- A$P_{total} = P_A^o + (P_A^o - P_B^o )X_B$
- B$P_{total} = P_B^o + (P_A^o - P_B^o )X_A$
- ✓$P_{total} = P_B^o + (P_B^o - P_A^o )X_A$
- D$P_{total} = P_B^o + (P_B^o - P_A^o )X_B$
$p _{ i }= x _{ i } \times P _{ T }$
$P _{ i }=$ partial pressure of the $i ^{\text {th }}$ component
$x _{ i }=$ mole fraction of the $i ^{\text {th }}$ component
$p _{ T }=$ total pressure of mixture
$\Rightarrow 2 atm =\left(\frac{ n _{ H _{2}}}{ n _{ H _{2}}+ n _{ H _{ e }}+ n _{ O _{2}}}\right) \times p _{ T }$
$\Rightarrow p _{ T }=2 atm \times \frac{3}{1}=6 atm$
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if $E_{C{u^{ + 2}}/Cu}^o\, = \, + 0.34\,V$
$E_{A{g^ + }/Ag}^o\, = \, + 0.80\,V$
$E_{cell}$ will be
$(a)\,0.075\,\,M\,CuS{O_4}$ $(b)\,0.060\,\,M\,(NH_4)_2SO_4$
$(c)\,0.14\,\,M\,urea$ $(d)\,0.04\,M\,MgCl_2$
Scheme $1$ : (image)
Scheme $2$ :(image)
Scheme $3$ :(image)
$C{H_3}COOH + PC{l_5} \to A\mathop {\xrightarrow{{{C_6}{H_6}}}}\limits_{anh.\,AlC{l_3}} $ $B\mathop {\xrightarrow{{{C_2}{H_5}MgBr}}}\limits_{ether} C$

