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51951.

0.5 mole each of two ideal gases A(C_(v,m)=(5)/(2)R) and B(C_(v,m)=3R) are taken in a container and expanded reversibely and adibatically , during this process, temperature of gaseous mixture decreased from 350 K and 250 K. Find DeltaH (in "cal"//"mol") for the process :

Answer»

`-100R`
`-137.5R`
`-375 R`
NONE of these

Answer :C
51952.

0.5 mole each of H_2SO_4and CH_4 are kept in a container. A hole was made in the container. After 3 hours the order of partial pressures in the container will be:

Answer»

<P>`P_(SO_2) gt P_(CH_4) gt P_(H_2)`
`P_(CH_4) gt P_(SO_2) gt P_(H_2)`
`P_(H_2) gt P_(SO_2) gt P_(CH_4)`
`P_(H_2) gt P_(CH_4) gt P_(SO_2)`

SOLUTION :`H_2 ` is LOST FASTER `:. P_(H_2)` is LEAST .
51953.

0.5 mol CaCO_3 solid decompose in 500 mL heated in closed vessel at 400 K reaction CaCO_(3(s)) hArr CaO_((s)) + CO_(2(g)) equilibrium constant of K_c = 0.9 "mol L"^(-1). Calculate mol of CO_2 at equilibrium how much percentage of reaction completed ?

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SOLUTION :`[CO_2]= 0.45 "MOL L"^(-1)`, 90% decomposition
`[CO_2]`= 0.3 mol and 60% REACTION if `CaCO_3` and CaO used in calculation
51954.

0.5 litres of an ideal gas is present at a pressure of 700 mm of Hg and 30^@C. Find its volume at standard temperature and pressure.

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SOLUTION :0.415 It
51955.

0.5 litres of an ideal gas is present at a pressure.

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ANSWER :`0.415 I t`
51956.

0.5 g of organic compound in Kjeldhal's method liberated ammonia, which nutralised 60 ml of 0.1 N H_(2)SO_(4) solution. The percentage of nitrogen in the compound is

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`1.68`
`16.8`
`33.6`
`8.4`

Solution :% of `N=("No. of m.eq. of " NH_(3)" liberated"xx1.4)/("WEIGHT of organic compound")`
`(60xx0.1xx1.4)/(0.5)=16.8 %`
51957.

0.5 g of impure ammonium chloride was heated with caustic soda solution to evolve ammonia gas, the gas is absorbed in 150 mL of N//5 H_(2)SO_(4) solution. Excess sulphuric acid required 20 mL of 1N NaOH for complete neutralization. The percentage of NH_(3) in the ammonium chloride is :

Answer»

0.68
0.34
0.48
0.17

Answer :B
51958.

0.5 g of bleaching powder was suspended in water an excess of KI added. On acidifying with dilute H_(2)SO_(4) iodine was liberated which required 50 mL of N//10 hypo solution. Calculate the percentage of available chlorine in bleaching powder.

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SOLUTION :N//A
51959.

0.5 g of an organic compound cantaining N on Kjeldahlising required 29 ml of N/5 H_(2)SO_(4) for complete neutralization of NH3 . The percentage of N in the compound is

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34.3
16.2
21.6
14.8

Solution :`% ofN_2 = (28xx0.129xx100)/(1000xx 0.5)=16.2`
51960.

0.5 g of an organic compound containing nitrogen on Kjeldahlising required 29 ml of N/5 H_(2)SO_(4) for complete neutralisation of ammonia. The percentage of nitrogen in the compound is

Answer»

34.34
40
21.64
14.84

Solution :`%N = (1.4 XX N xx V)/(W)`
51961.

0.5 g of a sample of bleaching powder was suspended in water and excess KI is added. On acidifying with dil. H_(2)SO_(4). I_(2) was liberated which required 50 mL of N//10 hypo (Na_(2)S_(2)O_(3). 5H_(2)O). Calculate the percentage of available Cl_(2) in bleaching powder.

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SOLUTION :N//A
51962.

