This section includes 7 InterviewSolutions, each offering curated multiple-choice questions to sharpen your Current Affairs knowledge and support exam preparation. Choose a topic below to get started.
| 1. |
Standard Gibb's energy of reaction (Delta_(r)G^(@)) at a certain temperature can be computed as Delta_(r)G^(@)=Delta_(r)H^(@)-T.Delta_(r)S^(@) and the change in the value of Delta_(r)H^(@) and Delta_(r)S^(@) for a reaction with temperature can be computed as follows Delta_(r)H_(T_(2))^(@)-Delta_(r)H_(T_(1))^(@)=Delta_(r)C_(p)^(@)(T_(2)-T_(1))Delta_(r)S_(T_(2))^(@)-Delta_(r)S_(T_(1))^(@)=Delta_(r)C_(p)^(@)ln((T_(2))/(T_(1)))Delta_(r)G^(@)=Delta_(r)H^(@)-T.Delta_(r)S^(@) "andby "Delta_(r)G^(@)=-RT lnK_(eq)Consider the following reaction : CO(g)+2H_(2)(g)subCH_(3)OH(g)Given :Delta_(f)H^(@)(CH_(3)OH),g=-201 kJ//mol Delta_(f)H^(@)(CO, g)=-114 kJ//mol S^(@)(CH_(3)OH, g)=240 J//K-mol, S^(@)(H_(2),g)=29 JK^(-1)mol^(-1)S^(@)(CO, g)=198 J//mol-K, C_(p,m)^(@)(H_(2))=28.8J//mol-KC_(p,m)^(@)(CO)=29.4 J//mol-K, C_(p,m)^(@)(CH_(3)OH)=44 J//mol-Kand ln((320)/(300))0.06,all data at 300 KDelta_(r)G^(@) at 320 K is |
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Answer» `-48295.2 kJ//mol` `=-87.86-(320xx(-18.58))/(1000)` `=-81.91 KJ//mol`. |
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| 2. |
Standard hydrogen electrode has a following composition : |
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Answer» PT ELECTRODE `[H^(+)] =1 M, p_(H_(2)) =1` bar |
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| 3. |
Standard hydrogen electrode is |
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Answer» POTENTIAL of 1 volt |
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| 4. |
Standard heat of formation of CH_4(g), CO_2(g) and water at 25^@C are -17.9, -94.1 K and -68.3 kcal mol^-1 respectively. Calculate the heat change (in kcal) in the following reaction at 25^@C: CH_4(g)+2O_2(g)=CO_2(g)+2H_2O(g) |
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Answer» `-144.5` |
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| 5. |
Standard heat of formation of CH_(4).CO_(2) and H_(2)O (l) are - 76.2, -394.8 and - 241.6 kJ mol^(-1). Amount of heat evolved by burning 1 m^(3) of CH_(4) measured at normal conditions is |
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Answer» `3.579 xx 10^(6) KJ` |
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| 6. |
Standard Gibb's energy of reaction (Delta_(r)G^(@)) at a certain temperature can be computed as Delta_(r)G^(@)=Delta_(r)H^(@)-T.Delta_(r)S^(@) and the change in the value of Delta_(r)H^(@) and Delta_(r)S^(@) for a reaction with temperature can be computed as follows Delta_(r)H_(T_(2))^(@)-Delta_(r)H_(T_(1))^(@)=Delta_(r)C_(p)^(@)(T_(2)-T_(1))Delta_(r)S_(T_(2))^(@)-Delta_(r)S_(T_(1))^(@)=Delta_(r)C_(p)^(@)ln((T_(2))/(T_(1)))Delta_(r)G^(@)=Delta_(r)H^(@)-T.Delta_(r)S^(@) "andby "Delta_(r)G^(@)=-RT lnK_(eq)Consider the following reaction : CO(g)+2H_(2)(g)subCH_(3)OH(g)Given :Delta_(f)H^(@)(CH_(3)OH),g=-201 kJ//mol Delta_(f)H^(@)(CO, g)=-114 kJ//mol S^(@)(CH_(3)OH, g)=240 J//K-mol, S^(@)(H_(2),g)=29 JK^(-1)mol^(-1)S^(@)(CO, g)=198 J//mol-K, C_(p,m)^(@)(H_(2))=28.8J//mol-KC_(p,m)^(@)(CO)=29.4 J//mol-K, C_(p,m)^(@)(CH_(3)OH)=44 J//mol-Kand ln((320)/(300))0.06,all data at 300 KDelta_(r)H^(@) at 320 K is |
