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This section includes InterviewSolutions, each offering curated multiple-choice questions to sharpen your knowledge and support exam preparation. Choose a topic below to get started.
| 52051. |
0.25 g of an organic compound gave 30 cm^(3) of moist dinitrogen at 288 K and 745 mm pressure. Calculate the percentage of nitrogen . (Aq tension of 288 K =12.7 mm) |
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Answer» Solution :Mass of substance =0.25 g Volume of moist dinitrogen =`30cm^(3)` Temperature =288 K Pressure= `745-12.7 =732.3 mm` STEP I . To reduce the volume of `N_(2)` at S.T.P We KNOW, `(P_(1)V_(1))/(T_(1))=(P_(2)V_(2))/(T_(2))` `P_(2),T_(2),V_(2)` refer to S.T.P conditions) `V_(2)=(P_(1)V_(1))/(T_(1))xx (T_(2))/(P_(2))==(732.3xx30xx273)/(288xx760) =27.4 cm^(3)` Step II: Calculation of percentage of NITROGEN `22400 cm^(3)` of dinitrogenat S.T.P weight =28 g `27.4 cm^(3) ` of dinitronge at S.T.P weight `(28xx274)/22400 =0.034 g ` Percentage of nitrogen in organic compound `=0.034/0.25 xx100=13.6` |
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| 52052. |
0.2475 g of an organic substance gave on combustion 0.495 g of CO_(2) and 0.2025g of H_(2)O. Calculate the percentage of carbon and hydrogen in it. |
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| 52053. |
0.24g of a gas dissolves in 1 L of water at 1.5 atm pressure. Calculate the amount of dissolved gas when the pressure is raised to 6.0 atm at constant temperature. |
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Answer» SOLUTION :`P _("solute") = K_(H)x _("solute in solution")` At pressure `1.5` atm, `P_(1) = K_(H) x _(1)""…(1)` At pressure `6.0` atm,` P _(2) = K _(H) x _(2)""…(2)` Dividing equation (1) by (2) We get `(p _(1))/( p _(2)) = (x _(1))/( x _(2))` `(1.5)/(6.0) = (0.24)/(x _(2))` THEREFORE `x _(2) = (0.24 xx 6. 0)/(1.5) =0.96 g //L` |
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| 52054. |
0.2475 g of an organic compound gave on combustion 0.4950 g of carbon dioxide and 0.2025 g of water. Calculate the percentage of carbon and hydrogen in it. |
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Answer» Solution :WT. of organic COMPOUND `= 0.2475` g Wt. of `CO_2` produced `= 0.4950` g Wt. Of `H_2 O` produced `= 0.20 25` g Percentage of carbon `= (12)/(44) xx ("Wt. Of" CO_2)/("Wt. OFCOMPOUND") xx 100` `= (12)/(44) xx (0.34950)/(0.2475) xx 100 = 54.54` Percentage of hydrogen `= (2)/(18) xx ("Wt. of" H_2 O )/("Wt. of compound") xx 100` `= (2)/(18) xx (0.2025)/(0.2475) xx 100 = 9.09` |
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| 52055. |
0.246 g of the organic compound gave 22.4 cm^(3) of nitrogen gas at STP as determined by Dumas method. The percent of nitrogen in the compound is |
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Answer» 11.38 |
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| 52056. |
0.246 g of an organic substance when heated with excess of fuming nitric acid and silver nitrate gave 0.2584g of silver bromide residue. Calculate the weight percentage of bromine in the organic compound |
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| 52057. |
0.24 gm of an organic substance gave 45.6 c.c. of nitrogen at N.T.P. The percentage of nitrogen is |
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Answer» `63.6%` |
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| 52058. |
0.24 g of organic compound containing phosphorous gave 0.66 g of Mg_(2)P_(2)0_(7) by the usual analysis. Calculate the percentage of phosphorous in the compound |
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Answer» Solution :Weight of an ORGANIC compound = 0.24 G Weight of `Mg_(2)P_(2)0_(7)`= 0.66 g 222 g of `Mg_(2)P_(2)0_(7)` contains= 62 g of P `"0.66 g contains"=(62)/(222) xx 0.66 "g of P"` `"PERCENTAGE of P"=(62)/(222) xx (0.66)/(0.24) xx 100=76.80%` |
