InterviewSolution
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.
| 2951. |
Enthalpy of sublimation of a substance is equal toA. enthalpy of fusion + enthalpy of vapourisationB. enthalpy of fusionC. enthalpy of vapourisationD. twice the enthalpy of vapourisation. |
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Answer» Correct Answer - A `"Solid "overset("Sublimation")rarr "Vapour"` This process occurs in two steps, Step 1 : `"Solid" overset("Fusion")rarr"Liquid"` Step 2 : `"Liquid" overset("Vaporisation")rarr "Vapour"` Thus, Enthalpy of sublimation = Enthalpy of fusion `+` Enthalpy of vaporisation. |
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| 2952. |
Enthalpy of sublimation of a substance is equal toA. enthalpy of fusion `+` enthalpy of vaporisationB. enthalpy of fustionC. enthalpy of vaporisationD. twice the enthalpy of vaporisation |
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Answer» Correct Answer - a Sublimation is `:` Solid`rarr` Vapour . Writing in two steps , we have Solid`rarr` Liquid `rarr`Vapour . Solid `rarr` Liquid required enthalpy of fusion . Liquid`rarr`Vapour required enthalpy of vaporisation. |
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| 2953. |
The enthalpy of elements in their standard atates are taken as zero .The enthalpy of formation of a compound:A. is always negativeB. is always positiveC. may be positive or negativeD. is negative negative |
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Answer» Correct Answer - C Combustion of elements to form a compound can be exothermic endothermic e.g., `C + O_(2) rarr CO_(2)` is exothermic whereas, `C + 2S rarr CS_(2)` is endothermic Hence, enthalpy of formation can be positive or negative. |
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| 2954. |
The integral enthaiply of solution of one mole of `H_(2)SO_(4)` with n mole of water is given by the equation `DeltaH=(-75.6n)/(n+1.8)` which of the following option(s) is/are correct ?A. When 1 mole of `H_(2)SO_(4)` is dissolved in 2 mole of `H_(2)O.DeltaH_(sol)=-39.79 kJ`B. When 1 mole of `H_(2)So_(4)` is dissolved in 7 mole of `H_(2)O,DeltaH_(sol)=- 60.14 kJ`C. When 1 mole of `H_(2)So_(4)` is dissolved in 7 mole of `H_(2)O, DeltaH_(sol)=-23.5 kJ`D. When 1 mole of `H_(2)So_(4)` is dissolved in 7 mole of `H_(2)O, DeltaH_(sol)=-75.6 kJ` |
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Answer» Correct Answer - a,b,d |
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| 2955. |
The enthalpy of elements in their standard atates are taken as zero .The enthalpy of formation of a compound:A. Is always negativeB. is always positiveC. may be positive or negativeD. is never negative |
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Answer» Correct Answer - c |
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| 2956. |
The standard enthaply of fromation of `CO_(2)`will be given by:A. standard enthaply of combustion of diamondB. standard enthaply of combustion of graphiteC. standard enthaply of combustion of COD. sum of standard enthaply of formation ans enthalpy of combustion of CO. |
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Answer» Correct Answer - b,d |
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| 2957. |
The standard molar heats of formation of ethane, carbon dioxide, and liquid water ate `-21.1, -94.1`, and `-68.3kcal`, respectively. Calculate the standard molar heat of combustion of ethane. |
