no of moles of AgNO3 = molaity * volume in L
= 0.0028*0.13
= 0.000364moles
no of moles of NaCN = molarity * volume in L
= 0.12*0.23 = 0.0276moles
Ag^+(aq) + 2CN^- ----------------->[ Ag(CN)2]^-
I 0.000364 0.0276 0
C -0.000364 2*-0.000364 0.000364
E 0 0.026872 0.000364
Kf = [Ag(CN)2]^-/[Ag^+][CN^-]^2
5.6*10^18 = 0.000364/x*(0.026872)^2
x = 0.000364/(5.6*10^18)(0.026872)^2 = 9*10^-20
[Ag^+] = 9*10^-20/0.13 = 6.92*10^-19 M
A 130.0 mL sample of a solution that is 2.8time 10^-3 M in AgNO, is mixed...
A 130.0 −mL sample of a solution that is 2.7×10−3M in AgNO3 is mixed with a 220.0 −mL sample of a solution that is 0.11 M in NaCN. After the solution reaches equilibrium, what concentration of Ag+(aq) remains? The Kf value of Ag(CN)2− is 1×1021. Express your answer using two significant figures.
Part A A 110.0-mL sample of a solution that is 2.7 x 10- M in AgNO, is mixed with a 230.0-mL sample of a solution that is 0.11 M in NaCN. For Ag(CN)2,Kf = 1.0 x 1021 After the solution reaches equilibrium, what concentration of Ag+ (aq) remains? Express your answer using two significant figures. IVO ACV O O ? [Ag +) =
A 115.0 −mL sample of a solution that is 2.9×10−3 M in AgNO3 is mixed with a 225.0 −mL sample of a solution that is 0.11 M in NaCN. After the solution reaches equilibrium, what concentration of Ag+(aq) remains?
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A solution is made that is 1.5×10−3 M in Zn(NO3)2 and 0.160 M in NH3. After the solution reaches equilibrium, what concentration of Zn2+(aq) remains? Express your answer using two significant figures
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