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| 52059. |
0.24 g of an organic compound on complete combustion gave 0.198 g of carbondioxide and 0.1014 g of water, then the percentage composition of carbon and hydrogen in the compound respectively |
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Answer» 4.58, 21.95 % of `H = ("wtof" H_(2)O)//(18) xx (100)/(w) xx2` |
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| 52060. |
0.24 g of an organic compound gave 0.287 g of AgCl in the carius method. Calculate the percentage of chlorine in the compound. |
| Answer» SOLUTION :`CL = 25%` | |
| 52061. |
0.234g of an organic compound on heating with conc nitric acid and silver nitrate in carius furnace gace 0.84g or siver chloride. Calculate the weight percentageof chlorine in the compound. |
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| 52062. |
0.2346 g of an organic compound containing C, H & 0, on combustion gives 0.2754 g of H_(2)0 and 0.4488 g CO_(2) . Calculate the % composition of C, H & 0 in the organic compound. |
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Answer» Solution :WEIGHT of organic substance (W) = 0.2346 g Weight of water (x) = 0.2754 g Weight of `CO_(2)` (y) = 0.4488 g `"Percentage of CARBON" = (12)/(44) xx (y)/(w) xx 100 = (12)/(44) xx (0.4488)/(0.2346) xx 100 = 52.17%` `"Percentage of hydrogen" =(2)/(18) xx (x)/(w) xx 100=(2)/(18) xx (0.2754)/(0.2346) xx 100=13.04%` Percentage of oxygen =[100-(52.17+13.04)]=100-65.21=34.79% |
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| 52063. |
0.2325 g oforganiccompound wasanalysedfornitrogenby Dumas method. 31.7mLofmoist nitrogenwascolletedat 25^(@) Cand 755.8 mm of Hgpressure, Calculatethepercentageof nitrogenin thesample(Aqueoustensionof waterat 25^@Cis 23.8mm of Hg) |
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Answer» `18%` |
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| 52064. |
0.2325 g of an organic compound was analysed for nitrogen by Duma's method. 31.7 mL of moist nitrogen gas was collected at 25^(@)C and 755.8 mm Hg pressure. Determine the percentage of nitrogen in the compound. The aqueous tension of water is 23.8 mm Hg at 25^(@)C. |
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Answer» `{:("Experimental Conditions","N.T.P. Conditions"),(V_(1)=31.7 mL,V_(2)=?),(P_(1)=755.8-23.8=732 mm,P_(2)=760 mm),(T_(1)=25+273=298 K,T_(2)=273 K):}` `(P_(1)V_(1))/T_(1)=(P_(2)V_(2))/T_(2)` or `V_(2)=(P_(1)V_(1)T_(2))/(T_(1)P_(2))=((732mm)XX(31.7 mL)xx(273 K))/((298 K)xx(760 mm))=27.97 mL` Step II. Percentage of NITROGEN `=28/22400xx("Volume of "N_(2)" at N.T.P.")/("MASS of COMPOUND")xx100=28/22400xx27.97/0.2325xx100=15.1 %` |
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| 52065. |
0.22g of a metal chloride required 0.51g of AgNO_(3) to precipitate chloride completely. If the specific heat of metal is 0.057 ca g^(-1), find the molecular formula of metal chloride? |
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| 52066. |
0.222 g of iron ore was brought into solution, Fe^(3+) is reduced to Fe^(2+) with SnCl_(2). The reduced solution required 20 mL of 0.1 N KMnO_(4) solution. The percentage of iron present in the ore is (equivalent weight of iron is 55.5 ) : |
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Answer» `55.5 %` =Number of equivalents of `KMnO_(4)` `(NV)/(1000)=(0.1xx20)/(1000)=0.002` Mass of iron (pure)`=0.002xx55.5=0.111 G` % purity `=("Mass of pure iron")/("Mass of iron ore")xx100=(0.111)/(0.222)xx100=50%` |
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| 52067. |
0.22g of an organic compound on combustion in an atomosphere of carbon -dioxide gave 34 cm^(3) of moist nitrogen at 17^(0)C and 733.4mm pressure. It the aqueous tension at 17^(0)C is 13.4 mm, calculate the percentage of nitrogen in the compound |
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| 52068. |
