The critical reaction equation is CrO42- + Sr2+ ↔ SrCrO4 K = 1/KSP we'll use the regular solubility reaction for the analysis with K = KSP = [CrO42-][Sr2+] at equilibrium. Molarity or moles can be used for the ICE table. Let's use moles because we ultimately want to find the grams of strontium chromate formed. So, let x be the moles of strontium chromate formed and the total volume of solution is .174 liters:
ICE diagram leads to the following changes x moles of SrCrO4 formed, n0,CrO4 - x moles of CrO42- and n0,Sr - x moles of Sr2+ at equilibrium.
note n0,CrO4 = (.3948 mole/liter)(.074 liters) and nSr = (.4107 mole/liter)(.1 liters)
Plug all of that into the K expression and solve for x (Then multiply by the molar mass of SrCrO4 to get grams.
KSP = 3.571 x 10-5 = (n0,CrO4 - x)(n0,Sr -x)/(.174 liters)2 and solve quadratic for x
The concentrations of the reactants at equilibrium will be the (n0,i -x)/.174

JACQUES D.
07/12/22
Anya A.
Wait when we do the ice table I thought we need the initial concentrations. For Sr I got 5.3351 and CrO4 I got 4.107 as the initial concentrations. When I did the Ksp expression 3.571 x 10^-5= (5.3351-x)(4.107-x) and got 2 values 7.533 and 2.908. You said plug into the K expression to get grams so which of the two values would be multipled by the molar mass of SCrO4. I multiply 2.908 by 203.6107/12/22