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Some Basic Concepts of Chemistry Test - 65

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Some Basic Concepts of Chemistry Test - 65
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  • Question 1
    1 / -0
    In what ratio should a 15% solution of acetic acid be mixed with a 3% solution of the acid to prepare a 10% solution?

    [All percentages are mass/mass percentages.]
  • Question 2
    1 / -0
    $$Cu_{2}S$$ and $$M_{2}S$$ are isomorphous in which percentage of sulphur is $$20.14$$% and $$12.94$$% respectively. The atomic weight of M is: 

    [Atomic wt. of Cu = 63.5]
    Solution
    Assume atomic weight of $$S$$ and $$M$$ to be $$x$$ and $$y$$ respectively. 

    Percentage of sulfur is $$20.14$$% and $$12.94$$% in $$Cu_2S$$ and $$M_2S$$ respectively.

    For $$Cu_2S$$, 2 moles Cu = 1 mole S.

    1g of $$Cu_2S$$ contains 0.7986g Cu and 0.2014g S respectively.

    Hence, $$2\times \dfrac {0.7986}{63.5} =1 \times \dfrac {0.2014 }{x}$$

    1g of $$M_2S$$ contains 0.8706g M and 0.1294g S respectively.

    Hence, $$2 \times \dfrac {0.8706}{y} =1 \times \dfrac {0.1294}{x} $$

    Solving tow equation we get, $$y=107.70 \approx 108.$$
  • Question 3
    1 / -0
    A 1.24 M aqueous solution of KI has density of $$1.15 g / cm^{3}$$ . What is the percentage composition of solute in the solution?
    Solution
    1.24 M aqueous solution of KI means 1.24 moles of KI in 1 litre of solution.

    Given,
    Density of solution $$= 1.15\ \dfrac{g}{cm^3}$$

    Volume of solution $$= 1\ L\ or\ 1000\ cm^3$$

    $$\therefore$$ Mass of solution $$= Density\times volume$$

                                                  $$= 1.15\times 1000$$

                                                    $$= 1150\ g$$

    Mass of solute $$= 1.24\times 166 = 205.8\ g$$

    Percentage composition of solute $$= \dfrac{\text{Mass of solute}}{\text{ Mass of solution}}\times 100$$

                             $$= \dfrac{205.8}{1150}\times 100$$

                              $$= 17.89\%$$

    Hence, option A is correct.
  • Question 4
    1 / -0
    When a certain quantity of oxygen was ozonised in suitable apparatus, the volume decreased by $$4\ ml$$. On addition of turpentine the volume further decreased by $$8\ ml$$. All volumes were measured at the same temperature and pressure. From these data, establish the formula of ozone.
    Solution
    Let the formula of ozone be $$\displaystyle O_n $$
    When a certain quantity of oxygen was ozonised in suitable apparatus, the volume decreased by 4 ml.
    $$\displaystyle  nO_2 \rightleftharpoons 2O_n $$
    $$\displaystyle n-2 \propto 4 $$
    On addition of turpentine the volume further decreased by 8ml. All volumes were measured at the same temperature and pressure.
    $$\displaystyle  8mL = 2\times 4mL $$
    $$\displaystyle 2=2n-4 $$
    $$\displaystyle 6=2n $$
    $$\displaystyle  n=3$$
    Thus, the formula of ozone is $$\displaystyle O_3 $$.
  • Question 5
    1 / -0
    $$15\; g$$ of methyl alcohol is present in $$100$$ ml of solution. If density of solution is $$0.90$$ g/ml. Calculate the mass percentage of methyl alcohol in solution.
    Solution
    Mass of the solution present in $$100$$ ml of solution corresponds to $$100 \times 0.90 =90$$ g.

    The mass percentage of the solution is $$\dfrac {\text {mass of methyl alcohol}}{\text {mass of solution}} \times 100 = \dfrac {15}{90} \times 100 = 16.67\%$$.

    Hence, option A is correct.
  • Question 6
    1 / -0
    10 ml mixture of $$CO, CH_{4}$$ and $$N_{2}$$, exploded with an excess of oxygen, gave a contraction of 6.5 ml. There was a further contraction of 7ml when the residual gas was treated with $$KOH$$. Volume of $$CO, CH_{4}$$ and $$N_{2}$$ respectively, is :
    Solution
    $$\textbf{Solution}:$$
    Let the volumes of $$CO, CH_4$$, and $$N_2$$  in the mixture be x ml, y ml, and (10-x-y) ml respectively.  We ignore the volume of water formed in the combustion as it is a liquid and its volume is small. Nitrogen combusts only at very very high temperatures. So it remains unreactive.