0.2174 g of the substance gave 0.5825 g of BaSO_(4) by Carius method. Calculate the percentage of sulphur. |
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| 52069. |
0.2056 g of an organic compound gave on combustion 0.114 g of H_(2)O and 0.880 g of CO_(2_. Find the percentage of hydrogen and carbon in the organic compound. |
| Answer» SOLUTION :`C = 93.76%, H = 6.128` | |
| 52070. |
0.2046 g of an organic compound gave 30.4 mL of moist nitrogen measured at 288 K and 732.7 mm pressure. Calculate the percentage of nitrogen in the substance (Aqueous tension at 288 K is 12.7 mm). |
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| 52071. |
0.2046 g of an organic compound gave 30.4 cm^(3) of moist nitrogen measured at 288 K and 732.7 mm pressure. Calculate the percentage of nitrogen in the compound (Aqueous tension at 288 K is 12.7 mm) |
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Answer» `{:("Experimental Conditions","N.T.P. Conditions"),(V_(1)=30.4 cm^(3),V_(2)=?),(P_(1)=732.7-12.7=720 mm,P_(2)=760 mm),(T_(1)=288 K,T_(2)=273 K):}` `(P_(1)V_(1))/T_(1)=(P_(2)V_(2))/T_(2)` or `V_(2)=(P_(1)V_(1)T_(2))/(T_(1)P_(2))=((720mm)XX(30.4 cm^(3))xx(273 K))/((288 K)xx(760 mm))=27.3 cm^(3)` Step II. Percentage of nitrogen `=28/22400xx("Volume of "N_(2)" at N.T.P.")/("Mass of COMPOUND")xx100=28/22400xx27.3/0.2046xx100=16.68 %` |
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| 52072. |
0.2033 g of an organic compound in Dumas method gave 31.7 mL of moist N_(2) at 14^(@)C and 758 mm pressure. Percentage of N_(2) in the compound is (Aq. Tension at 14^(@)C = 14mm) |
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Answer» 0.1844 `("at" 14^(@)C) (P_(1)V_(1))/(T_(1)) = (P_(2)V_(2))/(T_(2))` (at STP) % N ` = ("Volume of" N_(2) "at STP")/(22,400) xx (100)/(W) xx 28` |
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| 52073. |
0.200g of iodine is stirred in 100mL of water. After equilibrium is reached, we add 150mL of water to the system. How much iodine will be left undissolved? |
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Answer» `1.3g` VOLUME of solution after the addition of `150mL` of water `=100mL+150mL` `=250ML` According, `100mL` of solution contains `0.28g I_2`. `1mL` solution contains `(0.28g)/(1000ML)` Therefore, `250mL` of solution will contain `(0.28g)/(1000ml)xx250mL=0.070g` of `I_2` Undissolved iodine `=(0.200g)-(0.070g)` `=0.130g` |
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| 52074. |
0.20 g of an organic compound forms 0.5764 g of CO_(2) and 0.1512 g of water on combustion. Calculate the percentage of carbon and hydrogen in the compound. |
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Answer» Solution :Mass of the organic COMPOUND =0.20 g Mass of `CO_(2)` FORMED = 0.5764 g Mass of `H_(2)O` formed = 0.1512 g Percentage of `C=12/44 xx("Mass of CARBON DIOXIDE formed")/("Mass of compound")xx100` `=12/44xx((0.5764 g))/((0.20 g))xx100=78.6 %` Percentage of `H=2/18xx("Mass of water formed")/("Mass of compound")xx100` `=2/18xx((0.1512 g))/((0.20 g))xx100=8.4 %` |
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| 52075. |
0.2004 g of glucose gave on combustion 0.2940 g of CO_(2) and 0.1202 g of H_(2)O. Find the percentage composition. |
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Answer» Solution :Weight of ORGANIC compound = 0.2004 g Weight of carbon dioxide = 0.2940 g Weight of water = 0.1202 g Percentage of carbon 44 g of CO2 contains, carbon = 12 g `"0.2940 g of "CO_(2)" contains, carbon"=(12xx0.2940)/(44)xx(100)/(0.2004)=40.01` Percentage of HYDROGEN 18 g of `H_(2)O` contains, hydrogen = 2 g 0.1202 of `H_(2)O` contains, hydrogen `=(2xx0.1202)/(18)` Percentage of hydrogen `=(2xx0.1202)/(18)xx(100)/(0.2004)=6.66` Percentage of OXYGEN is therefore by difference, `=[100-(40.01+6.66)]=53.33` |
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| 52076. |
