To find out how many grams of tin(II) fluoride (SnF2) are produced from 30.00 g of hydrogen fluoride (HF), we can follow these steps:
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Balance the Reaction: The balanced equation you've provided is already correct: \[ \text{Sn} + 2 \text{HF} \rightarrow \text{SnF}_2 + \text{H}_2 \]
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Calculate Moles of HF: To find the moles of HF, we need its molar mass. The molar mass of HF can be calculated as follows:
- H: 1.01 g/mol
- F: 19.00 g/mol
- Molar mass of HF = 1.01 g/mol + 19.00 g/mol = 20.01 g/mol
Now calculate the moles of HF: \[ \text{moles of HF} = \frac{\text{mass of HF}}{\text{molar mass of HF}} = \frac{30.00 \text{ g}}{20.01 \text{ g/mol}} \approx 1.499 \text{ mol} \]
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Use Mole Ratios to Find Moles of SnF2: According to the balanced equation, 2 moles of HF produce 1 mole of SnF2. \[ \text{moles of SnF}_2 = \frac{1.499 \text{ mol HF}}{2} \approx 0.7495 \text{ mol SnF}_2 \]
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Calculate the Mass of SnF2: Now we need the molar mass of SnF2:
- Sn: 118.71 g/mol
- F: 19.00 g/mol (we have 2 Fluorine atoms)
- Molar mass of SnF2 = 118.71 g/mol + 2(19.00 g/mol) = 118.71 g/mol + 38.00 g/mol = 156.71 g/mol
Now calculate the mass of SnF2 produced: \[ \text{mass of SnF}_2 = \text{moles of SnF}_2 \times \text{molar mass of SnF}_2 = 0.7495 \text{ mol} \times 156.71 \text{ g/mol} \approx 117.5 \text{ g} \]
So, the best answer for the mass of tin(II) fluoride produced from the reaction is 117.5 g.