0.5 g o fan impure sample of oxalate was dissolved in water and the solution made 100 mL on titration 10 mLof this solution requared 15 mL of N//20 KMnO_(4) solution . Calculate the percentage of pure oxalate in the sample

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Solution :The reduction half reaction is `C_(2)O_(4)^(2-) rarr 2CO_(2) +2e^(-)`
`THEREFORE` Eq we of `C_(2)O_(4)^(2-)=(2xx12+4xx16)/(2)=44`
Let `N_(1)` be the normality of the oxalte solution applying normality equation we have
`15xx1//20(KmnO_(4))=N_(1)xx10(C_(2) O_(4))^(2-) therefore N_(1)=(15)/(10xx20)=3/40` N
Amount of pure `C_(2)O_(4)^(2-)` present in 100 mL =`(33/1000)xx100=0.33 G`
But amount of `C_(2)O_(4)^(2-)` present in impure sample =0.5 g (given )
PERCENTAGE of pure OXALATE `=(0.33)/(0.50)xx100=66`
51963.

0.5 g mixture of oxalic acid (H_(2)C_(2)O_4)and some sodium oxalate (Na_(2)C_(2)O_4)with some impurities requires 40 ml of 0.1M NaOH for complete neutralization and 6ml of 0.2 M KMnO_4for complete oxidation. Calculate the % of Na_2C_(2)O_4in the mixture

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`90%`
` 26.8%`
`40%`
`50%`

Solution : No. of milli equivalents of `H_(2)C_(2)O_4` = No .of milli equivalents of NaOH = 4 No.of milli
equivalents of `H_(2)C_(4)O_(4)+Na_(20)C_(2)O_(4)`= No. of
milli equivalents of `KMnO_(4)= 6 xx 0.2 xx 5 = 6`
Milli EQUIVALENT of `Na_(2)C_(2)O_(4)= 2`
Weight of `Na_(2)C_(2)O_(4)=2xx10^(-3)xx67 =0.134` g
% `Na_(2)C_2O_4=(0.134)/(0.5)xx100=26.8`
51964.

0.5 g bleaching powder was suspended in water and excess KI is added. On acidifying with dil. H_(2)SO_(4), I_(2) was liberated which required 50 mL of N//10 hypo (Na_(2)S_(2)O_(3). 5H_(2)O) in presence of starch. The reactions involved are : I. CaOCl_(2)+H_(2)SO_(4) to CaSO_(4) to CaSO_(4)+H_(2)O +Cl_(2) II. 2KI+Cl_(2) to 2KCl+I_(2) III. 2Na_(2)S_(2)O_(3)+I_(2) to Na_(2)S_(4)O_(6)+2NaI In the reaction (I), which one is reduced ?

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`CaOCl_(2)`
`H_(2)SO_(4)`
Both
none of these

Solution :N//A
51965.

0.5 g bleaching powder was suspended in water and excess KI is added. On acidifying with dil. H_(2)SO_(4), I_(2) was liberated which required 50 mL of N//10 hypo (Na_(2)S_(2)O_(3). 5H_(2)O) in presence of starch. The reactions involved are : I. CaOCl_(2)+H_(2)SO_(4) to CaSO_(4) to CaSO_(4)+H_(2)O +Cl_(2) II. 2KI+Cl_(2) to 2KCl+I_(2) III. 2Na_(2)S_(2)O_(3)+I_(2) to Na_(2)S_(4)O_(6)+2NaI In reaction (II), Cl_(2) acts as :

Answer»

REDUCING AGENT
OXIDISING agent
indicator
both oxidising agent and indicator

Solution :N//A
51966.

0.5 g bleaching powder was suspended in water and excess KI is added. On acidifying with dil. H_(2)SO_(4), I_(2) was liberated which required 50 mL of N//10 hypo (Na_(2)S_(2)O_(3). 5H_(2)O) in presence of starch. The reactions involved are : I. CaOCl_(2)+H_(2)SO_(4) to CaSO_(4) to CaSO_(4)+H_(2)O +Cl_(2) II. 2KI+Cl_(2) to 2KCl+I_(2) III. 2Na_(2)S_(2)O_(3)+I_(2) to Na_(2)S_(4)O_(6)+2NaI Starch forms iodo-starch complex in the given titration. The colour of the complex will be :

Answer»

GREEN
blue
pale yellow
milky white

Solution :N//A
51967.