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Answer» `-288.86 kJ//mol` `=-87+((-43)xx20)/(1000)=-87.86KJ//mol`. |
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| 7. |
Standard Gibb's energy of reaction (Delta_(r)G^(@)) at a certain temperature can be computed as Delta_(r)G^(@)=Delta_(r)H^(@)-T.Delta_(r)S^(@) and the change in the value of Delta_(r)H^(@) and Delta_(r)S^(@) for a reaction with temperature can be computed as follows Delta_(r)H_(T_(2))^(@)-Delta_(r)H_(T_(1))^(@)=Delta_(r)C_(p)^(@)(T_(2)-T_(1))Delta_(r)S_(T_(2))^(@)-Delta_(r)S_(T_(1))^(@)=Delta_(r)C_(p)^(@)ln((T_(2))/(T_(1)))Delta_(r)G^(@)=Delta_(r)H^(@)-T.Delta_(r)S^(@) "andby "Delta_(r)G^(@)=-RT lnK_(eq)Consider the following reaction : CO(g)+2H_(2)(g)subCH_(3)OH(g)Given :Delta_(f)H^(@)(CH_(3)OH),g=-201 kJ//mol Delta_(f)H^(@)(CO, g)=-114 kJ//mol S^(@)(CH_(3)OH, g)=240 J//K-mol, S^(@)(H_(2),g)=29 JK^(-1)mol^(-1)S^(@)(CO, g)=198 J//mol-K, C_(p,m)^(@)(H_(2))=28.8J//mol-KC_(p,m)^(@)(CO)=29.4 J//mol-K, C_(p,m)^(@)(CH_(3)OH)=44 J//mol-Kand ln((320)/(300))0.06,all data at 300 KDelta_(r)S^(@) at 300 K for the reaction is |
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Answer» 152.6 J/K - MOL `=240-198-(2xx29)` =42-58 `=-16J//K-mol`. |
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| 8. |
Standard Gibb's energy of reaction (Delta_(r)G^(@)) at a certain temperature can be computed as Delta_(r)G^(@)=Delta_(r)H^(@)-T.Delta_(r)S^(@) and the change in the value of Delta_(r)H^(@) and Delta_(r)S^(@) for a reaction with temperature can be computed as follows Delta_(r)H_(T_(2))^(@)-Delta_(r)H_(T_(1))^(@)=Delta_(r)C_(p)^(@)(T_(2)-T_(1))Delta_(r)S_(T_(2))^(@)-Delta_(r)S_(T_(1))^(@)=Delta_(r)C_(p)^(@)ln((T_(2))/(T_(1)))Delta_(r)G^(@)=Delta_(r)H^(@)-T.Delta_(r)S^(@) "andby "Delta_(r)G^(@)=-RT lnK_(eq)Consider the following reaction : CO(g)+2H_(2)(g)subCH_(3)OH(g)Given :Delta_(f)H^(@)(CH_(3)OH),g=-201 kJ//mol Delta_(f)H^(@)(CO, g)=-114 kJ//mol S^(@)(CH_(3)OH, g)=240 J//K-mol, S^(@)(H_(2),g)=29 JK^(-1)mol^(-1)S^(@)(CO, g)=198 J//mol-K, C_(p,m)^(@)(H_(2))=28.8J//mol-KC_(p,m)^(@)(CO)=29.4 J//mol-K, C_(p,m)^(@)(CH_(3)OH)=44 J//mol-Kand ln((320)/(300))0.06,all data at 300 KDelta_(r)S^(@) at 320 K is |
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Answer» 155.18 J/mol - K `because Delta_(r)S_(320)^(@)-Delta_(r)S_(300)^(@)=Delta_(r)C_(P)^(@)LN((T_(2))/(T_(1)))` where`Delta_(r)C_(P)^(@)=44-29.4-2xx28.8` `=-43 J//K-mol` `therefore Delta_(r)S_(320)^(@)=-43ln((320)/(300))+(-16)` `=-18.74 J//K-mol` |
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| 9. |
Standard free energies of formation in kJ/mol) at 298 K are -237.2, -394.4 and -8.2 for H_(2)O(l),CO_(2)(g) and pentane (g) respectively. The value of E_(cell)^(@) for the pentane-oxygen fuel cell is |
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Answer» 1.968 V `C_(5)H_(12)+8O_(2)to5CO_(2)+6H_(2)O,n=32` `Delta_(r)G^(@)=[5xxDelta_(F)G^(@)(CO_(2))+6Delta_(f)G^(@)(H_(2)O)]-[Delta_(f)G^(@)(C_(5)H_(12))+8Delta_(f)G^(@)(O_(2))]` `=[5(-394.5)+6(-237.2)]-[(-8.2)+0]` `=-1972-1423.2+8.2=-3387" KJ "mol^(-1)` `Delta_(f)G^(@)=-nFE_(ceLL)^(@)` `therefore-3387000=-32xx96500xxE_(cell)^(@)` or `E_(cell)^(@)=1.0968V` |
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| 10. |
