Bài 1:

\(n_M=\dfrac{16}{M_M}\left(mol\right)\)

PTHH: 2M + O₂ --t^o--> 2MO

         \(\dfrac{16}{M_M}\)---------->\(\dfrac{16}{M_M}\)

=> \(\dfrac{16}{M_M}\left(M_M+16\right)=20\)

=> M_M = 64 (g/mol)

=> M là Cu

Bài 2:

\(n_R=\dfrac{16,2}{M_R}\left(mol\right)\)

PTHH: 2R + 3Cl₂ --t^o--> 2RCl₃

          \(\dfrac{16,2}{M_R}\)------------>\(\dfrac{16,2}{M_R}\)

=> \(\dfrac{16,2}{M_R}\left(M_R+106,5\right)=80,1\)

=> M_R = 27 (g/mol)

=> R là Al

 1 
ADDDLBTKL ta có
\(m_{O_2}=m_{MO}-m_M\\ m_{O_2}=20-16=4g\\ n_{O_2}=\dfrac{4}{32}=0,125\left(mol\right)\\ pthh:2M+O_2\underrightarrow{t^o}2MO\) 
            0,25   0,125 
\(M_M=\dfrac{16}{0,25}=64\left(\dfrac{g}{mol}\right)\) 
=> M là Cu 
2 
ADĐLBTKL ta có 
\(m_{Cl_2}=m_{RCl_3}-m_R\\ m_{Cl_2}=80,1-16,2=63,9g\\ n_{Cl_2}=\dfrac{63,9}{71}=0,9\left(mol\right)\\ pthh:2R+3Cl_2\underrightarrow{t^o}2RCl_3\) 
            0,6   0,9 
\(M_R=\dfrac{16,2}{0,6}=27\left(\dfrac{g}{mol}\right)\) 
=> R là Al

\(1 ) 2M+O_2\rightarrow 2MO n_M=n_{MO}\Leftrightarrow \dfrac{16}{M_M}=\dfrac{20}{m_M+16} \Rightarrow m_m = 64(g/mol) \rightarrow M : Cu \)

\(2) 2R+3Cl_2\rightarrow 2RCl_3 n_R=nn_{RCl_3}\Leftrightarrow \dfrac{16,2}{M_R}=\dfrac{80,1}{M_R+35,5.3}\Rightarrow M_R = 27(g/mol)\rightarrow R:Al \)

Áp dụng ĐLBTKL, ta có:

m(kim loại) + mCl2 = m(muối)

=> mCl2 = 13,5 - 6,4 = 7,1 (g)

nCl2 = 7,1/71 = 0,1 (mol)

PTHH: R + Cl2 -> (t°) RCl2

Mol: 0,1 <--- 0,1

M(R) = 6,4/0,1 = 64 (g/mol)

=> R là Cu

\(X+Cl_2-^{t^o}\rightarrow XCl_2\\ Tacó:n_X=n_{XCl_2}\\ \Rightarrow\dfrac{6,4}{X}=\dfrac{13,5}{X+35,5.2}\\ \Rightarrow X=64\left(Cu\right)\)

PT: \(2R+O_2\underrightarrow{t^o}2RO\)

Ta có: \(n_R=\dfrac{13}{M_R}\left(mol\right)\), \(n_{RO}=\dfrac{16,2}{M_R+16}\left(mol\right)\)

Theo PT: \(n_R=n_{RO}\Rightarrow\dfrac{13}{M_R}=\dfrac{16,2}{M_R+16}\Rightarrow M_R=65\left(g/mol\right)\)

→ R là Kẽm (Zn).

Đáp án : B

M + Cl₂ -> MCl₂

Bảo toàn khối lượng : m_Cl2 + m_M  = m_muối

=> n_Cl2 = 0,15 mol = n_M

=> M_M = 24g (Mg)

Chọn đáp án A

Bảo toàn electron:

PT: \(2R+O_2\underrightarrow{t^o}2RO\)

\(n_R=\dfrac{3,6}{M_R}\left(mol\right)\)

\(n_{RO}=\dfrac{6}{M_R+16}\left(mol\right)\)

Theo PT: \(n_R=n_{RO}\Rightarrow\dfrac{3,6}{M_R}=\dfrac{6}{M_R+16}\Rightarrow M_R=24\left(g/mol\right)\)

Vậy: R là Magie.