0.5 g bleaching powder was suspended in water and excess KI is added. On acidifying with dil. H_(2)SO_(4), I_(2) was liberated which required 50 mL of N//10 hypo (Na_(2)S_(2)O_(3). 5H_(2)O) in presence of starch. The reactions involved are : I. CaOCl_(2)+H_(2)SO_(4) to CaSO_(4) to CaSO_(4)+H_(2)O +Cl_(2) II. 2KI+Cl_(2) to 2KCl+I_(2) III. 2Na_(2)S_(2)O_(3)+I_(2) to Na_(2)S_(4)O_(6)+2NaI Percentage of available chlorine in bleaching powder is :

Answer»

`35.5%`
`71%`
`17.25%`
`50%`

SOLUTION :N//A
51968.

0.5 g bleaching powder was suspended in water and excess KI is added. On acidifying with dil. H_(2)SO_(4), I_(2) was liberated which required 50 mL of N//10 hypo (Na_(2)S_(2)O_(3). 5H_(2)O) in presence of starch. The reactions involved are : I. CaOCl_(2)+H_(2)SO_(4) to CaSO_(4) to CaSO_(4)+H_(2)O +Cl_(2) II. 2KI+Cl_(2) to 2KCl+I_(2) III. 2Na_(2)S_(2)O_(3)+I_(2) to Na_(2)S_(4)O_(6)+2NaI In the given titration, starch acts as :

Answer»

OXIDISING agent
indicator
reducing agent
catalyst

Solution :N//A
51969.

0.482 mol N_2 and 0.933 mol O_2 are placed in a 10 L vessel and allowed to form N_2O at constant temperature. Numerical valueof K_c for the reaction 2N_2(g)+O_2(g) leftrightarrow 2N_2O(g) is 2 times 10^-37 K mol^-1. Calculate the equilibrium concentration of nirous oxide.

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SOLUTION :`6.6 TIMES 10^-21 MOL L^-1`
51970.

0.48 g of a sample of a compound containing boron and oxygen contains 0.192 g of boron and 0.288 g of oxygen. What is the percentage composition of the compound ?

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SOLUTION :MASS of compound TAKEN = 0.48 G
Mass of boron present = 0.192 g
Mass of oxygen present = 0.288 g
Percent of B `= (("0.192 g"))/(("0.48g"))xx100=40%`
Percentage of O `=(("0.288 g"))/(("0.48 g"))xx100=60%`.
51971.

0.46g of an organic compound was analysed. The increase in mass of CaCl_(2) U-tube was 0.54g and potash bulb was 0.88g. The percentage composition of the compound is

Answer»

`C=52.17%,H=13.04%,O=34.79%`
`C=50%,H=50%`
`C=32.19%,H=18.01%,O=49.8%`
`C=72%,H=28%`

Solution :MASS of `H_(2)O=0.54g`
Mass of `CO_(2)=0.88g`
% of `C=(12)/(44)xx(0.88)/(0.46)xx100=52.17%`
% of `H=(2)/(18)xx(0.54)/(0.46)xx100=13.04%`
% of `O=100-(52.17+13.04)=34.79`%
51972.

0.465 g of an organic substance gave on combustion 1.32 g of CO_(2) and 0.315g of H_(2)O. Calculate the percentage of carbon and hydrogen in the compound.

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ANSWER :C = 77.42%, H = 7.53 %
51973.

0.45g organic compound by combustion, give 0.792g CO_(2) and 0.324g water. For this compound ammonia obtain from 0.24g compound in Kjeldahl's method absorb in 50 ml, 0.25N, H_(2)SO_(4). In neutralisation 77.0 mL, 0.25N is used. Determine the empirical formula of compound NaOH

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SOLUTION :`C_(6)H_(5)NO`
51974.

0.456 gof a metal gives 0.606gof its chloride. Calculate the equivalent mass of the metal.