Standard free energies of formation (in kJ/mol) at 298 K are 237.2, -394.4 and -8.2 for H_(2)O(l),CO_(2)(g) and pentane (g), respectively. The value of E_(cell)^(o) for the pentane-oxygen fuel cell is |
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Answer» 1.0968V `DELTAG^(@)=-5xx394.4-6xx237.2+8.2` `DeltaG^(@)=-nFE_(Cell)^(@)` `-3387kJ//`MOLE |
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| 11. |
Standard free energies of formation (in kJ/mol) at 298 K are -237.2, -394.4 and -8.2for H_(2)O(l), CO_(2)(g) and pentance (g) respectively. The value E_(cell)^(@) for the pentance-oxygen fuel cell is: |
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Answer» `1.968V` `underset(("pentace"))(CH_(5)H_(12))+10H_(2)O to 5CO_(2)+32H^(+)+32e ^(-)` Al Cathode: `(8O_(2)+ 32H^(+) +32e^(-) to 16H_(2)O)/("Overall:" C_(5) H_(12) +8O _(2) to 5CO_(2) +6H _(2) O)` Calculation of`DeltaG ^(@)` for the above reaction `DeltaG^(@)=[5XX(-394.4) +6xx(-237.2)] -[-8.2]` `=-1972.0 -1423.2+8.2 =-3387.0kJ` `=-3387000` Joules. From the equation we find `n=32` Using the relation, `Delta G^(@)=-nFE_(cell)^(@)` and substituting various values, we get `-3387000=-32xx96500xxE_(cell)^(@) (F=96500C)` or `E_(cell) ^(@) =(3387000)/(32xx96500)` `=(3387000)/(3088000)or (3387)/(3088)V-1.0968V` Thus OPTION (c) is correct answer. |
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| 12. |
Standard entropy of X_(2),Y_(2) and XY_(3) are 60, 40 and 50 JK^(-1)mol^(-1), respectively. For the reaction, (1)/(2)X_(2)+(3)/(2)Y_(2)rarrXY_(3),DeltaH=-30kJ to be at equilibrium, the temperature will be |
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Answer» 500 K `DeltaS=50-((60)/(2)+(3)/(2)xx40)=50-(30+60)=-40J//k, mol` at equilibrium `DeltaG=0` `DeltaH=TDeltaS, T=(DeltaH)/(DeltaS)=(-30xx10^(3))/(-40)=750 K` |
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| 13. |
Standard free energies fo formation (in kJ/ mol) at 298 K are -237.2 - 394.4 and -8.2 for H_(2)O(l)CO_(2)(g) and pentane (g) respecitively the value of E_(cell)^(@) for the pentane oxygen fuel cell is |
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Answer» 1.98 V `triangle_(CO_(2))^(@)(g)=-394.4 KJ//"Mol"` `triangle G_(C_(5)H_(12)(g)^(@) =- 8.2 KJ//"mol"` `C_(5)H_(12)+8O_(2) rarr 5CO_(2)+6H_(2)O` `triangle G^(@)=5xxtriangle G_(CO_(2))^(@)+6xx triangle_(H_(2)^(@)-triangle_(C_(5)(H_(12)^(@))+8xx triangle G_(O_(2))^(@)` In pentane oxygen fuel cell 32 electrons are involved `triangle G^(@)=- nFE^(@)` `-3387 xx10^(3)=- 32 xx96500xxE^(@)` `therefore16^(O)+32 E^(-) rarr 16 O^(2)` `E^(@)=(3387xx10^(3))/(32xx96500)=1.0968 V` |
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| 14. |
Standard entropy of X_(2),Y_(2)andXY_(3) are 60, 40 and 50 JK^(-1)mol^(-1), respectively. For the reaction, 1/2X_(2)+3/2Y_(2)toXY_(3),DeltaH=-30kJ to be at equilibrium, the temperature will be |
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Answer» 500 K |
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| 15. |
Standard entropy of X_(2), Y_(2) and XY_(3) are 60, 40 and 50" J K"^(-1) mol^(-1), respectively. For the reaction, 1/2 X_(2)+3/2 Y_(2) rarr XY_(3) Delta H=-30 kJ, to be at equilibrium, the temperature will be |