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Answer» The required chemicla equation for combustion of ethane is `2C_(2)H_(6)(g) +7O_(2)(g) = 4CO_(2)(g) +6H_(2)O(l), DeltaH^(Theta) = ?` The equation involves `2mol` of `C_(2)H_(6)`, heta of combustion of thene will be `=(DeltaH^(Theta))/(2)` `DeltaH^(Theta) = Delta_(f)H^(Theta) ("products") - Delta_(f)H^(Theta) ("reactants")` `[4 xx Delta_(f)H_((CO_(2)))^(Theta)+ 6Delta_(f)H_((H_(2)O))^(Theta)]` `-[2Delta_(f)H_((C_(2)H_(6)))^(Theta) + 7Delta_(f)H_((O_(2)))^(Theta)]` `= [4 xx (-94.1) + 6 xx (-68.3)] -[2xx (-2.11) +7 xx 0]` `=- 376.4 - 409.8 + 42.2` `= 744.0 kcal` `(DeltaH^(Theta))/(2)=` Heat of combustion of ethane ` = (744.0)/(2) = - 372.0 kcal` |
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| 2958. |
Can the temperature of an isolated system remain constant? |
| Answer» Yes, provided no physical or chemical changes take place in the system. | |
| 2959. |
The physical quantity that determins whether or not a given system A is in thermal equilibrium with another system B is calledA. PressureB. VolumeC. temperatureD. none of these |
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Answer» Correct Answer - C In thermal equilibrium, another system B , temperature |
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| 2960. |
An adiabatic cyclinder fitted with an adiabatic piston at the right end of cylinder, is dicided into equal halves with a monoatomic gas of the left side and diatomic gas on right side, using animpermeable movales adiabatic wall , . If the piston is pushed slowely to compress the diatomic gas to `(3)/(4)th` of its origanl volume. The new volume of the monoatomic gas would be.A. `V_("new")= V_("initial") xx[(4)/(3)]^((25)/(21))`B. `V_("new")= V_("initial") xx[(7)/(5)]^((3)/(4))`C. `V_("new")= V_("initial") xx[(3)/(4)]^((21)/(25))`D. `V_("new")= V_("initial") xx(3)/(4)` |
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Answer» Correct Answer - C `Pv^(gamma) = K` for diatomic gas `(P_(1))/(P_(2))=((V_(2))/(V_(1)))^(gamma)=((3)/(4))^(7//5)` for monoatomic gas `(P_(1))/(P_(2)) = (V_("new")/(V_("initial")))^(5//3) rArr V_("new") = V_("initial")xx ((3)/(4))^((21)/(25))` |
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| 2961. |
`(DeltaH-DeltaU)` for the formation of carbon monoxide (CO) from its elements at 298 K is : (R=8.314 `JK^(-1)mol^(-1)`)A. 1238.78 J `mol^(-1)`B. `-2477.57 J mol^(-1)`C. 2477.57 J `mol^(-1)`D. `-1238.78 mol^(-1)` |
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Answer» Correct Answer - A |
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| 2962. |
A substance is expanded in adiabatic process from 2 L to 5 L against constant pressure of 1 bar then internal energy change will be :A. 3 bar-LB. `-3 "bar"-L`C. 6 bar-LD. `-6 "bar"-L` |
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Answer» Correct Answer - B |
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| 2963. |
The bond dissociation energy of gaseous `H_(2),Cl_(2)` and `HCl` are `104,58` and `103 kcal mol^(-1)` respecitvely. Calculate the enthalpy of formation for `HCl` gas.A. `-22` kcalB. `+22` kcalC. `+184` kcalD. `-184` kcal |
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Answer» Correct Answer - A `(1)/(2)H_(2)+(1)/(2)Cl_(2) rarr HCl` `DeltaH=(1)/(2)xx104+(1)/(2)xx58-103=-"22 kcal"` |
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| 2964. |
What is the enthalpy change for the given reaction, if enthalpies of formation of `Al_(2)O_(3)` and `Fe_(2)O_(3)` are `-"1670 kJ mol"^(-1) and -"834 kJ mol"^(-1)` respectively? `Fe_(2)O_(3) +2Al rarr Al_(2)O_(3)+2Fe`A. `-"836 kJ mol"^(-1)`B. `+"836 kJ mol"^(-1)`C. `-"424 kJ mol"^(-1)`D. `+"424 kJ mol"^(-1)` |
