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Some Basic Concepts of Chemistry Test - 70

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Some Basic Concepts of Chemistry Test - 70
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  • Question 1
    1 / -0
    Maximum percentage of chlorine is in :
    Solution
    Percentage of chlorine=Mass of chlorine in the compoundMass of compound×100\text{Percentage of chlorine} = \dfrac{\text{Mass of chlorine in the compound}}{\text{Mass of compound}}\times 100 

    Chloral is Cl3CCHOCl_3CCHO.
    Percentage =106.5147.5×100=72.2=\dfrac{106.5}{147.5}\times100=72.2

    Pyrene is CCl4CCl_4.
    Percentage =142154×100=92.20=\dfrac{142}{154}\times 100=92.20

    Ethylidene chloride is C2H2Cl2C_2H_2Cl_2.
    Percentage =7197×100=73.19=\dfrac{71}{97}\times100=73.19

    PVC is [CH2CHCl]n[CH_2CHCl]_n.
    Percentage =35.562.5×100=56.8=\dfrac{35.5}{62.5}\times100=56.8

    Therefore, the maximum percentage of chlorine is present in pyrene.
  • Question 2
    1 / -0
    Avogadro's law shows the relationship between which two variables?
    Solution
    (A) : Volume and number of moles, : at constant pressure.
    Avogadro Law: At the same condition of temperature and pressure the volume of the gas is directly proportional to the number of the moles.
  • Question 3
    1 / -0
    Statement I : At STP, 22.4 liters of He will have the same volume as one mole of  H2\displaystyle { H }_{ 2 } (assume ideal gases).
    Statement II : One mole or 22.4 liters of any gas at STP will have the same mass.
    Solution
    Avogadro’s law states that under the same conditions of temperature and pressure, equal volumes of different gases contain an equal number of molecules. This empirical relation can be derived from the kinetic theory of gases under the assumption of a perfect (ideal) gas. The law is approximately valid for real gases at sufficiently low pressures and high temperatures.
    At STP, all gas have same volume for 1 mol of gas and that volume is always equal to the 22.4 L.  
  • Question 4
    1 / -0
    Natural abundances of 12C^{12}C and 13C^{13}C isotopes of carbon are 99%99\% and 1%1\%, respectively. Assuming they only contribute to the mol. wt. of C2F4C_2F_4, the percentage of C2F4C_2F_4 having a molecular mass of 101101 is:
    Solution
    The molecular mass of C2F4\displaystyle C_2F_4 containing C-12 is 2(12)+4(19)=100\displaystyle 2(12)+4(19)=100 g/mol
    The molecular mass of C2F4\displaystyle C_2F_4 containing one C-12 and one C-13 is 12+13+4(19)=101\displaystyle 12+13+4(19)=101 g/mol
    Natural abundances of C-12 and C-13 isotopes of carbon are 99% and 1%, respectively.
    100 C2F4\displaystyle C_2F_4 molecules will have 200 C atoms out of whic 1% or 2 C atoms will be C-13.  Assuming that these two C-13 atoms will be in different C2F4\displaystyle C_2F_4 molecules, the percentage of C2F4\displaystyle C_2F_4 having a molecular mass of 101 is 2200×100=1\displaystyle \dfrac{2}{200} \times 100 = 1 %
  • Question 5
    1 / -0
    1 g of silver gets distributed between 10 cm310\ cm^3 of molten zinc and 100 cm3100\ cm^3 of molten lead at 800oC800^o C. The percentage of silver in the zinc layer in approximately:
    Solution
    Concentration of AgAg is zinc =x10=\dfrac{x}{10}