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Answer» 500 K `=50-[3//2xx40+1//2xx60]=50-[60+30]=-4 J//K` We know `DeltaG=DELTAH-T DeltaS` at equilibrium `DeltaG=0` `0=DeltaH-T DeltaS` `DeltaH=T DeltaS` `T=(DeltaH)/(DeltaS)=((-) 30xx1000)/((-)40)=750 K` |
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| 16. |
Standard entropy of A, B and C are 30, 60 and 100 JK^-1 mol^-1 respectively. For the reaction (2A + 5Brarr 6C), If the AH of the reaction is 300 kJ then the temperature at which the reaction will become spontaneous is |
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Answer» 1150 K |
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| 17. |
Standard entropies of X_(2), Y_(2) and XY_(3) are 60, 40 and 50 JK^(-1) respectively (1)/(2) X_(2) + (3)/(2) Y, Delta H = -30 kJ to be at equilibrium, the temperature should be : |
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Answer» 1250 K `Delta S^(@) = Sum S_(P)^(@) - Sum S_(R)^(@)` = 50 - (30 + 60) `Delta S^(@) = - 40 JK^(-1) mol^(-1)` `Delta G = Delta H - T Delta S`, `0 = Delta H - T Delta S` `Delta H = - 30 xx 10^(3) J mol^(-1)` `T = (Delta H^(@))/(Delta S^(@))` `= (-30 xx 10^(3) J mol^(-1))/(-40 JK^(-1) mol^(-1))` = 750 K |
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| 18. |
Standard enthorpyofX_(2), Y_(2) andXY_(3) are60,40 and50 JK^(-1) mol^(-1), respectively . For the reaction , (1)/(2)X_(2)+(3)/(2)Y_(2) to XY_(3), DeltaH= - 30 kJ to be at equilibrium, the temperature ofwill be |
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Answer» Solution :`DeltaS = - 40 J//K` `DeltaH =TDELTAS` ` T = 750 K` |
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| 19. |
Standard enthalpy of vapourisation Delta_("vap")H^(@) for water at 100^(@)C si 40.66 kJ mol^(-1). The internal energy of vaporization of water at 100^(@)C (in kJ mol^(-1)) is(Assume water vapour to behave like an ideal gas) |
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Answer» `+37.56` `40.66xx1000=DeltaE+(1)xx8.314xx373` `DeltaE=37.56 kJ mol^(-1)` |
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| 20. |
Standard enthaply of vaporisation Delta_(vap)H^(theta) forwater at 100^(@)C is 40.66 kJ mol^(-1). The internal energy of vapourisation of water at 100^(@)C (in kJ mol^(-1)) is : |
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Answer» `+ 40.66` `H_(2)O(l) RARR H_(2)O(g)` `Delta n_(g) = 1, Delta H = 40.66 xx 10^(3) Jmol^(-1)`, T = 373K `40660 = Delta U + 1 xx 8.314 xx 373` `40660 = Delta U + 3101.12` `Delta U = 40660 - 3101.12` `= 37.558 Jmol^(-1)` `= 37. 56 kJmol^(-1)` |
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| 22. |
Standard enthalpy of combustion of cyclopropane is -2091 kJ//"mole" at 25^(@)C then calculated the enthalpy formation of cyclopropane. If DeltaH_(f)^(o)(CO_(2))= -393.5 kJ//"mole" and Delta H_(f)^(o)(H_(2)O)= -285.8 kJ//"mole". |
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Answer» |
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| 23. |
Standard enthalpy and standard entropy of vaporization of water are +40 kJ mol^(-1) and+ 120J mol^(-1) K^(-1) respectively. Vapour pressure of water 27^(@)Cis P_(H_(2)O) then the value of 5 in P_(H_(2)O will be (consider standard temperature to be 300K) |
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Answer» |
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| 24. |