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Answer» Correct Answer - A `DeltaH=SigmaDeltaH_(p)-SigmaDeltaH_(R)` `=-1670-(-834)=-"836 kJ mol"^(-1)` |
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| 2965. |
Assuming that water vapour is an ideal gas, the internal energy change `(DeltaU)` when 1 mole of water is vaporised at `1 ba r` pressure and` 100^(@)C, (` given`:` molar enthalpy of vaporization of water `41kJ mol^(-1)` at `1 ba r` and `373 K ` and `R=8.3 J mol^(-1)K^(-1))` will be `:`A. `41 kJ mol^(-1)`B. `4.1 kJ mol^(-1)`C. `3.7904 kJ mol^(-1)`D. `37.904 kJ mol^(-1)` |
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Answer» Correct Answer - D `DeltaH=DeltaU+Delta nRT` |
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| 2966. |
Define surroundings. |
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Answer» The rest of the universe which might be in a position to exchange energy and matter with the system is called its surroundings. |
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| 2967. |
Define enthalpy. |
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Answer» A system in thermodynamics refers to that part of the universe in which observations are made. |
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| 2968. |
Change in internal energy is a state function while work is not, why? |
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Answer» The change in internal energy during a process depends only upon the initial and final state of the system. Therefore it is a state function. But the wonk is related the path followed. Therefore, it is not a state function. |
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| 2969. |
Name the different types of the system. |
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Answer» There are three types of system – (i) Open system (ii) Closed system (iii) Isolated system. |
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| 2970. |
How may the state of thermodynamic system be defined? |
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Answer» The state of thermodynamic system may be defined by specifying values of state variables like temperature, pressure, volume. |
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| 2971. |
What will happen to internal energy if work is done by the system? |
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Answer» The internal energy of the system will decrease if work is done by the system. |
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| 2972. |
From thermodynamic point of view, to which system the animals and plants belong? |
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Answer» Open system. |
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| 2973. |
At 373 K, steam and water are in equilibrium and `DeltaH=40.98" kJ mol"^(-1)`. What will be `DeltaS` for conversion of water into system ? `H_(2)O_((l))rarrH_(2)O_((g))`A. `"109.8 J K"^(-1)"mol"^(-1)`B. `"31 J K"^(-1)"mol"^(-1)`C. `"21.98 J K"^(-1)"mol"^(-1)`D. `"326 J K"^(-1)"mol"^(-1)` |
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Answer» Correct Answer - A `DeltaS_("vap")=(DeltaH_("vap"))/(T_(b))=(40.98xx1000)/(373)` `="109.8 J K"^(-1)"mol"^(-1)` |
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| 2974. |
The difference between `C_(p) " and " C_(v)` can be derived using the empirical relation `H = U + pV`. Calculate the difference between `C_(p) " and " C_(v)` for 10 moles of an ideal gas. |
