Question
Question 1 include A, B & C
I want to produce nitric acid, HNO3 using the unbalanced reaction below. In the lab I have 250ml of a 0.50M solution of bariu
B. How many moles of Barium nitrated do I have? C. How many moles of nitric acid is it possible to produce? D. Assuming the f
5. Two burettes are set up. The first contains 0.15M NaOH and the second contains an HCl solution of unknown concentration. T
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Answer #1

Following is the - complete Answer -&- Explanation: for the first question (i.e. Question - 1 ), of the given: Question Set.....in....typed format...

\RightarrowAnswer:

  1. part - (A):   Ba(NO3)2 + H2S \rightleftharpoons BaS + 2 HNO3 ( balanced equation of reaction )
  2. part - (B): Number of moles of barium nitrate; Ba(NO3)2 =  0.125 mol ( moles )
  3. part -(C): Number of moles of nitric acid ( HNO3 ) possible to be produced = 0.25 mol ( moles )
  4. part - (D): Final concentration of nitric acid; HNO3 =   1.0 M ( mol/L )

\RightarrowExplanation:

Following is the complete Explanation: for the above: Answer.

  • Given:
  1. ​​​​​​​We have the following compounds: barium nitrate ( Ba(NO3 )2 ); hydrogen sulfide ( H2S ); barium sulfide

( BaS ) ; and:  nitric acid ( HNO3 )

  1. Volume of the solution: of barium nitrate : Vba(no3)2 = 250.0 mL = 0.250 L ( Liters )
  2. Molar concentration of the solution:of barium nitrate: Mba(no3)2 = 0.50 M ( mol/L )
  3. Unbalanced chemical equation: Ba(NO3)2 + H2S \rightarrow BaS + HNO3--------------------Equation - 1
  • ​​​​​​​Step - 1:

​​​​​​​If we choose to balance Equation - 1: we would get the following:

\Rightarrowbalanced chemical equation:

   Ba(NO3)2 + H2S \rightleftharpoons BaS + 2 HNO3-----------------------------Equation - 2

  • Step - 2:

​​​​​​​\Rightarrow Number of moles of barium nitrate:=  Vba(no3)2 x  Mba(no3)2 = ( 0.250 L ) x ( 0.50 mol/L ) = 0.125 mol ( moles )

  • Step - 3:

​​​​​​​We have the following: balanced chemical equation:

\Rightarrow   Ba(NO3)2 + H2S \rightleftharpoons BaS + 2 HNO3-----------------------------Equation - 2

Therefore:

\Rightarrowmolar ratio:    Ba(NO3)2 :  HNO3 = 1 : 2   

\Rightarrow We know: number of moles of barium nitrate, Ba(NO3)2 =  0.125 mol ( moles )

Therefore:

\Rightarrow Using the above: molar ratio: we would get:

\Rightarrow Number of moles of nitric acid ( HNO3 ) produced = 2 x ( 0.125 mol ) =  0.25 mol ( moles )

  • Step - 4:

​​​​​​​\Rightarrow We know, the volume of barium nitrate : used = 250 mL = 0.250 L ( Liters )

\Rightarrow Therefore: volume of the: final solution: = 0.250 L ( Liters )

So, we can say the following: i.e.

\Rightarrow 0.250 L  ( Liters ) of the final solution: would contain:  0.25 mol ( moles) of  HNO3

\Rightarrow1.0 L  ( Liters ) of the final solution: would contain: (0.25 mol ) / ( 0.250 L ) = 1.0 mol ( moles) of  HNO3

\RightarrowMolar concentration, of final solution: = 1.0 mol / L =  1.0 M   ( Answer )

\Rightarrow Final concentration of nitric acid : HNO3 = 1.0 M ( mol/L )

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