Standard enthalpy change for combustion of methane is –890 kJ "mol"^(-1) and standard entropy change for the same combustive reaction is -242.98 J.K^(-1) at 25^@C. Calculate DeltaG^@ of the reaction. |
| Answer» SOLUTION : 817.6 KJ `"MOLE"^(-1)` | |
| 25. |
Standard enthalpy and standard entropy changes for the oxidation of ammonia at 298 K are -382.64 kJ mol^(-1) and -145.6 JK^(-1) mol^(-1), respectively. Standard Gibbs energy change for the same reaction at 298 K is |
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Answer» `-439.3 KJ MOL^(-1)` `DeltaG=-382.64-(-145.6)xx10^(-3)xx298` `=-339.3 kJ mol^(-1)` |
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| 26. |
Standard EMF of the cell: Cu||Cu^(2+) (1m)||Ag^(+) (1m)|Ag is 0.46 at 25^@C. Find the value of standard free energy charge for the reaction that occurs in the cell. |
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Answer» Solution :`DELTA G^@=-nFE^@ CELL` `n=2,F=96,500 E^@=0.46V` `=-2 times 96500 times 0.46` `=-108080 Joul e s (or)-108.08` K JOU l es |
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| 27. |
Standard emf of 0.59 V of galvanic cell in which 3 mole electron taking part in redox reaction. So for such reaction find out value of equilibrium constant ? |
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Answer» `10^(25)` `therefore K=10^(30)`. |
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| 28. |
Standard electrode potentials are given as under : Ti^(4+)+e^(-)toTi^(3+)E^(@)=+0.01V Fe^(3+)+e^(-)toFe^(2+)E^(@)=+0.77V Tell whether Ti^(4+) ion may be used to oxidies F^(II) to Fe^(III) . |
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Answer» Solution :The GIVEN reaction is : `FE^(2+)+Ti^(4+)toFe^(3+)+Ti^(3+)` The electrochemical cell based UPON above redox reaction is : `underset("Anode")Fe^(2+)|Fe^(3+)||underset("Cathode")Ti^(4+)|Ti^(3+)` `E_("cell")^(@)=E_("cathode")^(@)-E_("anode")^(@)` `=0.01-0.77` `=-0.76V` Since `E^(@)` cell is negative, `:.Ti^(4+)` cannot be used to oxidise `Fe^(2+)` to `Fe^(3+)`. |
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| 29. |
Standard electrode potentials of Fe^(2+) +2e rarrFe andFe^(3+)+3e rarrFe are -0.440V and-0.036 V respectively. The standard electrode potential (E^@) for Fe^(3+) + e rarrFe^(2+)is : |
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Answer» `-0.476V` |
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| 30. |
Standard electrode potentials of Fe^(2+) + 2etoFe and Fe^(3+)+ 3eto Fe are -0.440V and -0.036V respectively. The standard electrode potential (E^@) forFe^(3+) +e to Fe^(2+) is |
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Answer» `-0.476V` |
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| 31. |
E^(@) values for Fe^(3+) + 3e rarr Fe and Fe^(2+) + 2 e rarr Fe are - 0.036V and -0.44V respectively. Calculate the E^(0) and DeltaG^(0) for the cell reaction Fe + 2 Fe^(3+) rarr 3Fe^(2+) . |
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Answer» `-0.476V` |
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| 32. |
Standared electrode potential of two half-reactions are given below : Fe^(2+) iff Fe ""E^(@) = -0.44 V , Fe^(3+) iff Fe^(2+) ""E^(@) = + 0.77V If Fe^(2+) , Fe^(3+) and Feare kept together : |