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Answer» Given that, `C_(v)` = heat capacity at constant volume, `C_(p) =` heat capacity at constant pressure Difference between `C_(p) " and C_(v)` is equal to gas constant (R). `C_(p) - C_(v) = nR` (where, `n =` no. of moles) `= 10 xx 4.184 J` `= 41.84 J` |
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| 2975. |
In which of the following processes involving ideal gas magnitude of heat exchange will be maximum for same change in temperture and same moles.[P is in atm and V in litre]:A. `PV^(3)=20`B. Isochoric proceesC. Isobaric processD. `PV^(1//2)=10` |
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Answer» Correct Answer - D |
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| 2976. |
Which of the following statements is incorrect?A. `DeltaH_(vap)^(2)H_(2)O(l)gt21xx373cal`B. `oint(dq)/(T)=0 "for all cyclic processes".`C. Adiabatic reversible process is isoentropic.D. Heat exchange at constant volume condition will be independent of path. |
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Answer» Correct Answer - B |
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| 2977. |
Which of the following decreases with increasing tempreature ?A. The volume of an ideal gas in an adiabatic processB. Internal energy of a systemC. The pressure of an ideal gas in a fixed volumeD. Entropy of a pure substance |
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Answer» Correct Answer - A |
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| 2978. |
Which of the following partical derivations are incorrect for one mole of an ideal gas?A. `(delS)/(delT))_(V)=(C_(v,m))/(T)`B. `(delS)/(delV))_(T)=(nR)/(T)`C. `(delG)/(delP))_(T)=V`D. `(delH)/(delP))_(T)=0` |
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Answer» Correct Answer - B |
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| 2979. |
a. A cylinder of gas is assumed to contain `11.2 kg` of butane. If a normal family needs `20000kJ` of energy per day for cooking, how long will the cylinder last? Given that the heat of combustion of butane is `2658 kJ mol^(-1)`. b. If the air supply of the burner is insufficient (i.e. you have a yellow instead of a blue flame), a portion of the gas escape without combustion. Assuming that `33%` of the gas is wasted due to this inefficiency, how long would the cylinder last? |
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Answer» a. `1mol` of butane, i.e., `C_(4)H_(10) (= 58g)` gives heat `= 2658 kJ` `:. 58g of C_(4)H_(10)` gives heat `=2658 kJ` `11.2 xx 1000 g` gives `rArr (2658 xx 11.2 xx 1000)/(58) rArr 513268.96 kJ` `:. 20000 kJ `of heat is required for `1` day. `:. 513268.96 kJ` of heat is required for `= (513268.96)/(20000) = 25.66 days` `~~ 26 days` b. `33%` of heat is wasted, therefore, `67%` of heat is utilised. `:.` Heat utilised `= (513268.96xx67)/(100) = 343890 kJ` Number of days `= (343890)/(20000) = 17.19 days` `~~ 17 days`. |
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| 2980. |
Calculate the standard free energy change for the formation of methane at `300K`: `C("graphite") +2H_(2) (g) rarr CH_(4)(g)` The following data are given: `Delta_(f)H^(Theta) (kJ mol^(-1)): CH_(4)(g) =- 74.81` `Delta_(f)S^(Theta)(kJ mol^(-1)): C("graphite") = 5.70, H_(2)(g) = 130.7 CH_(4)(g) = 186.3` |
