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A sample of ammonium phosphate (NH(4))(3...

A sample of ammonium phosphate `(NH_(4))_(3) PO_(4)` contains 3.18 moles of hyrogen atoms . The number of moles of oxygen atoms in the sample is

A

0.265

B

0.795

C

1.06

D

4

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The correct Answer is:
To solve the problem, we need to determine the number of moles of oxygen atoms in a sample of ammonium phosphate `(NH₄)₃PO₄` given that it contains 3.18 moles of hydrogen atoms. ### Step-by-Step Solution: 1. **Identify the Composition of Ammonium Phosphate**: The chemical formula for ammonium phosphate is `(NH₄)₃PO₄`. This indicates that: - There are 3 ammonium ions `(NH₄)`, and each ammonium ion contains 4 hydrogen atoms. - There is 1 phosphate ion `(PO₄)` which contains 4 oxygen atoms. 2. **Calculate the Total Number of Hydrogen Atoms in One Mole of Ammonium Phosphate**: Each ammonium ion contributes 4 hydrogen atoms. Therefore, in 1 mole of ammonium phosphate: \[ \text{Total hydrogen atoms} = 3 \times 4 = 12 \text{ hydrogen atoms} \] 3. **Determine the Ratio of Hydrogen to Oxygen**: From the formula, we see that for every 12 moles of hydrogen, there are 4 moles of oxygen in ammonium phosphate. 4. **Set Up a Proportion to Find Moles of Oxygen**: We know that: \[ 12 \text{ moles of H} \rightarrow 4 \text{ moles of O} \] We need to find how many moles of oxygen correspond to 3.18 moles of hydrogen: \[ \text{Let } x \text{ be the moles of oxygen.} \] The proportion can be set up as: \[ \frac{12 \text{ moles of H}}{4 \text{ moles of O}} = \frac{3.18 \text{ moles of H}}{x \text{ moles of O}} \] 5. **Cross-Multiply and Solve for x**: Cross-multiplying gives us: \[ 12x = 4 \times 3.18 \] \[ 12x = 12.72 \] Now, divide both sides by 12: \[ x = \frac{12.72}{12} = 1.06 \text{ moles of O} \] ### Conclusion: The number of moles of oxygen atoms in the sample is **1.06 moles**.
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Knowledge Check

  • How many moles of magnesium phosphate Mg_3 (PO_4)_2 will contain 0.25 mole of oxygen atoms ?

    A
    (a) `0.02`
    B
    (b) `3.125 xx 10^(-2)`
    C
    (c) `1.25 xx 10^(-2)`
    D
    (d) `2.5 xx 10^(-2)`
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