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Answer» `FE^(3+)` INCREASES |
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| 33. |
Standard electrode potentials are : Fe^(2+)|Fe(E^(@)=-0.44V).Fe^(3+)|Fe^(2+)(E^(@)=0.77V)Fe^(2+).Fe^(3+)andFe blocks are kept tigether , then |
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Answer» `FE^(3+)` increases |
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| 34. |
Standard electrode potentials are Fe^(2+)//Fe,""E^(@)=-0.44V Fe^(3+)//Fe^(2),""E^(@)=+0.77V Fe^(2+),Fe^(3+) and Fe blocks are kept together, then |
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Answer» `Fe^(3+)` increases `FetoFe^(2+)+2e^(-),E^(@)=+0.44V` `underline(2Fe^(3+)+2e^(-)2Fe^(2+),""E^(@)=+0.77V" ")` OVERALL reaction: `Fe+2Fe^(3+)to3Fe^(2+),""E_(cell)^(@)=0.121V` Thus, `Fe^(3+)` will DECREASE. |
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| 35. |
Standard electrode potential of Sn^(4+)//Sn^(2+) couple is +0.15 V and that of Cr^(3+)//Cr is 0.85 V. When connected, the cell potential will be |
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Answer» 1.10 V `""=+0.15-(-0.85)` `""=1.00 V` |
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| 36. |
Standard electrode potential of three metals x,y and z are -1.2 V,+0.5 V and -3.0 V. The order of reducing agent of three metals are. . . |
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Answer» `y GT Z gt X` |
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| 37. |
Standard electrode potential of three metals X,Y and Z are -1.2V, +0.5 V and -3.0V respectively. The reducing power of these metals will be |
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Answer» `X gt Y gt Z` |
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| 38. |
Standard electrode potential of normal hydrogen electrode is : |
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Answer» 0.5 V |
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| 39. |
Standardelectrode potential of ell H_(2)|H^(+)||Ag^(+)|Ag is(Ag^(+)//Ag)^(@)=0.80 V |
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Answer» 0.8 V Given `E_(AG^(+)//Ag)^(@)=0.80 V H_(2) |H^(+)||Ag^(+)|Ag` `THEREFORE`HYDROGEN is anode and silver is cathode `E_(cell)=E_(c )-E_(A)` =0.80 -0 =0.80 V |
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| 40. |
Standard electrode potential of An and Fe are known to be (i) -0.76V and (ii) -0.44V respectively. How does it explain that galvanization prevents rusting of iron while zinc slowly dissolves away |
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Answer» Since (i) is LESS than (II), zinc becomes the CATHODE and IRON the anode |
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| 41. |
Standard electrode potential is highest for |
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Answer» `1/2 F_(2)(g)+E^(-) Leftrightarrow F^(-)(aq)`<BR>`1/2 Cl_(2)(g)+e^(-) Leftrightarrow Cl^(-)(aq)` |
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| 42. |
Standard electrode potential of Ag^(+)//Ag and Cu^(+)//Cu is +0.80V and +0.34V respectively. These electrodes are joint together by salt bridge if |