    \therefore concentration of AgAg in PbPb =1x100=\dfrac{1-x}{100}
    x101x100=300\dfrac{\dfrac{x}{10}}{\dfrac{1-x}{100}}=300
    On solving, we get x=97%x=97\%
  • Question 6
    1 / -0
    What is the percentage of sulphur in sulphuric acid (H2SO4)(H_2SO_4)?
    Solution
    Molecular weight of H2SO4=2+32+64=98g{ H }_{ 2 }{ SO }_{ 4 }=2+32+64=98g
    98g98g contains 32gm32gm of SS
    \therefore  % of SS in H2SO4{ H }_{ 2 }{ SO }_{ 4 } =3298×100=32.65=\dfrac { 32 }{ 98 } \times 100=32.65%
  • Question 7
    1 / -0
    Two vessels of volumes 16.4 L16.4\ L and 5 L5\ L contains two ideal gases of molecular existence at the respective temperature of 27C27^{\circ}C and 227C227^{\circ}C and exert 1.51.5 and 4.14.1 atm, respectively. The ratio of the number of molecules of the former to that of the later is:
    Solution
    From the ideal gas equation we have,

    p1V1n1T1=p2V2n2T2=R\dfrac {p_{1}V_{1}}{n_{1}T_{1}} = \dfrac {p_{2}V_{2}}{n_{2}T_{2}}=R

    n1n2=p1V1T2p2V2T1=1.5×16.4×5004.1×5×300=2\dfrac {n_{1}}{n_{2}} = \dfrac {p_{1}V_{1}T_{2}}{p_{2}V_{2}T_1} = \dfrac {1.5\times 16.4\times 500}{4.1\times 5\times 300} = 2

    n1:n2=2:1\therefore n_{1} : n_{2} = 2 : 1.
  • Question 8
    1 / -0
    The total number of electrons present in 18 mL18 \ mL water (density 1g/mL1g/mL) is:
    Solution
    Mass =18g=18g       (m=v×d\because m=v\times d)

    Number of molecules of H2O{H}_{2}O in 18g18g mass

    =6.023×1023\quad =6.023\times { 10 }^{ 23 }

    Number of electrons in 18g18g water

    =6.023×1023×10=6.023\times { 10 }^{ 23 }\times 10 

    =6.023×1024=6.023\times { 10 }^{ 24 }\quad

    Hence, the correct option is B\text{B}
  • Question 9
    1 / -0
    The density of a liquid is 1.2 g/mL. That are 35 drops in 2 mL. The number of molecules in 1 drop is (molecular weight of liquid = 70): 
    Solution
    Volume of one drop =235mL=\frac{2}{35}\, mL

    Moles in one drop =2×1.235×70=1.2(35)2 mol=\frac{2 \times 1.2}{35 \times 70}=\frac{1.2}{(35)^2}\ mol

    Number of molecules in one drop =1.2(35)2×NA=\frac{1.2}{(35)^2}\times N_A
  • Question 10
    1 / -0
    20 ml of H2O2H_2O_2 after acidification with dil H2SO4H_2SO_4 required 30 ml of N/2 KMnO4KMnO_4 for complete oxidation .Calculate the %\% of H2O2H_2O_2 in g/lit.
    Solution
    Given,
    Volume of H2O2=20mlH_2O_2=20ml
    Volume of KMnO4=30mlKMnO_4=30ml
    Normality of KMnO4=12NKMnO_4=\cfrac {1}{2}N
    Now,
    We know at equivalence
    Gram equivalent Weight of H2O2H_2O_2= Gram equivalent weight of KMnO4KMnO_4
    i.e. WtH2O2Eq.Wt.H2O2=NKMnO4×VKMnO4\cfrac {Wt_{H_2O_2}}{Eq.Wt._{H_2O_2}}=N_{KMnO_4}\times V_{KMnO_4}
    =12N×0.03L=\cfrac {1}{2}N\times 0.03L
    =0.015=0.015
    \Rightarrow Weight of H2O2=0.015×Eq.WtofH2O2H_2O_2=0.015\times Eq.Wt of H_2O_2
    =0.015×342=0.015\times \cfrac {34}{2}
    =0.255=0.255
    Now, Weight/Volume % of H2O2=WeightofH2O2VolumeofH2O2×100H_2O_2=\cfrac {Weight\quad of\quad H_2O_2}{Volume\quad of\quad H_2O_2}\times 100
    =0.25520×103×100=\cfrac {0.255}{20\times 10^{-3}}\times 100
    =12.75=12.75%
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