Respuesta :
Answer: 0.070 m/s
Explanation:
1) balanced chemical equation:
given: 2HBr(g) → H2 (g)+Br2(g)
2) Mole ratios:
2 mol HBr : 1 mol H2
3) That means that every time 2 moles of HBr disappear 1 mol of H2 appears.
That is, the H2 appears at half rate than the HBr disappears.
∴ rate of appearance of H2 = rate of disappearance of HBr / 2 = 0.140 m/s / 2 = 0.070 m/s, which is the answer.
Explanation:
1) balanced chemical equation:
given: 2HBr(g) → H2 (g)+Br2(g)
2) Mole ratios:
2 mol HBr : 1 mol H2
3) That means that every time 2 moles of HBr disappear 1 mol of H2 appears.
That is, the H2 appears at half rate than the HBr disappears.
∴ rate of appearance of H2 = rate of disappearance of HBr / 2 = 0.140 m/s / 2 = 0.070 m/s, which is the answer.
The reaction rate is the rate at which reactants convert to the product. The rate of appearance of hydrogen is [tex]\bold{ 0.070 ms^-^1}[/tex]
The given reaction,
[tex]\bold { 2HBr(g) \rightarrow H_2 (g)+Br_2(g)}[/tex]
2 moles of HBr degrade to form 1 mole of Hydrogen and 1 mole of bromine.
The rate of disappearance of HBr = 0.140 m [tex]\bold {s^-^1}[/tex]
Since the molar ratio between HBr and Hydrogen is 2:1.
So,
[tex]\bold{Ra(H_2) = \dfrac {Rd(HBr)} {2}}[/tex]
Where,
[tex]\bold{Ra(H_2)}[/tex] - Rate of appearance of Hydrogen
[tex]\bold{ Rd(HBr)}[/tex]- Rate of disappearance of HBr
Put the value,
[tex]\bold{Ra(H_2) = \dfrac {Rd(HBr)} {2}}\\\\\bold {Ra(H_2) = \dfrac {0.140 m/s} {2}}\\\\\bold { Ra(H_2) = 0.070 ms^-^1}[/tex]
Therefore, the rate of appearance of hydrogen is [tex]\bold{ 0.070 ms^-^1}[/tex].
To know more about the rate of reaction,
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