Chemistry, asked by Anonymous, 22 days ago

Hello brainlians !!
Today's Question:-
 \sf \bf \: How \:  much \:  hydrogen \:  and \:  nitrogen  \: will \:  be \:  required  \: to  \: produce  \: 85  \: g  \: of  \:  \:ammonia ?  \:
  \underline {\boxed{ \sf{ \purple{Equation: H_2 +  N_2  \ \  \ ^{iron(catalyst)}_   { \leftarrow^\rightarrow}  \:  NH_ 3}}}}

Answers

Answered by Atαrαh
41

Answer :

  • Amount of N₂ present = 70 g
  • Amount of H₂ present = 15 g

Solution:

Step 1 : Balance equation

  • 3H₂ + N₂ = 2NH₃

Here,

Three moles of hydrogen reacts with one mole of nitrogen to give 2 moles of ammonia.

Step II: Find moles of ammonia

Given data,

  • Mass of ammonia= 85 g
  • Molar mass of ammonia = N +3 H = 14 + 3 = 17 g /mol

\to \sf{Moles \:of  \:NH_3 =\dfrac {mass  \:of \: NH_3 }{Molar  \:mass  \:of \: NH_3}  }\\ \\

\to \sf{Moles \:of  \:NH_3 =\dfrac {85}{17}  }\\ \\

\to \sf{Moles \:of  \:NH_3 =5  }\\ \\

Step III:

\to \sf{\dfrac {Moles\: of\:  recatants }{stoichiometry} =\dfrac {Moles\:  of \: products }{stoichiometry}  }\\ \\

\to \sf{\dfrac {Moles \:of\: H_2 }{3} = \dfrac {Moles \:of\: N_2 }{1} =\dfrac {Moles \:of\: NH_3 }{2}  }\\ \\

From the above equation,

  • Moles of H₂ = 5 x 3 / 2 = 7.5 moles
  • Moles of N₂ = 5 / 2 = 2.5 moles

Step IV : Find the mass of N₂ and H₂

\to \sf{Moles \:of  \:H_2 =\dfrac {mass  \:of \: H_2}{Molar  \:mass  \:of \: H_2}  }\\ \\

\to \sf{mass  \:of \: H_2 = 7.5 x 2 }\\ \\

\boxed{\sf{mass  \:of \: H_2 = 15 g  }}\\ \\

Similarly,

\to \sf{mass  \:of \: N_2 = 2.5 x 28 }\\ \\

\boxed{\sf{mass  \:of \: N_2 = 70 g  }}\\ \\


Ataraxia: Nice didu!! ^^
Atαrαh: Thank you :laat-marri:
Anonymous: Awesome Diddu! :D
Atαrαh: Thank you (*´ω`*)
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Answered by jaswasri2006
0

Amount of N₂ present = 70 g

Amount of H₂ present = 15 g

Solution:

Step 1 : Balance equation

3H₂ + N₂ = 2NH₃

Here,

Three moles of hydrogen reacts with one mole of nitrogen to give 2 moles of ammonia.

Step II: Find moles of ammonia

Given data,

Mass of ammonia= 85 g

Molar mass of ammonia = N +3 H = 14 + 3 = 17 g /mol

Moles of NH₃ = mass of NH₃/molar mass of NH₃

Moles of NH₃ = 85/17 = 5

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