QUESTION IMAGE
Question
(e) what oxidation number is assigned to nitrogen in the reactant nh₄cl? (f) is this reaction a redox reaction? (g) what is the molarity of the nh₄cl before it is mixed with the agno₃? (h) imagine that the nh₄cl needed to be diluted to make 50 ml of 0.3 m nh₄cl. what volume, in milliliters, of the original nh₄cl is needed for this dilution? (i) what mass of agno₃ would be required to react completely with 100 ml of 0.20m nh₄cl? (j) ki is dissolved in water to make it aqueous. then, o₂ gas is bubbled through the solution. assume a reaction takes place. write the balanced equation and predict the products for the reaction. (k) what atom is oxidized? assign oxidation numbers as evidence to show your work. (l) the product containing potassium is undergoes a secondary reaction. it reacts with the water. will it form an acid or base upon reaction? (m) the reaction described above is accidentally contaminated with h₂s. what is the name of this contaminant? (n) the ph after the contamination is found to be 4.2. what is the h⁺? (o) the concentration of the ki is unknown, but its absorbance is measured in a spectrophotometer at 0.32. (assume that a is 13,000 m⁻¹cm⁻¹ and the depth of the cuvette was 1 cm. what is the concentration of ki?)
(e)
Step1: Recall oxidation - number rules for nitrogen in \(NH_4Cl\)
In \(NH_4Cl\), the ammonium ion \(NH_4^+\) has a charge of + 1. Chloride ion \(Cl^-\) has a charge of - 1. In the ammonium ion, hydrogen has an oxidation number of + 1. Let the oxidation number of nitrogen be \(x\).
Step2: Set up the equation for the sum of oxidation numbers in \(NH_4^+\)
For the \(NH_4^+\) ion, we have \(x+(+1)\times4 = + 1\).
Step3: Solve the equation for \(x\)
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Step1: Write the reaction between \(NH_4Cl\) and \(AgNO_3\)
The reaction is \(NH_4Cl+AgNO_3
ightarrow AgCl\downarrow + NH_4NO_3\). The mole - ratio of \(NH_4Cl\) to \(AgNO_3\) is 1:1.
Step2: Calculate the moles of \(AgNO_3\)
The volume of \(AgNO_3\) is \(V = 100\ mL=0.1\ L\) and its molarity \(M = 0.20\ M\). The moles of \(AgNO_3\), \(n(AgNO_3)=M\times V=0.20\ mol/L\times0.1\ L = 0.02\ mol\).
Step3: Calculate the moles of \(NH_4Cl\) needed
Since the mole - ratio of \(NH_4Cl\) to \(AgNO_3\) is 1:1, the moles of \(NH_4Cl\) needed, \(n(NH_4Cl)=0.02\ mol\).
Step4: Calculate the molarity of the diluted \(NH_4Cl\) solution
The final volume of the \(NH_4Cl\) solution after dilution is \(V_{final}=50\ mL = 0.05\ L\). Using the formula \(M=\frac{n}{V}\), the molarity of the diluted \(NH_4Cl\) solution, \(M=\frac{0.02\ mol}{0.05\ L}=0.4\ M\).
Step5: Use the dilution formula \(M_1V_1 = M_2V_2\) to find the initial volume of \(NH_4Cl\)
We know \(M_1 = 0.3\ M\), \(M_2 = 0.4\ M\), and \(V_2 = 50\ mL\). Rearranging the formula \(V_1=\frac{M_2V_2}{M_1}\).
\[
\]
Step1: Write the reaction between \(NH_4Cl\) and \(AgNO_3\)
The reaction is \(NH_4Cl + AgNO_3
ightarrow AgCl\downarrow+NH_4NO_3\). The mole - ratio of \(NH_4Cl\) to \(AgNO_3\) is 1:1.
Step2: Calculate the moles of \(AgNO_3\)
The volume of \(AgNO_3\) is \(V = 100\ mL = 0.1\ L\) and its molarity \(M = 0.20\ M\). The moles of \(AgNO_3\), \(n(AgNO_3)=M\times V=0.20\ mol/L\times0.1\ L=0.02\ mol\).
Step3: Calculate the moles of \(NH_4Cl\) needed
Since the mole - ratio of \(NH_4Cl\) to \(AgNO_3\) is 1:1, the moles of \(NH_4Cl\) needed, \(n(NH_4Cl)=0.02\ mol\).
Step4: Calculate the moles of \(NH_4Cl\) in the original solution
The volume of the original \(NH_4Cl\) solution is \(V_1\) (to be found), and its molarity \(M_1 = 0.3\ M\). The moles of \(NH_4Cl\) in the original solution \(n_1 = M_1V_1\). After dilution to \(V_2 = 50\ mL=0.05\ L\) with a molarity \(M_2\) (calculated in part (f) as \(0.4\ M\)), the moles of \(NH_4Cl\) remain the same.
Step5: Calculate the mass of \(AgNO_3\)
The molar mass of \(AgNO_3\) is \(M(AgNO_3)=107.87\ g/mol + 14.01\ g/mol+3\times16.00\ g/mol=169.88\ g/mol\). The moles of \(AgNO_3\) is \(n = 0.02\ mol\). Using the formula \(m=n\times M\), the mass of \(AgNO_3\) is \(m = 0.02\ mol\times169.88\ g/mol = 3.3976\ g\approx3.40\ g\).
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The oxidation number of nitrogen in \(NH_4Cl\) is - 3.