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Solution :Mass of the metal `=W _(1)=0.606g`
`THEREFORE` Mass of CHLORINE `=W_(2)=0.606-0.456=0.15g`
`0.15g ` of chlorine combine with `0.456 g` of metal
`therefore 35.46 g` of chlorine will combine with
`(0.456)/(0.15)xx35.46=107.76g "eq"^(-1)`
Mass of chloride `=0.606-0.456=0.146g`
`0.146 g` of chlorine combines with `0.456 g` of metal.
`therefore35 .5 g` of chlorine will combines with `=(35.5xx0.456)/(0.146)`
`=110.8g` of metal
`therefore` equivalent mass of metal `=110 .8 g "EQU"^(-1)` .
51975.

0.456 g of a metal gives 0.606 g of its chloride. Calculate the equivalent mass of the metal.

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Solution :Mass of the metal = `W_i = 0.456 G`
Mass of the metal chloride =` W_2 =0.606 g`
`therefore ` Mass of chloride `= W_2 - W_1`
`=0.606 - 0.456 = 0.15 g`
0.15 g of chloride COMBINE with 0.456g of metal.
`therefore ` 35.46 g of chloride will combine with `(0.456)/(0.15) xx 35.46= 107.79g eq^(-1)`.
51976.

0.45 N & 0.6 N NaOH solution are mixed in 2:1 by volume. The amount of solute present in 1 lit of this solution is

Answer»

0.5 gm
25 gm
20 gm
5 g

Solution :`(N_(1)V_(1)+N_(2)V_(2))/(V_(1)+V_(2))=N`
`N=(0.45xx2+0.6xx1)/(3)=0.5N`
implies 0.5 MOLES in 1 lit. = 20G
51977.

0.45 g of an organic compound when analysed by combustion gave 1.10 g carbon dioxide and 0.30 g water. Calculate the persentage of carbon and hydrogen in it.

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SOLUTION :Mass of the organic compound =0.45 g
Mass of `CO_(2)` formed = 1.10 g
Mass of `H_(2)O` formed = 0.30 g
Percentage of `C=12/44 xx("Mass of carbon dioxide formed")/("Mass of compound")xx100`
`=12/44xx((1.10 g))/((0.45 g))xx100=66.67 %`
Percentage of `H=2/18 xx ("Mass of WATER formed")/("Mass of compound")xx100`
`=2/18xx((0.30 g))/((0.45 g))xx100=7.41 %`.
51978.

0.452 g of a metal nitrate gave 0.4378 g of its metal sulphate. Calculate the equivalent weight of the metal.

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SOLUTION :Mass of the metal nitrate taken = 0.452 g
Mass of the metal sulphate obtained = 0.4378 g
SUPPOSE, equivalent mass of metal = E Using the relation,
`("Mass of metal nitrate")/("Mass of metal sulphate") = ("Equivalent WEIGHT of metal nitrate")/("Equivalent weight of metal sulphate")`
`0.452/0.4378 = (E+ 62)/(E + 48)`
[Eq. weight of `NO_(3)^(-) = (14 + (16 xx 3))/1 = 62`
[Eq. weight of `SO_(4)^(2-) = (32 + (16 xx 4))/2 = 48`
or `0.452-0.4378 xx E = (0.4378 xx 62) -(0.452 xx 48) = 5.4476`
or `E=5.4476/(0.452-0.4378) = 5.4476/0.0142 = 383.6`
51979.

0.45 g of an organic compound gave 0.44 g of CO_(2) and 0.09 g of H_(2)O. The molecular mass of the compound is 90 amu. Calculate the molecular formula.

