Question #114803
9. A 50 ml solution of unknown base contains 0.0012 mols of base (2.94 g/L) in solution.
Calculate the molar mass of the solution, and use that to calculate the concentration and
pH of the solution.
1
Expert's answer
2020-05-08T14:09:51-0400

Solution.

V=50mL=0.05L;V=50mL=0.05L;

νx=0.0012mol;\nu_x=0.0012mol;

ρx=2.94g/L;\rho_x=2.94g/L;

νx=VxVm;    Vx=νxVm;\nu_x=\dfrac{V_x}{V_m};\implies V_x=\nu_xV_m; VmV_m - volume of one mole;

Vx=0.0012mol22.4L/mol=0.02688L;V_x=0.0012mol\sdot22.4L/mol=0.02688L;

ρx=mxVx;    mx=ρxVx;\rho_x=\dfrac{m_x}{V_x};\implies m_x=\rho_xV_x;

mx=2.94g/L0.02688L=0.079g;m_x=2.94g/L\sdot0.02688L=0.079g;

νx=mxMx    Mx=mxνx\nu_x=\dfrac{m_x}{M_x} \implies M_x=\dfrac{m_x}{\nu_x} ;


Mx=0.079g0.0012mol=65.856g/mol;M_x=\frac{0.079g}{0.0012mol}=65.856g/mol;


Cx=νxV;C_x=\dfrac{\nu_x}{V}; Cx=0.0012mol0.05L=0.024mol/L;C_x=\dfrac{0.0012mol}{0.05L}=0.024mol/L;

pH=lgCx;pH=lg0.024=lg41.67=1.62;pH=-lgC_x; pH=-lg0.024=lg41.67=1.62;

Answer:Mx=65.856g/mol;M_x=65.856g/mol;

Cx=0.024mol/L;C_x=0.024mol/L;

pH=1.62;pH=1.62;


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