    $$2CO+O_2\implies2 CO_2$$        $$CH_4+2O_2\implies CO_2+2 H_2 O$$
     x ml      x/2 ml        x ml           y ml     2 y ml          y ml      (liquid)

    The volume of oxygen used: $$2y+\dfrac{x}{2}  ml$$
    Total volume of all gases before combustion $$= 10 + 2 y + \dfrac{x}{2}  ml$$
    After combustion the total volume is: 10 ml 
        as  $$CO_2 : x + y$$         $$N_2:  10 - x- y$$

    Reduction in volume:  $$10 + 2y + \dfrac{x}{2} - 10 = 2 y + \dfrac{x}{2} = 6.5  ml$$
       $$\implies   4 y + x = 13 ml$$  --- (1)

    When the mixture of $$CO_2 + N_2$$ passes over KOH, all of $$CO_2$$ is absorbed. Only $$N_2$$ remains. Then the reduction of 7 ml corresponds to that of $$CO_2$$.
       $$\implies  x + y = 7 ml$$      --- (2)

    Solving the two equations,   x = 5 ml   and   y = 2 ml

    Volumes of $$C_O = 5 ml$$,   $$CH_4 = 2 ml$$ ,     $$N_2 = 3 ml$$.


    $$\textbf{Hence A is the correct option}$$
  • Question 7
    1 / -0
    20 ml of a mixture of $$C_{2}H_{2}$$ and CO was exploded with 30ml of oxygen. The gases after the reaction had a volume of 34ml. On treatement with $$KOH$$, 8ml of oxygen remained. Calculate the composition of the mixture.
    Solution
    Let the original composition of the mixture be $$x$$ ml $$C_2H_2$$ and $$20-x$$ ml $$CO$$.

    The equations are as shown below:

    $$\underset {x} {C_2H_2} +\underset {2.5x} {2.5O_2}  \rightarrow \underset {2x} {2CO_2} +\underset {x} {H_2O} $$

    $$\underset {20-x} {CO} +\underset {0.5(20-x)} {0.5O_2}  \rightarrow \underset {20-x} {CO_2}  $$

    The volume of unreacted oxygen is 8 ml.

    Hence, $$30  ml-2.5 x - 0.5(20-x) = 8 ml$$ or  $$x=6  ml$$.

    Hence, the composition of the mixture is 6 ml $$C_2H_2$$ and 14 ml $$CO$$.

    Hence, the correct answer is option $$\text{A}$$.
  • Question 8
    1 / -0
    $$300$$ g of an aqueous solution of a particular solute (containing $$30$$% solute by mass) is mixed with $$400$$ g of another aqueous solution of the same solute (containing $$40$$% solute by mass). In the final solution, mass $$\%$$ of solute is :
    [Given, Molecular mass of solute $$\displaystyle = 50$$]
    Solution
    $$300$$ g of $$30$$% solution contain $$300 \times \dfrac {30}{100}=90$$ g of solute.
    $$400$$ g of $$40$$% solution contain $$400 \times \dfrac {40}{100}=160$$ g of solute.
    The mass percent of the final solution $$= \dfrac {Mass\  of\  solute} {Mass\  of\  solution}=\dfrac {90+160} {300+400} \times 100=35.71\%$$.
  • Question 9
    1 / -0
    60ml of a mixture of nitrous oxide and nitric oxide was exploded with excess of hydrogen. If 38ml of $$N_{2}$$ was formed, calculate the volume of each gas in the mixture.
    Solution
    Let the given mixture contains $$2x$$ ml of $$NO$$. The volume of $$N_2O$$ present is $$60-2x$$ ml.

    The balanced chemical equations are as shown below.

    $$\underset {2x}{2NO}+2H_2 \rightarrow \underset {x}{N_2}+2H_2O $$

    $$\underset {60-2x}{N_2O}+H_2 \rightarrow \underset {60-2x} {N_2}+H_2O  $$

    The volume of nitrogen collected is 38  ml.

    Hence, $$60-2x+x=38$$

    $$x=22  ml$$

    Hence, the volumes of NO and $$N_2O $$ present in the originl mixture are $$2x=2(22)=44  ml$$  and  $$60-2(22)=16  ml$$ respectively.

    So, the correct option is $$A$$
  • Question 10
    1 / -0
    $$4.9$$ g sample of $$ KClO_{3}$$ was heated under such conditions that a part of it decomposed according to the equation: $$2KClO_{3}\rightarrow 2KCl+3O_{2}$$ and remaining underwent change according to the equation: $$4KClO_{3}\rightarrow 3KClO_{4}+KCl$$. If the amount of $$O_{2}$$ evolved was $$672$$ mL at $$1$$ atm and $$273$$ K, the percentage by weight of $$KClO_{4}$$ in the residue is :
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