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Solution :Step I. Percentage of elements
Percentage of carbon `= (12)/(44) XX ("Mass of "CO_(2))/("Mass of compound")xx100`
`=(12)/(44)xx(0.44)/(0.45)xx100=26.67`
Percentage of HYDROGEN `=(2)/(18)xx("Mass of" H_(2)O)/("Mass of compound")xx100`
`=(2)/(18)xx(0.09)/(0.45)xx100=2.22`
Percentage of oxygeb `= 100 - (26.67 + 2.22) = 100-28.89 = 71.11`
Step II. Empirical formula of the compound
`{:("ELEMENT","Percentage","Atomic mass","Gram atoms (Moles)","Atomic ratio (Molar ratio)","Simplest whole no. ratio"),("C",26.67,12,(26.67)/(12)=2.22,(2.22)/(2.22)=1.0,1),("H",2.22,1,(2.22)/(1)=2.22,(2.22)/(2.22)=1.0,1),("O",71.11,16,(71.11)/(16)=4.44,(4.44)/(2.22)=2.0,2):}`
Empirical formula of the compound `= CHO_(2)`
Step III. Molecular formula of the compound
Empirical formula mass `= 12+1 +2 xx 16 = 45 u`
Molecular mass = 90 AMU (Given)
`n=("Molecular mass")/("Empirical formula mass")=((90u))/((45u))=2`
Molecular formula `= n xx` Empirical formula `= 2 xx CHO_(2)=C_(2)H_(2)O_(4)`.
51980.

0.4422g of an organic compound was Kjeldahlised and ammonia evolved was absorbed in 50 mL of semi-molar (0.5 M) H_(2)SO_(4). The residual acid required 131 mL of 0.25 M NaOH. Determine the percentange of nitrogen in the compound.

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ANSWER :`54.61%`
51981.

0.4037 g of an organic substance containing sulphur was heated with conc. nitric acid in a carius tube. On precipitation with BaCl_(2), 0.1963 g of BaSO_(4) was produced. Determine the percentage of sulphur in the compound.

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SOLUTION :`S = 7.66%`
51982.

0.40 g of an iodo-substituted organic compound gave 0.235 g of AgI by carius method. Calculate the percentage of iodine in the compound. (Ag = 108, I = 127).

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SOLUTION :Weight of ORGANIC substance (w) = 0.40 g
Weight of silver iodine (x) = 0.235 g
`"Percentage of iodine"=(127)/(235) xx (x)/(w) xx 100=(127)/(235) xx (0.235)/(0.40) xx 100=31.75%`
51983.

0.40 g of an organic compound containing phosphorus gave 0.555 g of Mg_(2)P_(2)O_(7) by usual analysis. Calculate the percentange of phosphorusin the organiccompound.

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ANSWER :`38.75%`
51984.

0.4 mole of orthophosphoric acid and 1.0 mole of calcium hydroxide were allowed to react. Calculate the maximum number of moles of calcium phosphate formed.

Answer»

Solution :The stoichiometric equation of
`3Ca(OH)_(2)+2H_(3)PO_(4) to Ca_(3)(PO_(4))_(2)+3H_(2)O`
3 MOLES of `CA(OH)_(2)="2 moles of "H_(3)PO_(4)`
1 mole of `Ca(OH)_(2)="0.67 mole of "H_(3)PO_(4)`
0.6 mole of `Ca(OH)_(2)="0.4 mole of "H_(3)PO_(4)`
`H_(3)PO_(4)` is the limiting regent. Hence, salt formed is dependent on the availability of acid only.
2 moles of `H_(3)PO_(4)="1 mole of "Ca_(3)(PO_(4))_(2)`
0.4 moles of `H_(3)PO_(4)=?`
Number of moles of calcium phosphate formed `=0.4 xx 1/2=0.2"mole"`
51985.

0.4 gm of polybasic acid H_(n)A (M.wt = 96) requires 0.5 gm NaOH for complete neutralisation. The number of replacable hydorgen atoms are (all the hydrogens are acidic)

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SOLUTION :m EQ ACID = M eq BASE
`(0.4)/(Nw//n)xx1000=(0.5)/(40//1)xx1000impliesn=3`
51986.

0.4 g of an organic compound in Dumas method, gave 50 ml of nitrogen collected at 300 K and 745 mn pressure Calculate the percentage composition of nitrogen in the compound. Aqueous tension at 300 K is 15 mm.

Answer»

0.4332
0.6439
0.2242
0.1367

Solution :`V_0 =(739xx50 xx273)/(300 XX 760)=43.7 " ML"`
`" % of " N_2=(28xx43.7 XX100)/(22,400 xx 0.4) =13.67`
51987.

