$n_{HCl} = 0,6V_1(mol) ; n_{NaOH} = 0,4V_2(mol)$

$V_1 + V_2 = 0,6(1)$
TH1 : HCl dư
$n_{HCl\ dư}  =0,6V_1 - 0,4V_2 (mol)$
$Al_2O_3 + 6HCl \to 2AlCl_3 + 3H_2$
$n_{HCl\ dư} = 6n_{Al_2O_3} = 0,12(mol)$

$\Rightarrow 0,6V_1 - 0,4V_2 = 0,12(2)$

Từ (1)(2) suy ra $V_1 = 0,36(lít) ; V_2 = 0,34(lít)$

TH2 : NaOH dư

$n_{NaOH\ dư} = 0,4V_2 - 0,6V_1(mol)$
$2NaOH + Al_2O_3 \to 2NaAlO_2 + H_2O$
$n_{NaOH\ dư} = 0,4V_2 - 0,6V_1 = 2n_{Al_2O_3} = 0,04(3)$

Từ (1)(3) suy ra $V_1 = 0,2(lít) ; V_2 = 0,4(lít)$

AlO3 là chất gì em ha? Hay là Al2O3 

Em xem lại đề em nha!

\(a.BT\left[Cl\right]:n_{AgCl}=n_{HCl\left(X\right)}=\dfrac{35,875}{143,5}=0,25mol\\ HCl+NaOH->NaCl+H_2O\\ n_{HCl\left(Y\right)}=0,5.0,3=0,15mol\\ C_{M\left(Z\right)}=\dfrac{0,4}{2}=0,2\left(M\right)\\ b.Fe+2HCl->FeCl_2+H_2\\ n_{HCl\left(X\right)}=a;n_{HCl\left(Y\right)}=b\left(mol\right)\\ a-b=\dfrac{0,448}{22,4}.2=0,04mol\\ Từ\left(a\right)\Rightarrow n_{HCl\left(X\right)}:n_{HCl\left(Y\right)}=0,25:0,15=\dfrac{5}{3}=\dfrac{a}{b}\\ \Rightarrow a=0,1;b=0,06\\ C_{M\left(X\right)}=\dfrac{0,1}{0,1}=1M\\ C_{M\left(Y\right)}=\dfrac{0,06}{0,1}=0,6\left(M\right)\)

NaOH + HCl ---> NaCl + H2O
0.6V1_0.4V2_

Có: V1 + V2 = 0,6 (1)
nAl2O3 = 0,01mol

TH1: HCl dư

6HCl + Al2O3 ---> 2AlCl3 + 3H2O
0.06___0.01_

=> nHCldư = 0.4V2 - 0.6V1 = 0.06 (2)

Từ (1); (2) => V1 = 0.18; V2 = 0.42

TH2: NaOH dư

2NaOH + Al2O3 ---> 2NaAlO2 + H2O
__0.02___0.01_

=> nNaOH dư = 0.6V1 - 0.4V2 = 0.02 (3)

Từ (1); (3) => V1 = 0.26; V2 = 0.34

nAl2O3 = 0.1
nHCl = 0.6V1
nNaOH = 0.4V2
TH1: HCl dư
NaOH + HCl = NaCL + H2O
0.4V2----0.4V2
Al2O3 + 6HCl = 2AlCl3 + 3H2O
0.1----------0.6
có 0.6 = 0.6V1 - 0.4V2
V1 + V2 = 0.6
=> loại
TH2 : NaOH dư
NaOH + HCl = NaCL + H2O
0.6V1----0.6V1
2NaOH + Al2O3 = 2NaALO2 + H2O
0.2------------0.1
0.2 = 0.4V2 - 0.6V1
V1 + V2 = 0.6
=> V1 = 0.04,V2 = 0.56

a) mHCl(ddC)= 9,125+ 5,475= 14,6(g) => nHCl= 0,4(mol)

