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Some Basic Concepts of Chemistry Test - 51

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Some Basic Concepts of Chemistry Test - 51
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  • Question 1
    1 / -0
    A sample of municipal water contains one part of urea (molecular wt $$=60$$) per million parts of water by weight. The number of urea molecules in a drop of water of volume $$0.05\ ml$$ is 
    Solution

    $$1 \ ppm = 1 \ mg/L = 10^{-3} g/L$$

    Water sample contains $$1 \ ppm$$ urea concentration.

    $$\therefore \ 10^{-3} \ g$$ of urea in $$ 1 \ L$$

    $$x \ g$$ urea in $$0.05 \times 10^{-3} \ L$$

    $$x= 0.05 \times 10^{-6} \ g$$

    $$60 \ g$$ urea $$=6.023 \times 10^{23} \ molecules$$

    $$0.05 \times 10^{-6} \ g = n \ molecules$$

    $$n = \cfrac {6.023 \times 10^{23} \times 0.05 \times 10^{-6}}{60}$$

    $$=0.005 \times 10^{17}$$

    $$=5 \times 10^{14} \ molecules$$

  • Question 2
    1 / -0
    If you are given Avogadro's number of atoms of a gas $$X$$. If half of the atoms are converted into $$X_{(g)}^+$$ by energy $$\Delta H$$. The IE of $$X$$ is :
    Solution
    Given no. of atoms = Avogadro's no. of atoms = $${N}_{A} = 6.023 \times {10}^{23}$$
    Given that $$\cfrac{{N}_{A}}{2}$$ atoms are ionized, i.e.,
    Ionization energy of $$\cfrac{{N}_{A}}{2}$$ atoms of gas X = $$\Delta{H}$$
    $$\therefore$$ Ionization energy of 1 atom of gas X = $$\cfrac{\Delta{H}}{\left( \cfrac{{N}_{A}}{2} \right)} = \cfrac{2. \Delta{H}}{{N}_{A}}$$
    Hence, Ionisation energy of gas X is $$\cfrac{2. \Delta{H}}{{N}_{A}}$$.
  • Question 3
    1 / -0
    The percentage of pyridine $$(C_5H_5N)$$ that forms pyridinium ion $$(C_5H_5NH)$$ in a $$0.10$$M aqueous pyridine solution is:
    [$$K_b$$ for $$C_5H_5N=1.7\times 10^{-9}$$]
    Solution

    We know that

    $$K_a = \cfrac {K_w}{K_b}= \cfrac {10^{-14}}{1.7 \times 10^{-9}}= 5.88 \times 10^{-6}$$


                            $$C_5H_5N+ H_2O \rightleftharpoons C_5H_5NH + C_5H_5NH^+ + OH^-$$

    Initial conc:             $$0.1$$                                  $$0$$                   $$0$$                    $$0$$

    Final Conc:          $$0.1-x$$                                                   $$x$$                    $$x$$

    $$K_a = \cfrac {x^2}{0.1-x}$$ [Since $$x <<0.1$$ it can be neglected]

    $$5.88 \times 0.1 \times 10^{-6} =x^2$$

    $$x=7.6 \times 10^{-4}$$

    %$$ Pyridine =\cfrac {7.6 \times 10^{-4}}{0.1} \times 100 = 0.77\%$$

    $$ \because \left (\cfrac {dissociated \ ions}{concentration \ of \ solution }\times 100\right)$$

    Hence, the correct option is $$A$$

  • Question 4
    1 / -0
    The amount of zinc required to produce $$224$$ ml of $$H_2$$ at NTP on treatment with dilute $$H_2SO_4$$ solution will be:
    Solution
    Let us consider the problem.

    zinc reacts with sulfuric acid according to the following formula.

    $$Zn + {H_2}S{O_4} \to ZnS{O_4} + {H_2}$$

    Therefore, $$1$$ mole of zinc reacts to give $$1$$ mole of hydrogen

    Volume of $$1$$ mole of hydrogen at $$STP$$ is $$22400$$ $$ml$$

    $$1$$ mole of $$Zn$$ is $$65$$ grams

    Therefore $$0.65$$ grams of zinc reacts to give $$224$$ $$ml$$ of hydrogen.

    Hence, the correct option is $$A$$
  • Question 5
    1 / -0
    What quantity of lime stone on heating will give $$56\ kg$$ of $$CaO$$?
    Solution
    $$\displaystyle CaCO_3 \xrightarrow {\Delta } CaO+CO_2 \uparrow$$

    Molar masses of $$\displaystyle CaO$$ and $$\displaystyle CaCO_3$$ are 56 g/mol and 100 g/mol respectively.