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Answer» `Delta_(r)G^(Theta)` can be calculated form the relation: `Delta_(r)G^(Theta) = Delta_(r)H^(Theta) - TDelta_(r)S^(Theta)` `C("graphite") +2H_(2)(g) rarr CH_(4)(g)` `Delta_(f)H^(Theta) = Delta_(f)H^(Theta) (CH_(4)) -[Delta_(f)H^(Theta)(C ) +2Delta_(f)H^(Theta)(H_(2))]` `=- 74.81 -0 -0 =- 74.81 kJ mol^(-1)` `Delta_(r)S^(Theta) S_(m)^(Theta) (CH_(4)) -[S_(m)^(Theta) (C )+2S_(m)^(Theta)(H_(2))]` `= 186.3 -[5.70 +2 xx 130.7]` `= 180.3 - 267.1` `=- 80.8 J K^(-1) mol^(-1)` `:. Delta_(r)G^(Theta) = Delta_(r)H^(Theta) -TDelta_(r)S^(Theta)` `=- 74.81 -300 xx (-80.0 xx 10^(-3))` `=- 74.81 +24.4 =- 50.57 kJ mol^(-1)` |
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| 2981. |
When 2mole of `C_(2)H_(6)` are completely burnt `3129kJ` of heat is liberated. Calculate the heat of formation of `C_(2)H_(6).Delta_(f)H^(Theta)` for `CO_(2)` and `H_(2)O` are `-395` and `-286kJ`, respectively. |
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Answer» The equation for the combustion of `C_(2)H_(6)` is: `2C_(2)H_(6) + 7O_(2) rarr 4CO_(2) + 6H_(2)O, DeltaH =- 3129 kJ` `DeltaH^(Theta) = Delta_(f)H^(Theta) ("products") - Delta_(f)H^(Theta)("reactants")` `=[4xxDelta_(f)H^(Theta)underset((CO_(2))).+6xxDelta_(f)H^(Theta)underset((H_(2)O)).]` `-[2xxDelta_(f)H^(Theta)underset((CO_(2)H_(6))).+7xxDelta_(f)H^(Theta)underset((O_(2))).]` `-3129 = [4xx-395) + 6 xx (-286)]` `-[2xxDelta_(f)H^(Theta)underset((C_(2)H_(6))).+7xx0]` or `2 xx Delta_(f)H^(Theta)(C_(2)H_(6)) =- 167` So `Delta_(f)H^(Theta)(C_(2)H_(6)) =- (167)/(2) =- 83.5kJ` |
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| 2982. |
Calculate the heat of combustion of ethylene (gas) to form CO2 (gas) and H2O (gas) at 298 K and 1 atmospheric pressure. The heats of formation of CO2, H2O and C2H4 are -393.7 - 241.8 + 52.3 kJ per mole respectively. |
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Answer» C2H4 (g) + 3O2 (g) → 2CO2 (g) + 2H2O (g) ΔHf(CO2) = -393.7 kJ ΔHf(H2O) = -241.8 kJ ΔHf(C2H4) = +52.3 kJ ΔHReaction = (Sum of ΔH°f values of products) - (Sum of ΔH°f value of reactants) = [2 x ΔH°f(CO2) + 2 x ΔH°f(H2O) - [ΔH°f(C2H4) + 3 x ΔH°f(O2)]] = 2 x (-393.7) + 2 x )-241.8) - [523.0 + 0] [∵ ΔH°f for elementary substance = 0] = [-787.4 - 483.6] - 53.3 = -1323.3 kJ |
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| 2983. |
When 2mole of `C_(2)H_(6)` are completely burnt `-3129kJ` of heat is liberated. Calculate the heat of formation of `C_(2)H_(6).Delta_(f)H^(Theta)` for `CO_(2)` and `H_(2)O` are `-395` and `-286kJ`, respectively. |
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Answer» `2C_(2)H_(6)(g)+7O_(2)(g)rarr 4CO_(2)(g)+6H_(2)O(l) , Delta H=-3129 kJ` `Delta H_("reaction")=Sigma Delta H_("products")-Sigma Delta H_("reac tan ts")` `-3129 =[4xxDelta_(f)H_(CO_(2))+6xxDelta_(f)H_(H_(2)O)]-[2xxDelta_(f)H_(C_(2)H_(6)]` `2Delta_(f)H_(C_(2)H_(6))=-167` kJ [for elements `Delta H = 0`] `Delta_(f)H_(C_(2)H_(6))=-83.5 kJ` |
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| 2984. |
Calculate the ethalpy of combustion of ethylene (g) to form `CO_(2)` (gas) and `H_(2)O` (gas) at 298 K and 1 atmospheric pressure. The enthalpies of formation of `CO_(2),H_(2)O` and `C_(2)H_(4)` are `-393.7, -241.8+52.3` kJ per mole respectively. |
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Answer» Given : `{:((i),C(s)+O_(2)(g)rarr CO_(2)(g),,Delta H=-393.7 kJ mol^(-1)),((ii),H_(2)(g)+(1)/(2)O_(2)(g)rarr H_(2)O(g)",",,Delta H=-241.8 kJ mol^(-1)),((iii),2C(s)+2H_(2)(g)rarr C_(2)H_(4)(g)",",,Delta H=+52.3 kJ mol^(-1)):}` `"Objective reaction : " C_(2)H_(4)(g)+3O_(2)(g)rarr 2CO_(2)(g)+2H_(2)O(g)," "Delta H = ?