Answer:
![m_(AgCl)=7.15gAgCl\\m_(Ca\ Acet)=3.15gCa\ Acet\\](https://img.qammunity.org/2021/formulas/chemistry/college/59h72vgyqignkucny059j3poy6q3i12152.png)
Step-by-step explanation:
Hello,
In this case, with the given information, we can identify the limiting reactant and compute the theoretical yield for the undergoing chemical reaction:
![2CH_3COOAg+CaCl_2\rightarrow (CH_3COO)_2Ca+2AgCl](https://img.qammunity.org/2021/formulas/chemistry/college/ra7tn7edjug1kaeen9z4io7p9fs4hzym9o.png)
Thus, with the given concentrations and volumes we compute the available moles of silver acetate:
![n_(Ag\ Acet)=2.0mol/L*0.025mL=0.05mol](https://img.qammunity.org/2021/formulas/chemistry/college/mhewpqyp6w6dcg5gr31h1t6hmoatuyny2e.png)
Then, the moles of silver acetate that are consumed by 35 mL of 1.0 M calcium chloride:
![n=0.035mL*1.0molCaCl_2/L*(2mol Ag\ Acet)/(1molCaCl_2) =0.07mol Ag\ Acet](https://img.qammunity.org/2021/formulas/chemistry/college/bev7ex21r0ihhmgf9f1ryx4x8okkhhgfbl.png)
Therefore, since there are less available moles, it is the limiting reactant, for that reason, the theoretical yields of both calcium acetate and silver acetate are:
![m_(AgCl)=0.05mol Ag\ Acet*(2molAgCl)/(2mol Ag\ Acet) *(143gAgCl)/(1molAgCl) \\\\m_(AgCl)=7.15gAgCl\\\\m_(Ca\ Acet)=0.05mol Ag\ Acet*(1molmol Ca\ Acet)/(2molmol Ag\ Acet) *(126gmol Ca\ Acet)/(1mol Ca\ Acet) \\\\m_(Ca\ Acet)=3.15gCa\ Acet](https://img.qammunity.org/2021/formulas/chemistry/college/c0lljpshcy7e6vgj1w7rcttxogongkl2rk.png)
Best regards.