0.2 of an organic compound containing phosphorusgave 1.877 g of ammonium phosphomolybdate by usual analysis. Calculate the percentage of phosphorus in the organic compound. |
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Answer» <P> SOLUTION :`UNDERSET(1877g)((NH_(3))_(3)PO_(4). 12MoO_(3)) -= underset(31g)(P)``:. % P = (31)/(1877) xx (1.877)/(0.2) = 15.5` |
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| 52077. |
0.2 mole of an alkane on complete combustion gave 26.4g of CO_(2). The molecular weight of alkane is |
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Answer» 16 |
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| 52078. |
0.2 gram -mole of an unsaturated hydrocarbon on complete combustion produces 26.4 g of CO_(2) . The molecular weight of the hydro-carbon is |
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Answer» 42 |
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| 52079. |
0.2 g off an organic compound contains C, H and O. On combustion, it yields 0.15 g CO_(2) and 0.12" g "H_(2)O. The percentage of C, H and O respectively is |
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Answer» `C=15%,H=20%,O=65%` % of `H=(2)/(18)xx(0.12)/(0.2)xx100=6.66%` % of `O=100-(20+6.66)=73.34%` |
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| 52080. |
0.2g of an organic compound on analysis give 0.147g of carbondioxide, 0.12 g of water and 74.6 c,c of nitrogen at S.T.P. Calculate the weight percentages of constituents. |
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Answer» Solution :Weight of COMPOUND = w = 0.2 h , volume of `N_(2)` at STP = `v_(2)` = 74.6 cc `%C = (w_(1)xx12xx100)/(wxx44) = (0.147xx12xx100)/(0.2xx44) = 20.04%` `%H = (w_(2)xx2xx100)/(wxx18) = (0.12xx2xx100)/(0.2xx18) = 6.66%` `%N = (v_(2)xx25 xx100)/(wxx22400) = (0.74.6)/(8xx0.2) = 46.63%` Weight percentage of oxygen is obtained INDIRECTLY `%O = 100 = (%C+%H+%N) = 100-73.33 = 26.67%` |
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| 52081. |
0.2 g of an organic compound on complete combustion produces 0.18 g of water. The precentage of hydrogen in it is: |
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Answer» 5 `=2/18xx("MASS of "H_(2)O)/("Mass of COMPOUND")xx100` `=2/18xx0.18/0.20xx100=10` |
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| 52082. |
0.2 g ofa gas 'x' occupy a volume of 440 ml . If 0.1 g of CO_2 gas occupy a volume of 320 ml at the same temperature and pressure , then the gas 'x' could be |
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Answer» `C_(4) H_(10)` |
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| 52083. |
0.1M CH_(3)COOH solution is titrated against 0.05M NaOH solution. Calculate pH at 1//4th and 3//4th stages of neutralization of acid. The pH for 0.1M CH_(3)COOH is 3. |
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| 52084. |
In an estimation of sulphur by Carius method, 0.2175 g of the substance gave 0.5825 g of BaSO_(4) , calculate the percentage composition of S in the compound. |
| Answer» SOLUTION :`C = 30.6%, 4 = 3.8%, CL = 45.2%, O = 20.4%` | |
| 52085. |
0.196 g of an organic compound gave 0.22 g of CO_(2) and 0.0675 g of H_(2)O. In carius determination, 0.3925 g of the substance gave 0.717 g of dry AgCl. Find the percentage composition of the substance. |
| Answer» SOLUTION :`C = 30.6%, 4 = 3.8%, CL = 45.2%, O = 20.4%` | |
| 52086. |
0.189g of an organic substance gave in a Carius determination 0.287 g of silver chloride. What is the percentage of chlorine in the given compound ? |
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| 52087. |
0.1890 g of organic compound containing chlorine gave in carius method 0.2870 g of silver chloride. Find the percentage of chlorine in the compound. |
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| 52088. |
0.185 g of an organic compound when treated with Conc. HNO_(3) and silver nitrate gave 0.320g of silver bromide. Calculate the % of bromine in the compound. (Ag=108, Br=80). |
