon = moles carbon × molar mass carbon

                           = (2.16 mol) × (12.01 g/mol)

                           = 25.9 g

Thus, we can conclude that 25.9 g of carbon is expected in the sample.

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