Đặt \(\left\{{}\begin{matrix}n_{Mg}=a\left(mol\right)\\n_{Zn}=2a\left(mol\right)\\n_{Fe}=3a\left(mol\right)\end{matrix}\right.\)

Ta có: \(m_{t\text{ăng}}=m_{KL}-m_{H_2}\)

\(\Rightarrow m-m_{H_2}=m-2,4\\ \Leftrightarrow m_{H_2}=2,4\left(g\right)\Rightarrow n_{H_2}=\dfrac{2,4}{2}=1,2\left(mol\right)\)

PTHH:
`Mg + 2HCl -> MgCl_2 + H_2`

`Zn + 2HCl -> ZnCl_2 + H_2`

`Fe + 2HCl -> FeCl_2 + H_2`

Theo PTHH: 

\(n_{H_2}=n_{Mg}+n_{Zn}+n_{Fe}=a+2a+3a=6a\left(mol\right)\\ \Rightarrow6a=1,2\Leftrightarrow a=0,2\left(mol\right)\\ \Rightarrow\left\{{}\begin{matrix}n_{Mg}=0,2\left(mol\right)\\n_{Zn}=0,2.2=0,4\left(mol\right)\\n_{Fe}=0,2.3=0,6\left(mol\right)\end{matrix}\right.\)

Vậy \(m=0,2.24+0,4.65+0,6.56=64,4\left(g\right)\)

$$\begin{array}{c}{\Delta }_m=m_Y-m_{H_2}\\ \Rightarrow m-2,4=m-m_{H_2}\\ \iff m_{H_2}=2,4gam\\ \Rightarrow n_{H_2}=\frac{2,4}{2}=1,2mol\end{array}$$

Gọi n_Mg là A => n_Zn là 2a, n_Fe là 3a

$$\begin{array}{c}Mg+2HCl\to MgC{l}_2+H_2\\ \mathrm{a\; a}\end{array}$$

$$\begin{array}{c}Zn+2HCl\to ZnC{l}_2+H_2\\ \mathrm{2a\; 2a}\end{array}$$$$\begin{array}{c}Fe+2HCl\to FeC{l}_2+H_2\\ 3a\; 3a\end{array}$$

$$\begin{array}{c}\Rightarrow n_{H_2}=a+2a+3a=1,2mol\\ \Rightarrow a=0,2mol\\ \Rightarrow m=0,2\cdot 24+0,2\cdot 2\cdot 65+0,2\cdot 3\cdot 56=64,4gam\end{array}$$

Do the shopping then I'll cook lunch

Program HOC24;

var i,d: byte;

n,l: real;

begin

n:=100;

while n<200 do

begin

l:=n/100*10;

n:=n+l;

d:=d+1;

end;

write('Ket qua la: ',d);

readln 

end.

Anh đã làm rồi em nhé!

\(n_{CH_4\left(dktc\right)}=\dfrac{V}{22,4}=\dfrac{4,48}{22,4}=0,2\left(mol\right)\\ PTHH:CH_4+2O_2-^{t^o}>CO_2+2H_2O\)

Tỉ lệ:           1    :   2        :      1   :    2

n(mol)       0,2---->0,4-------->0,2----->0,4

\(m_{O_2}=n\cdot M=0,4\cdot32=12,8\left(g\right)\)