0.4g of a compound on complete combustion gave 56ml of CO_(2) at 760mm and 0^(@)C. The percentage of carbon in the compound is

Answer»

50
60
27.5
7.5

Answer :D
51988.

0.4 g of an organic compound gave 0.188g of silver bromide by a halogen estimation method. The percentage of bromine in the compound is (at . Wts of Ag= 108, Br = 80)

Answer»

20
40
46
60

Answer :B
51989.

0.4g ofan organiccompoundgave0.188g ofsilverbromidebyhalogenestimationmaethodThepercentageof brominein thecompoundis ___.( At .Massof Ag =108 , Br=80)

Answer»

0.398
0.46
0.2
0.4

Solution :`0.188 " G of SILVER" -= (0.188xx80)/(188) =0.08g " of "Bra_2`
`therefore% of B r_2 =(0.08)/(0.4) xx 100=20`
51990.

0.3g of an organic compound on combustion liberated 0.18g of water vapour and 0.44 g of carbonioxide. Calculate the percentage composition of the compound

Answer»

Solution :Weight of the compound =W = 0.3g
Weight of `CO_(2)= W_(1) = 0.44g`
Weight of `H_(2)O = W_(2) = 0.18g`
% of carbon `=(W_(1) xx 12 xx 100)/(W xx 44) = (0.44 xx 12 xx 100)/(0.3 xx 44) = 40.0%`
% of hydrogen `= (W_(2) xx 2xx 100)/(W xx 18) = (0.18 xx 2 xx 100)/(0.3 xx 18) = 6.67%`
After calculating the percentage COMPOSITION of the given elements in the compound, if their sum is not 100, then the difference is assumed as oxygen
`:.` % of oxygen `=[100-(40+6.67)]= 53.33%`
51991.

0.395 g of an organic compound by carius method for the estimation of sulphur gave 0.582 g of BaSO_(4). Calculate the percentage of sulphur in the compound.

Answer»


SOLUTION :Percentage of sulphur `=32/233xx("MASS of "BaSO_(4))/("Mass of COMPOUND")xx100=32/233xx0.582/0.395xx100=20.24 %`
51992.

0.37g of an alcohol (A) when treated with CH_(3)MgI liberates 112 ml of CH_(4) at STP. Alcohol (A) on dehydration gives alkene (B) which on ozonolysis gives acetone as one of the product along with (C). (A) when treated with benzene in acidic medium given (D) which does not give benzoc acid on oxidation. (A) on oxidation gives acid (E) having same number of C-atoms. Q. Structure of B is

Answer»

`CH_(3)-CH_(2)-CH=CH-CH_(3)`

`CH_(3)-overset(CH_(3))overset(|)(CH)-CH_(2)OH`
`CH_(3)-CH_(2)-CH=CH_(2)`

Answer :B
51993.

0.37g of an alcohol (A) when treated with CH_(3)MgI liberates 112 ml of CH_(4) at STP. Alcohol (A) on dehydration gives alkene (B) which on ozonolysis gives acetone as one of the product along with (C). (A) when treated with benzene in acidic medium given (D) which does not give benzoc acid on oxidation. (A) on oxidation gives acid (E) having same number of C-atoms. Q. Structure of A is

Answer»

`CH_(3)-CH_(2)-CH-CH_(2)-OH`
`CH_(3)-overset(CH_(3))overset(|)(C)H-CH_(2)OH`
`CH_(3)-CH_(2)-UNDERSET(OH)underset(|)(CH)-CH_(3)`
`CH_(3)-underset(OH)underset(|)overset(CH_(3))overset(|)(C)-CH_(3)`

ANSWER :B
51994.

0.37g of an alcohol (A) when treated with CH_(3)MgI liberates 112 ml of CH_(4) at STP. Alcohol (A) on dehydration gives alkene (B) which on ozonolysis gives acetone as one of the product along with (C). (A) when treated with benzene in acidic medium given (D) which does not give benzoc acid on oxidation. (A) on oxidation gives acid (E) having same number of C-atoms. Q. From given data molecular formula of (A) is

Answer»

`C_(5)H_(11)OH`
`C_(4)H_(9)OH`
`C_(6)H_(13)OH`
`C_(4)H_(7)OH`

Answer :B
51995.

