Respuesta :
The theoretical mass of silver that will be produced is calculated as follows
write the reaction equation
Cu + 2Ag(No3) ---> 2Ag + Cu(NO3)2
calculated the moles of each reagent
moles =mass/molar mass
Cu = 6.51g/63.5g/mol= 0.103 moles
Ag(NO3)2 = 28.4 g/169.87g/mol = 0.167 moles
Cu is the limiting reagent therefore the moles Ag= 2 x0.167 = 0.334 moles
mass = moles xmolar mass
0.334mol x 107.87g/mol = 36.02 grams
write the reaction equation
Cu + 2Ag(No3) ---> 2Ag + Cu(NO3)2
calculated the moles of each reagent
moles =mass/molar mass
Cu = 6.51g/63.5g/mol= 0.103 moles
Ag(NO3)2 = 28.4 g/169.87g/mol = 0.167 moles
Cu is the limiting reagent therefore the moles Ag= 2 x0.167 = 0.334 moles
mass = moles xmolar mass
0.334mol x 107.87g/mol = 36.02 grams
Answer:
[tex]m_{Ag}=18.0gAg[/tex]
Explanation:
Hello,
In this case, the undergoing chemical reaction is:
[tex]Cu(s)+2AgNO_3(aq)\rightarrow Cu(NO_3)_2(aq)+2Ag[/tex]
Now, since the theoretical yield of silver is required, we first must identify the limiting reactant by comparing the available moles of copper and the moles of copper that are consumed by the 28.4 g of silver nitrate as shown below:
[tex]n_{Cu}^{available}=6.51gCu*\frac{1molCu}{63.55gCu} =0.102molCu\\n_{Cu}^{consumed}=28.4gAgNO_3*\frac{1molAgNO_3}{170gAgNO_3}*\frac{1molCu}{2molAgNO_3}=0.0835molCu[/tex]
Hence, since there are more available moles of copper than consumed, we understand copper as the excess reactant and silver nitrate as the limiting one, therefore, the theoretical yield of silver turns out:
[tex]m_{Ag}=0.0835molCu*\frac{2molAg}{1molCu}*\frac{108gAg}{1molAg} \\m_{Ag}=18.0gAg[/tex]
Best regards.