` `2xx` Equation `(i)+2xx` Equation (ii) - Equation (iii) gives `{:(2C(s)+2O_(2)(g)" "rarr " "2CO_(2)(g)),(+O_(2)(g)+2H_(2)(g)" "rarr " "2H_(2)O(g)),(ul(-2C(s)-2H_(2)(g)" "rarr " "-C_(2)H_(4)(g))),(" "3O_(2)(g)" "rarr " "2CO_(2)(g)+2H_(2)O(g)-C_(2)H_(4)(g)),(or C_(2)H_(4)(g)+3O_(2)(g)rarr 2CO_(2)(g)+2H_(2)O(g)):}` Alternative Method : We aim t : `C_(2)H_()(g)+3O_(2)(g)rarr 2CO_(2)(g)+2H_(2)O(g)` We are given : `Delta H_(f(CO_(2))=-393.7 kJ mol^(-1), Delta H_(f(H_(1)O))=-21.8 kJ mol^(-1), Delta H_(f(C_(2)H_(4))=+52.3 kJ mol^(-1)` `Delta H_("Reaction")` = (Sum of `Delta H_(f)^(@)` values of Products) - (Sum of `Delta H_(f)^(@)` values of Reactants) `=[2xxDelta H_(f(CO_(2)))^(@)+2xxDelta H_(f(H_(2)O))^(@)]-[Delta H_(f(C_(2)H_(4)))^(@)+3xxDelta H_(f(CO_(2)))^(@)]` `=[2xx(-393.7)+2xx(-241.8)]-[(-52.3)+0]` `(because Delta H_(f)^(@) "for elementary substance" = 0)` `=[-787.4-483.6]-52.3=-1323.3 kJ mol^(-1)` |
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| 2985. |
A cylinder of cooking gas is assumed to contain 11.2 kg of butane. The thermo chemical equation for the combustion of butane is : `C_(4)H_(10)(g)+(13)/(2)O_(2)(g)rarr 4CO_(2)(g)+5H_(2)O(l) , Delta H = -2658 kJ` If a family needs 15000 kJ of energy per day for cooking, how would the cylinder last ? |
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Answer» Molecular mass of butane is = `58 g mol^(-1)` 58 g of butane on combustion gives 2658 kJ of heat `therefore` 11.2 g of butane on combustion gives `= (2658xx11.2xx1000)/(58)` kJ of heat The daily required of energy = 15000 kJ `therefore` The cylinder would last `=(2658xx11.2xx1000)/(58xx15000)` days `~~34` days |
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| 2986. |
all natural processes areA. SpontaneousB. non-spontaneousC. ExothermicD. Endothermic |
| Answer» Correct Answer - A | |
| 2987. |
The statement "Heat cannot flow from colder body to hotter body" is known asA. 1 st law of ThermodynamicsB. Zeroth lawC. 2nd law of ThermodynamicsD. Law of conservation of energy |
| Answer» Correct Answer - C | |
| 2988. |
418.4 J of heat is added to a `4xx10^(-3)m^(3)` rigid container containing a diatomic gas atm and 273 K. Calculate the pressure of the gas assuming ideal behaviour. The vibrational contributions may be neglected : (R=8.314 J `mol^(-1) K^(-1)`)A. `3.48xx10^(5) N//m^(2)`B. `7.27xx10^(7) N//m^(2)`C. `1.43xx10^(5) N//m^(2)`D. `9.2xx10^(7) N//m^(2)` |
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Answer» Correct Answer - C |
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| 2989. |
The heat of combustion of C, S and `CS_(2)` are `-393.3kJ, -293.7kJ and -1108.76kJ.` What will be the heat of formation of `CS_(2)` ?A. `-128.02kJ`B. `+970kJ`C. `+1108.7kJ`D. `+12kJ` |
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Answer» Correct Answer - A `C+2S rarr CS_(2)` `DeltaH=SigmaDeltaH_(P)-SigmaDeltaH_(R)=-1108.76-[-393.3+2xx(-293.7)]` `=-1108.76+393.3+587.4=-"128.02 kJ"` |
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| 2990. |
If the enthalpy of combustion of `C`(graphite) is `-393.3kJ mol^(-1)`, then for producing `39.3kJ` of heat the amount of carbon required isA. `1.5 mol`B. `0.5mol`C. `1.2 g`D. `12 mg` |
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Answer» `393.3 kJ` enegry produced by `12 gC` Therefore, `39.3 kJ` enegry produced by `(12 xx39.3)/(393.3) = 1.2 g of C` (graphite) |
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| 2991. |
Identify different steps in the following cyclic process: |