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Answer» copper electrode WORK like anode then `E_(cell)^(o)` is +0.45V `Cu_((s))+2AG^(+)toCu^(2+)+2Ag` Two half cell reaction `CutoCu^(2+)+2e^(-)"Oxidation (anode)"` `AG^(+)+e^(-)TOAG"Reduction (cathode)"` `E_(cell)=E_(o x)-E_(red)=0.80-0.34=+0.46V` |
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| 43. |
Standard electrode potential for Sn^(4+)//Sn^(2+) couple is +0.15V and that for the Cr^(3+)//Cr couple is -0.74V. These two couples in their standard state are connected to make a cell. The cell potential will be |
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Answer» `+1.83V` `=0.15-(-0.74)=+0.89V` |
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| 44. |
Standard electrode potential data are useful for understanding the suitability of an oxidant in a redox titration. Some half cell reaction and their standard potentials are given below MnO_(4)^(-)(aq)+8H^(+)(aq)+5e^(-)toMn^(2+)(aq)+4H_(2)O(l)""E^(@)=1.51V Cr_(2)O_(7)^(2-)(aq)+14H^(+)(aq)+6e^(-)to2Cr^(3+)(aq)+7H_(2)O(l)""E^(@)=1.38V Fe^(3+)(aq)+e^(-)toFe^(2+)(aq)""E^(@)=0.77V Cl_(2)(g)+2e^(-)to2Cl^(-)(aq)""E^(@)=1.40V Identify the only incorrect statement regarding the quantitative estimation of aqueous Fe(NO_(3))_(2) |
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Answer» `MnO_(4)^(-)` can be used in aqueous HCl `2MnO_(4)^(-)+16H^(+)+10Cl^(-)to2Mn^(2+)+8H_(2)O+5Cl_(2)uarr` The cell corresponding to this reaction is as follows: `Pt,Cl_(2)("1 ATM")|Cl^(-)||MnO_(4)^(-), Mn^(2+),H^(+)|Pt,` `E_(cell)^(o)=1.51-1.40=0.11V` `E_(cell)^(o)` BRING +ve, `DeltaG^(o)` will be -ve and hence the above reaction is feasible. `MnO_(4)^(-)` will not only oxidize `Fe^(2+)` ion but also `Cl^(-)` ion simultaneously. |
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| 45. |
Standard electrode potential data are useful for understanding the suitability of an oxidant in a redox titration. Some half cell reactions and their standard potentials are given below: MnO_((aq))^- +8_((aq))^+ +5e to Mn_((aq))^(2+)+4H_2O_((l)), E^0=1.51V Cr_2O_(7(aq))^(2-)+14H_((aq))^+ +6e to MnO_(4(aq))^-+8H_((aq))^+ +6e to 2Cr_((aq))^(3+)+7H_2O_((l)),E^0=1.38V Fe_((aq))^(3+)+e^- toFe_((aq))^(2+),E^0=0.71V Cl_2(g)+2e^- to 2C_((aq))^-, E^0=1.40V Identify the only incorrect statement regarding the quantitive estimation of aqueous Fe(NO+3)_2 |
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Answer» `MnO_4^-` can be USED in aqueous HCL ANODE: Cu `rarr Cu^(2+)`+2e, CATHODE : `Cu^(2+)` +2e `rarr` Cu Thus no change in CONC. Of `Cu^(2+)` ions. |
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| 46. |
Standard electrode potential (E^(0)) for OCl^(-) // Cl^(-) and Cl^(-)// (1)/(2) Cl_2are respectively 0.94 V and -1.36 V . The E^(@) value of OCl^(-) //Cl_2 will be |
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Answer» `-0.42 V ` (3) `2H^(oplus) + 1 e^(-) + OCl^(Ɵ) to (1)/(2) Cl_2 + H_2O , (1 xx E_3^(0)) (3) = (1) + (2)` ` 1 xx E_3^(0) = (2 xx 0.94 ) + (-1.36 xx 1) , E_(3)^(0)=((1.88- 1.36)/(1)) = 0.52 V ` |
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| 47. |
Standard electrode potential for Sn^(4+)//Sn^(2+) couple is +0.15V and that for the Cr^(2+)//Cr couple is -0.74V. These two couples in their standard state are connected to make a cell. The cell potential will be |
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Answer» `+1.83V` `=+0.15-(-0.74)+0.89V` |