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Answer» SOLUTION :Weight of organic substance (w) = 0.185 g , Weight of silver bromide (X) = 0.320 g `"PERCENTAGE of bromine"=(80)/(188) xx (x)/(w) xx 100=(80)/(188) xx (0.32)/(0.185) xx 100=73.6%` |
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| 52089. |
0.16g of methane was subjected to combustion at 27^(@)C in a bomb calorimeter system. The temperature of the calorimeter system ( including water ) was found to rise by 0.5^(@)C. Calculate the heat of combustion of methane at (i) constant volume, and (ii) constant pressure . The thermal capacity of the calorimeter system is17.7 k J K^(-1) ( R = 8.314 kJ K^(-1) mol^(-1)) |
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Answer» <P> |
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| 52090. |
0.16g of an organic substance was heated in Carius tube and the sulphuric acid formed was precipitated as BaSO_(4) with BaCl_(2). The weight of the dry BaSO_(4) was 0.35 g. Find the percentage of sulphur. |
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| 52091. |
0.1688 g when analysed by the Dumas method yield 31.7 mL of moist nitrogen measured at 14^(@)C and 758 mm mercury pressure. Determine the % of N in the substance (Aqueous tension at 14^(@)C =12 mm of Hg). |
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Answer» SOLUTION :Weight of Organic compound =0.168 g `"Volume of moist nitrogen" (V_(1))=31.7 ml=31.7 xx 10^(-3) L` `"Temperature" (T_(1)) = 14^(@)C = 14 + 273 = 287 K` Pressure of Moist nitrogen (P) =758 mm Hg Aqueous tension at `14^(@)C` = 12 mm of Hg `:.` Pressure of DRY nitrogen=(`P-P^(1)`)=758-12=746 mm of Hg `(P_(1)V_(1))/(T_(1))=(P_(0)V_(0))/(T_(0))` `V_(0)=(746 xx 31.7 xx 10^(-3))/(287) xx (273)/(760)` `V_(0)=29.8 xx 10^(-3) L` `"Percentage of nitrogen"=((28)/(22.4) xx (V_(0))/(W)) xx 100` `=(28)/(22.4) xx (29.58 xx 10^(-3))/(0.1688) xx 100=21.90%` |
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| 52092. |
0.16 g of N_(2)H_(4) are dissolved in water and the total volume made upto 500 ml. Calculate the percentageof N_(2)H_(4) that has reacted with water in this solution . The K_(b) for N_(2)H_(4) is 4.0xx10^(-6)M. |
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Answer» Solution :`N_(2)H_(4)+H_(2)O hArr N_(2)H_(5)^(+) + OH^(-)` Conc. Of `N_(2)H_(4) = 0.16 g ` in500 ML = 0.32 g `L^(-1) = (0.32)/(32) ` mol `L^(-1) = 0.01 M = 10^(-2) M` Suppose x mol `L^(-1)` is the amount of hydrazine reacted. Then `{:(,N_(2)H_(4) ,+ ,H_(2)O,hArr,N_(2)H_(5)^(+),+,OH^(-),,),("Initial conc.",10^(-2)M,,,,,,,,),("Conc. after reaction",10^(-2) - x ,,x,,x,,,,):}` `K_(b) = ([N_(2)H_(5)^(+)][OH^(-)])/([N_(2)H_(4)])` `4.0xx10^(-6) = (x^(2))/(10^(2)-x) ~= (x^(2))/(10^(2)) or x^(2)=4.0xx10^(-8) or x=2.0xx10^(-4)` mol `L^(-1)` `:.` % of hydrazine reacted with water `=(2.0xx10^(-4))/(10^(-2))xx100=2%` |
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| 52093. |
0.16 g of an organic compound was heated in a carius tube and H_(2)SO_(4) acid formed was precipitated with BaCl_(2). The mass of BaSO_(4) was 0.35 g. Find the percentage of sulphur. |
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Answer» Solution :Weight of organic SUBSTANCE (w) = 0.16 G Weight of BARIUM SULPHATE (x) = 0.35 g `"Percentage of Sulphur"=(32)/(233) xx (x)/(w) xx 100=(32)/(233) xx (0.35)/(0.16) xx 100=30.04%` |
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| 52094. |
0.16 g a dibasic acid required 25 mL of decinormal NaOH solution for complete neutralisation. The molecular mass of the acid is : |
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Answer» 32 |
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| 52095. |
0.156g of an organic compound in carius tube method gave 0.235g of silver iodide. Calculate the percent weight of halogen in the compound . |