CMddHCl(ddC)= 0,4/2=0,2(M)

b) Gọi a,b lần lượt là thể thích dd HCl A và dd HCl B. (a,b>0) (lít)

nHCl(ddA)= 0,25(mol); nHCl(ddB)=0,15(mol)

Tổng thể tích ddA và dd B bằng thể tích ddC:

=>a+b=2(1)

Mặt khác: CMddA - CMddB=0,4

<=> 0,25/a - 0,15/b=0,4 (2)

Từ (1), (2) ta giải được: a=0,5 ; b=1,5 

=> CMddA= 0,25/0,5=0,5(M)

CMddB=0,15/1,5=0,1(M)

a,nA=\(\dfrac{18,25}{36,5}\)=0,5(mol)

nB=\(\dfrac{10,95}{36,5}\)=0,3(mol)

→nC=0,3+0,5=0,8(mol)

→CM(C)=\(\dfrac{0,8}{2}\)=0,4M

b,CM(A)=\(\dfrac{0,5}{V1}\)

CM(B)=\(\dfrac{0,3}{V2}\)

→\(\dfrac{0,5}{V1}\)=\(\dfrac{0,3}{V2}\)=0,8

=>V1=0,625  l

=>V2=0,375 l 

=>CmV1=\(\dfrac{0,5}{0,625}\)=0,8M

=>CmV2=\(\dfrac{0,3}{0,375}\)=0,8M

\(a,n_A=\dfrac{18,25}{36,5}=0,5\left(mol\right)\\ n_B=\dfrac{10,95}{36,5}=0,3\left(mol\right)\)

\(\rightarrow n_C=0,3+0,5=0,8\left(mol\right)\\ \rightarrow C_{M\left(C\right)}=\dfrac{0,8}{2}=0,4M\)

\(b,C_{M\left(A\right)}=\dfrac{0,5}{V_1}\\ C_{M\left(B\right)}=\dfrac{0,3}{V_2}\\ \rightarrow\dfrac{0,5}{V_1}:\dfrac{0,3}{V_2}=0,8\\ \rightarrow\dfrac{0,5}{V_1}=\dfrac{0,24}{V_2}=\dfrac{0,5+0,24}{V_1+V_2}=\dfrac{0,74}{2}=0,37\\ \rightarrow\left\{{}\begin{matrix}V_1=\dfrac{0,5}{0,34}=1,4\left(l\right)\\V_2=\dfrac{0,24}{0,34}=0.6\left(l\right)\end{matrix}\right.\\ \rightarrow\left\{{}\begin{matrix}C_{M\left(A\right)}=\dfrac{0,5}{1,4}=0,36M\\C_{M\left(B\right)}=\dfrac{0,5}{0,6}=0,83M\end{matrix}\right.\)

a) \(n_{HCl\left(A\right)}=\dfrac{7,3}{36,5}=0,2\left(mol\right)\)

\(n_{HCl\left(B\right)}=\dfrac{58,4}{36,5}=1,6\left(mol\right)\)

=> \(n_{HCl\left(C\right)}=0,2+1,6=1,8\left(mol\right)\)

=> \(C_{M\left(C\right)}=\dfrac{1,8}{3}=0,6M\)

b) 
\(C_{M\left(A\right)}=\dfrac{0,2}{V_1}M\)

\(C_{M\left(B\right)}=\dfrac{1,6}{V_2}M\)

=> \(\dfrac{1,6}{V_2}-\dfrac{0,2}{V_1}=0,6\)

=> \(\dfrac{1,6}{3-V_1}-\dfrac{0,2}{V_1}=0,6\)

=> \(1,6.V_1-0,2\left(3-V_1\right)=0,6.V_1.\left(3-V_1\right)\)

=> \(1,6.V_1-0,6+0,2.V_1=1,8.V_1-0,6.V_1^2\)

=> \(0,6.V_1^2=0,6\)

=> V₁ = 1 (l)

=> V₂ = 2 (l)

\(C_{M\left(A\right)}=\dfrac{0,2}{1}=0,2M\)

\(C_{M\left(B\right)}=\dfrac{1,6}{2}=0,8M\)