0.3780g of an organic chloro compound gave 0.5740g of silver chloride in Carius estimation. Calculate the percentage of chlorine present in the compound (Ag= 108, Cl= 35.5)

Answer»

SOLUTION :`underset(35.5g)(Cl) overset(+)rarr underset(143.5g)(AgCl)`
molecular mass of AgCl= 108 + 35.5 = 143.5g
143.5g AgCl contain 35.5g CHLORINE.
`therefore` 0.5740g AgCl contain,
Chlorine `=(35.5 xx 0.5740)/(143.5)gm`
% `Cl = (35.5)/(143.5) xx (0.5740)/(0.3780) xx 100`
=37.5661= 37.57
51996.

0.3780 g of an organic compound gave 0.5740 g of silver chloride in Carius estimation. Calculate the percentage of chlorine in the compound.

Answer»

SOLUTION :Mass of the COMPOUND `= 0.3780 g`
Mass of SILVER chloride `=0.5740 g`
PERCENTAGE of CHLORINE `=35.5/143.5xx("Mass of silver chloride")/("Mass of compound")xx100`
`=35.5/143.5xx((0.5740 g))/((0.3780 g))xx100=37.57 %`
51997.

0.378 g of an organic acid gave on combustion 0.264 g of carbon dioxide and 0.162 g of water vapour . Calculate the percentage of C and H.

Answer»

Solution :MASS of ORGANIC compound =0.378 g
Mass of `CO_(2)` formedc =0.264 g
Mass of `H_(2)O` formed=0.162 g
(i) PERCENTAGE of carbon
44 g of `CO_(2)` contains carbon =12 g
0.264 g of `CO_(2)` contains carbon =`12/44 xx 0.264 =0.072 g `
Percentage of hydrogen
18 g of `H_(2)O` contains hydrogen = 2g
0.16.2 of `H_(2)O` contains hydrogen =`2/18xx0.162 =0.018 g `
Percentage of hydrogen =`0.018/0.378 xx100 =4.76 % `
51998.

0.3780 g of an organic chloro compound gave 0.5740 g silver chloride in Carius estimation. Calculate the percentage of chlorine present in the compound.

Answer»

Solution :Here, the MASS of the substance taken = 0.3780 g
Mass of AGCL FORMED = 0.5740 g
Now 1 MOLE of `AgCl -= 1` g atom of Cl or (108 + 35.5) = 143.5 g of `AgCl -= 35.5 g` of Cl
Applying the relation, Percentage of chlorine `= (35.5)/(143.5) xx ("Mass of AgCl formed")/("Mass of substance taken") xx 100`
`= (35.5)/(143.5) xx (0.5740)/(0.3780) xx 100 = 37.566%`.
51999.

0.3780 g an organic compound gave 0.5740 g AgCl in Carius method. Calculate the percentage of chlorine in it.

Answer»


ANSWER :`(35.5)/143.5 XX (0.5740)/0.3780 xx 100 = 37.57% CHLORINE'
52000.

0.378 g od an organic compound containing carbon and hydrogen was subjected to cobustion by Liebig's method , the CO_(2) and H_(2)Oformed were passed through potash bulbs and CaCl_(2) (anhydrous) tube. At end of the experiment, the increase in the respective weights were 0.264 g and 0.162 g. Calculate the percentage of carbon and hydrogen.

Answer»


Solution :Increase in weight of POTASH BULBS (mass pf `CO_(2)` evolved) `=0.264 G`
Increase in weight of `CaCl_(2)` tube (mass of `H_(2)O` forward) `=0.162 g`
`%` of `C=12/44xx("Mass of "CO_(2))/("Mass of compound")xx100=12/44xx0.264/0.378xx100= 19.05%`
`%` of `H=12/18xx("Mass of "H_(2)O)/("Mass of compound")xx100=2/18xx0.162/0.378xx100= 4.76 %`