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Novay_Z [31]
2 years ago
6

To find the Ce4+ content in a solid sample, 4.3718 g of the solid sample were dissolved and treated with excess iodate to precip

itate the Ce4+ as Ce(IO3)4. The precipitate was collected, washed well, dried, and ignited to produce 0.1848 g of CeO2 (FM 172.114). What was the weight percentage of Ce (AM 140.116) in the original sample?
Chemistry
2 answers:
AURORKA [14]2 years ago
8 0

Answer:

\%Ce=3.44\%

Explanation:

Hello,

At first, we compute the percent of Ce into the CeO_2 by using their respective molar masses as shown below:

\%Ce=\frac{1*140.116}{172.114}*100\%=81.4\%

Next, we compute the grams of Ce into the 0.1848-g sample of CeO_2 as follows:

m_{Ce}=0.814*0.1848g=0.15gCe

Finally, the weight percentage of Ce is computed as:

\%Ce=\frac{0.15gCe}{4.3718g}*100\%\\\%Ce=3.44\%

Best regards.

gulaghasi [49]2 years ago
5 0

Answer:

3.43 %

Explanation:

We need  to calculate first the number of moles of CeO2 produced in the combustion. Given its formula we know how many moles of Ce atom are present. From there calculate the mass this number of moles this represent and then one can calculate the percentage.

0.1848 g CeO2 x 1 mol CeO2/172.114g = 0.00107 mol CeO2

0.00107 mol CeO2 x 1 mol Ce/ 1 mol CeO2 = 0.00107 mol Ce

.00107 mol Ce x 140.116 g Ce/ mol  =  0.150 g Ce

0.150 g Ce/ 4.3718 g sample  x 100 = 3.43 %

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AlekseyPX

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Explanation:

<u>Write the equation:</u>

Combustion reactions use oxygen and release water and heat, so

  CH₃OH(g) + O₂(g) → CO₂(g) + H₂O(g)

Balance that:

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<u>Find moles of carbon dioxide:</u>

We need to know the number of moles of CO₂. This rxn is at STP, so at STP one mole of gas = 22.4 liters.

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8 0
2 years ago
From the following enthalpy of reaction data and data in Appendix C, calculate ΔH∘f for CaC2(s): CaC2(s)+2H2O(l)→Ca(OH)2(s)+C2H2
sashaice [31]

Answer:

From the following enthalpy of reaction data and data in Appendix C, calculate ΔH∘f for CaC2(s): CaC2(s)+2H2O(l)→Ca(OH)2(s)+C2H2(g)ΔH∘=−127.2kJ

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(Ans)

ΔHf° of CaC2 = -59.0 kJ/mol

Explanation:

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ΔHf°(CaC2) = ΔHf°(C2H2) + ΔHf°(Ca(OH)2) - 2ΔHf°(H2O) – ΔHrxn

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ΔHf°(CaC2) = -59.0 kJ/mol

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