    Mass of $$\displaystyle CaO = 56 \ kg = 56000 \ g$$

    $$\displaystyle (\because 1 \ kg = 1000 \ g)$$

    Number of moles of $$\displaystyle CaO= \dfrac { 56000 \ g}{ 56 \ g/mol}=1000 \ mol$$

    As per balanced chemical equation, 1 mole of $$\displaystyle CaO$$ is obtained by heating 1 mole of $$\displaystyle CaCO_3$$.

    Hence, 1000 moles of $$\displaystyle CaO$$ will be obtained by heating 1000 moles of $$\displaystyle CaCO_3$$.

    Mass of $$\displaystyle CaCO_3 = 1000 \ mol \times 100 \ g/mol=10^5 \ g$$

    Convert unit from g to kg.

    Mass of $$\displaystyle CaCO_3 = 10^5 \ g\times \dfrac {1 \ kg}{1000 \ g}=100 \ kg $$

    Hence, the correct option is $$D$$
  • Question 6
    1 / -0
    What mass of sodium chloride will react with 34.0 g of silver nitrate to produce 17 g of sodium nitrate and 28.70 g of silver chloride if the law of conservation of mass holds good ?
    Solution
    $$Nacl + AgNO_{3} \rightarrow NaNO_{3}+Agcl$$
    By law of conservation of max
    total mass on left
    By law of conservation of mass
    total mass on right
    $$ \Rightarrow x+ 3y = 17+28.7 $$
    $$ \boxed{x = 11.70 gm}$$

  • Question 7
    1 / -0
    If average molecular wt. of air is 29, then assuming $$N_2$$ and $$O_2$$ gases are there which options are correct regarding composition of air:
    i) 75% by mass of $$N_2$$
    ii) 75% by moles $$N_2$$
    iii) 72.41% by mass of $$N_2$$
    Solution
    Average wt. air is $$29$$      $$Nitrogen=\cfrac{x}{10}\times 29\\x=75\%$$
  • Question 8
    1 / -0
    $$4.6$$ $$cm^3$$ of methyl alcohol is dissolved in $$25.2$$g of water with density $$0.8$$. Calculate $$\%$$ by mass of methyl alcohol.
    Solution
    According to he question:
    $$\% \left( {\dfrac{w}{W}} \right) = \dfrac{{Weight\,of\,solute}}{{Weight\,of\,solute + weight\,of\,solvent\,\left( {water} \right)\,}} \times 100$$

    Substitutes the values,
    $$Density = \dfrac{{mass}}{{volume}}$$

    $$mass = 0.8 \times 4.6 = 3.68gm.$$

    $$\% \,by\,mass = \dfrac{{3.68}}{{3.68 + 25.2}} \times 100$$

    $$\%  = 12.74\% \,by\,mass$$

    Hence, option C is correct.
  • Question 9
    1 / -0
    What mass of $$NaCl$$ would contain the same total number of ions as 245 g of $$MgCl_2$$?
    Solution
    $$ (24+35.5\times2)$$ gm of $$ mgcl_{2}\rightarrow 3$$ No ion
    245 gm of $$ mgcl_{2}\rightarrow \dfrac{3}{(24+70)}\times 245\,gm $$
    $$(\dfrac{3}{24+70}) \times 245 $$ ion of Nacl $$ \rightarrow \dfrac{(23+35.5)}{2\times Na} \times \dfrac{3}{(24+70)} \times 245\,gm$$

  • Question 10
    1 / -0
    The density (in g $$ml^{-1}$$) of a $$3.60$$M sulphuric acid solution having $$29\%$$ $$H_2SO_4$$ [molar mass $$=98$$g $$mol^{-1}$$] by mass, will be:
    Solution
    Let us consider the problem:

    Mass $$% $$% of $${H_2}S{O_4} = 29 \%$$

    Therefore $$100g$$ solution contains $$29g\ {H_2}S{O_4}$$

    Let the density of solution $$\left( {in{\text{ }}g/ml} \right)$$ is $$d$$

    Molarity of solution $$= \dfrac{{{\text{Moles of}}\ {H_2}S{O_4}}}{{{\text{Volume of solution(ml)}}}} \times 1000$$

    $$\left( {M = 3.60} \right)$$

    $$\dfrac{{\dfrac{{29}}{{98}}}}{{\dfrac{{100}}{d}}} \times 1000 = 3.60$$

    Hence the answer is $$d = 1.22g/ml$$.

    Hence, the correct option is $$C$$
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