Question #117530

Question 1.


A. With the help of equation show that the aqueous solution of:


i. Ammonia is basic


ii. Hydrogen carbonate is acidic



B. Calculate the pH of the following;


i. 0.01molL⁻1of hydrochloric acid (HCl)


ii. 0.02molL⁻1 of methanoic (HCOOH) acid given Ka (HCOOH) = 1.78 x 10⁻4



C. A pH value can be calculated from [OH⁻] and Kw


i. Calculate the concentration of OH⁻ (aq) in a solution of HCl with a pH of 3.7, given Kw = 1 x 10⁻14


ii. Give formula for the conjugate base of HCl

Expert's answer

Solution.

A.

i. NH3+H2O→NH4OH;NH_3+H_2O\to NH_4OH;

ii. H2CO3+2H2O→2H3O+CO3;H_2CO_3+2H_2O\to2H_3O+CO_3;

B.

i. [HCl]=0.01molL−1;[HCl]=0.01molL^{-1};

pH=−log[H3O+];pH=-log[H_3O^+];

pH=−log0.01=2;pH=-log0.01=2;

ii.[HCOOH]=0.02molL−1;[HCOOH]=0.02molL^{-1};

Kα(HCOOH)=1.78⋅10−4;K_\alpha(HCOOH)=1.78\sdot10^{-4};

Kα=[H3O+][HCO2−][HCO2H];K_\alpha=\dfrac{[H_3O^+][HCO_2^-]}{[HCO_2H]};

[H3O+]=[HCO2−]=x;[H_3O^+]=[HCO_2^-]=x;

x2=Kα[HCO2H];x^2=K_\alpha[HCO_2H];

x2=1.78⋅10−4⋅0.02=0.0356⋅10−4;x=0.189⋅10−2x^2=1.78\sdot10^{-4}\sdot0.02=0.0356\sdot10^{-4}; x=0.189\sdot10^{-2} ;

[H3O+]=0.189⋅10−2;[H_3O^+]=0.189\sdot10^{-2};

pH=−log(0.189⋅10−2)=log529=2.72;pH=-log(0.189\sdot10^{-2})=log529=2.72;

C.

i. Kb=1⋅10−4;K_b=1\sdot10^{-4};

pH=3.7;pH=3.7;

pH=−log[H3O];  ⟹  [H3O+]=10−pH;pH=-log[H_3O];\implies[H_3O^+]=10^{-pH};

[H3O+]=10−3.7=2⋅10−4;[H_3O^+]=10^{-3.7}=2\sdot10^{-4};

Kb=[OH−][HCl][Cl−];K_b=\dfrac{[OH^-][HCl]}{[Cl^-]};

[OH−]=[HCl]=x;[OH^-]=[HCl]=x;

x2=Kb[Cl−];x^2=K_b[Cl^-];

x2=1⋅10−4⋅2⋅10−4=2⋅10−4;x=1.41⋅10−2;x^2=1\sdot10^{-4}\sdot 2\sdot10^{-4}=2\sdot10^{-4}; x=1.41\sdot10^{-2};

[OH−]=1.41⋅10−2;[OH^-]=1.41\sdot10^{-2};

ii. formula for the conjugate base of HClHCl : Cl−;Cl^-;

Answer: A. i.NH3+H2O→NH4OH;NH_3+H_2O\to NH_4OH;

ii.H2CO3+2H2O→2H3O+CO3;H_2CO_3+2H_2O\to2H_3O+CO_3;

B. i. pH=2;pH=2;

ii. pH=2.72;pH=2.72;

C. i. [OH−]=1.41⋅10−2;[OH^-]=1.41\sdot10^{-2};

ii. formula for the conjugate base of HClHCl is Cl−.Cl^-.




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