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| 52096. |
0.157g of a certain gas collected over water occupies a volume of 135ml at 27°C and 750mm of Hg. Assuming ideal behaviour, the molecular weight of the gas is (aqueous tension at 27°C is 26.7 mm of Hg) |
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Answer» 30 |
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| 52097. |
0.1570 g of an organic compound was heated with fuming nitric acid in carius tube. Addition of excess of barium chloride yielded 0.4813 g of barium sulphate as a white precipitate. Determine the percentage of sulphur in the compound. |
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| 52098. |
0.15 mole of pyridinium chloride has been added into 500 cm^(3) of 0.2 M pyridine solution. Calculate pH of the resulting solution, assuming no change in volume. (K, for pyridine = 1.5 xx 10^(-9)M) |
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Answer» Pyridine 500 ` cm ^(3)"of "0.2 M = 0.1 ` mole ` pOH = pK_b +log "" ([s]) /(["Base" ]) ` ` =- log (1.5 xx 10 ^(-9) ) +log"" (0.15)/(0.1) ` ` =9- log 1. 5+ log 1.5 =9` ` PH =14- 9 = 5` |
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| 52099. |
0.15 mole of pyridinium chloride has been added into 500 cm^(3) of 0.2 M pyridine solution . Calculate pH and hydroxyl ion concentration in the resulting solution assuming no change in the volume (k_(b) forpyridine = 1.5xx10^(-9)). |
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Answer» Solution :Pyridine is a weak base. Thus, pyridine + pyridine chloride solution is a basic BUFFER. Hence, `pOH = pK_(b) + log .(["Salt"])/(["Base"])` `pK_(b) = - log K_(b) = - log (1.5xx10^(-9))=9-0.1761=8.8239` [Pyridine ] = 0.23 M (Given ), [ Pyridinium chloride ] = `(0.15)/(500) xx 1000 = 0.30 M` `:. pOH = 8.82+ log. (0.30)/(0.20) = 8.82 + 0.1761 = 8.896` i.e., `- log [OH^(-)]= 8.896or log [OH^(-)] = - 8.896 = BAR(9) . 104 or [OH^(-) ] = 1.271xx10^(-9)` `[OH^(-)] ` from `H_(2)O = 10^(-7)` M cannot be neglected. Hence, total `[OH^(-)]=1.27xx10^(-9) + 10^(-7)= 10^(-9) (1.27+100) = 111.27 xx 10^(-9) M = 1.1127 xx 10^(-7) M` `[H^(+)] = (K_(w))/([OH^(-)])=(10^(-14))/(1.1127xx10^(-7))=8.987 xx 10^(-8)M` `PH = - log [H^(+)] = - log (8.987 xx 10^(-8))=8-0.9536= 7.0464`. |
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| 52100. |
0*15mole of CO taken in 2*5 l flask is maintained at 750 K along with catalyst so that the following reaction can take place : CO (g) + 2 H_(2) (g) hArr CH_(3)OH (g) Hydrogen is introduced until the total pressure of the system is 8*5 atmosphere at equilibrium and 0*08 mole of methanol is formed . Calculate (i) K_(p) and K_(c) and (ii) the final pressure if the same amount of CO and H_(2) as before are used but with no catalyst so that the reaction does not take place. |
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Answer» Solution :`{:((i),CO,+,2H_(2),hArr,CH_(3)OH) ,("Intialy :",0*15 "mole",,,,) ,("At eqm:",0*15 - 0*08 "mole",,,,), (,=0*017 "mole",,,,):}` Total volume, `V= 2*5 L` Total PRESSURE` P+ 8*5 "atm", T= 750 "K" ` `" APPLYING "PV= nRT,` we get` 8*5 xx2*5 = n xx0* 0821 * 750or n = 0* 345 "mole" ` ` :."No. of moles of " H_(2) " at equilibrium "= 0* 345 - ( 0* 017 + 0*08 ) = 0* 248 " mol "` ` P_(CO)= (0* 017 )/(0*345 ) xx 8*5 "atm"= 0* 42 "atm" ` ` p_(H_(2)) = ( 0*248 )/(0* 345) xx8*5 "atm " = 6* 11 "atm "` ` P _(CH_(3)OH) = (0*8)/(0*345) xx 8*5 "atm"= 1* 97 "atm" ` ` K_(p) = (P_(CH_(3)OH))/(P_(CO) xx P_(H_(2)))= (1*97 )/(0*42 xx (6* 11)^(2) )= 0* 1256 ` ` K_(c)= ([CH_(3) OH])/([CO][H_(2)]^(2))=(0* 08 //2*5)/((0* 017 //2*5 )(0*248 //2*5)^(2)) = 478 *2` n(ii) No. of moles of `H_(2) " taken intially " = 0* 248 + 2 xx 0* 08 = 0* 308 ` No. of moles of CO taken intially `= 0*15` ApplyingPV = nRt , ` P xx 2*5 = 0* 458 xx 0* 0821 xx 750or P = 11* 28 "atm " `. |
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