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| 48. |
Standard electrode potential dataare useful for understandingthe suitability of an oxidant in a redoxtitrationsomehalfcell reactionsand theirstandardpotentials are givenbelow MnO_(4)^(-)(aq)+8H^(+)(aq)+5e^(-)rarrMn^(2+)(Aq)+4H_(2)O(l)^(@)=1.51 V Cr_(2)O_(7)^(2-)(Aq)+14 H^(+)(aq)+6e^(-)rarr2cr^(3+)(aq)+7H_(2)O(l),E^(2)=1.38 V CI_(2)(g)+2e^(-)rarr2CI^(-)(aq),E^(@)=1.40 V Identify the incorrect statement regardingthe qunatitavite estimation of gaseous Fe(NO_(3))_(2) |
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Answer» `MnO_(4)^(-)` can beusedin aqueous HCI `2MnO_(4)^(-) (AQ)+16H^(+) +10CI^(-) rarr 2Mn^(2+) (aq)+8H_(2)O(I)+5CI_(2)(g)` Thuson the BASISOF this reactionfollowingelectrochemcial cell will be represented as since `E_(cell)^(2)=e_(cathode)^(@) -E_(anode)^(2)` `E_(cell)^(@)` is positive hence `triangle G^(@)` is negativethus above celll reaction is feasible but `MnO_(4)^(-1)`ion can oxidse `FE^(2+)` to `Fe^(3+)`and `CI^(-)` to `CI_(2)` in aqueous medium also Therefore for quantivative estimiationof aqueous`Fe(NO_(3))_(2)`it is not a suitable reagent |
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| 49. |
Standard electrode potential data are useful for understanding the stability of an oxidant in a redox titration . Somehalf reactions and their standard potentials are given below : MnO_(4)^(-)(aq)+8H^(+)(g)+5e^(-)toMn^(2+)(aq)+4H_(2)O(l)E^(@)=1*51VCr_(2)O_(7)^(2-)(aq)+14H^(+)aq)+6e^(-)to2Cr^(3+)(aq)+7H_(2)+(l)E^(@)=1*38VFe^(3+)(aq)e^(-)toFe^(2+)(aq) "" E^(@)=0*77VCl_(2)(g)+2e^(-)to2Cl^(-)(aq) "" E^(@)=1*40VIdentify the only incorrect statement regarding the quantitative estimation of aqueous Fe(NO_(3))_(2). |
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Answer» `MnO_(4)^(-)`can be USED in aqueous HCl |
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| 50. |
Standard electrode potenital data are useful for understanding the suitablity of an oxidant in a redox titration. Some half cell reactions and their standard potential are given below: MnO_(4(aq))^(-) + 8H_((aq.))^(+) + 5e rarr Mn_((aq.))^(2+) + 4H_(2)O_(l),E^(@) = 1.51 V Cr_(2)O_(7(aq.))^(2-) + 14H_((aq.))^(+) + 6e rarr 2Cr_((aq.))^(3+) + 7H_(2)O_(l), E^(@) = 1.38 V Fe_(aq.)^(3+) 2e^(-) rarr Fe_((aq.))^(2), E^(@) = 0.77 V Cl_(2(g)) + 2e^(-) rarr 2Cl_((aq.))^(-), E^(@) = 1.40 V Identify the only incorrect statement regarding the quantitative estimation of aqueousFe(NO_(3))_(2): |
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Answer» `MnO_(4)^(-)` can be used in aqueous `HCl` `Mn^(7+) + 5e rarr Mn^(2+)` `2CL^(-) rarr Cl_(2) + 2e` Thus `E_(CELL)^(@) = E_(OP_(Cl^(-)//Cl_(2)))^(@) + E_(RP_Mn^(7+)//Mn^(2))^(@)` `= -1.40 + 1.51 = 0.11 V` or reaction is feasible. `MnO_(4)^(-)` will oxidise `Fe^(2+)` to `Fe^(3+)` `Mn^(7+) + 5e rarr Mn^(2+)` `Fe^(2+) rarr Fe^(3+) + E` `E_(cell)^(@) = E_(OPFe^(2+)//Fe^(3+))^(@) + E_(RPMn^(7+)//Mn^(2+))^(@)` `= -0.77 + 1.51 = 0.74 V` or reaction is feasible. Thus `MnO_(4)^(-)` will not oxidise only `Fe^(2+)` to `Fe^(3+)` in aqueous `HCl` but it will also oxidise `Cl^(-)` to `Cl_(2)`. Suitable oxidant shoould not oxidise `Cl^(-)` to `Cl_(2)` and should oxidise only `Fe^(2+)` to `Fe^(3+)` in redox titration. |
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