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Answer» a.`A rarr B:`Temperature and pressure are constant. Therefore, it is an isothermal and isobaric process. b. `B rarrC:` It is adiabatic expansion in which temperature falls form `T_(1)` to `T_(2)`. c. `C rarrD:` Temperature and volume are constant. therefore, this process is isothermal and isochroic. d. `DrarrE:` Temperature and pressure are constant. therefore, it is an isothernal and isobaric contraction. e. `E rarrF:`It is adiabatic compression in which temperature increases form `T_(2)` to `T_(1)`. f. `F rarr A:` Temperature and volume are constant. therefore, it is an isothermal and isochoric process. |
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| 2992. |
Calculate the work done when done when `1.0` mol of water at `373K` vaporises against an atmosheric pressure of `1.0atm`. Assume ideal gas behaviour. |
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Answer» The volume occupied by water is very small and thus the volume change is equal to the volume occupied by `1g` mol of water vapour. `V = (nRT)/(P) = (1.0 xx 0.0821xx 373)/(1.0) = 31.0L` `W =- P_(ext) xx DeltaV =- (1.0) xx (3.10) L-atm` `=- (3.10) xx 101.3J =- 3140.3J` |
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| 2993. |
Given `Delta_(i)H^(Theta)(HCN) = 45.2 kJ mol^(-1)` and `Delta_(i)H^(Theta)(CH_(3)COOH) = 2.1 kJ mol^(-1)`. Which one of the following facts is true?A. `pK_(a)(HCN) = pK_(a)(CH_(3)COOH)`B. `pK_(a)(HCN) gt pK_(a)(CH_(3)COOH)`C. `pK_(a)(HCN) lt pK_(a)(CH_(3)COOH)`D. `pK_(a)(HCN) = (45.17//2.07)pK_(a)(CH_(3)COOH)` |
| Answer» `pK_(a)(HCN) gtpK_(a)(CH_(3)COOH)` | |
| 2994. |
Calculate the enthalpy of formation of water, given that the bond energies of `H-H, O=O` and `O-H` bond are `433 kJ mol^(-1), 492 kJ mol^(-1)`, and `464 kJ mol^(-1)`, respectively. |
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Answer» `H_(2)(g) +(1)/(2)O_(2)(g) rarr H_(2)O(g)` `Delta_(f)H = BE` of product `-BE` of reactant `= (BE of H_(2) +(1)/(2)BE of O_(2)) - (2BE of O-H)` `= 433 +(1)/(2) xx492 -2 xx 464` `= 433 +246 - 928 =- 249 kJ` |
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| 2995. |
Calculate the work donw when`1.0 mol` of water at `100^(@)C` vaporises against an atmospheric pressure of `1atm`. Assume ideal behaviour and volume of liquid water to be negligible. |
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Answer» Volume of water vapour `=(nRT)/(P) = (1xx0.082 xx 373)/(1.0)` `= 30.592L` `DeltaV = 30.59 - 0 = 30.59L` `w = 1atm xx 30.59L =- 30.59Latm` `w =- 30.59 xx 101.3J =- 3100J =- 3.1kJ` |
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| 2996. |
For the reaction 2 Cl(g) → Cl2(g), what are the signs of ΔH and ΔS? |
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Answer» ΔH: Negative (-ve) because energy is released in bond formation. ΔS: Negative (-ve) because entropy decreases when atom combine to form molecules. |
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| 2997. |
Calculate the enthalpy change for the process `C Cl_(4)(g) rarrC(g) +4Cl(g)` and calculate bond enthalpyof`C-Cl` in `C Cl_(4)(g)` Given `: V_(vap) H^(@) (C C l_(4)) =30.5 kJ mol^(-1), Delta_(f)H^(@) (C C l_94))= -135.5 kJ mol^(-1)` `Delta_(a)H^(@) ( C ) = 715.0 kJ mol^(-1) ` where`Delta_(a)H^(@)`is enthalpy of atomisation`Delta_(a) H^(@)( Cl_(2)) = 242 kJ mol^(-1)` |
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Answer» The given data imply as under `: (i)C Cl_(4) (l) rarr C C l_(4)(g) , DeltaH= 30.5 kJ mol^(-1)` (ii)`C(s) + 2Cl_(2)(g) rarrC C l_(4)(l) , DeltaH =-135.5 kJ mol^(-1)` (iii) `C(s)rarr C(g) , DeltaH= 715 .0 kJ mol^(-1)` (iv) `Cl_(2)(g) rarr2Cl(g), DeltaH = 242 kJ mol^(-1)` Aim `:C C l_(4)(g) rarr C(g) + 4Cl(g) , DeltaH = ?` Eqn. (iii)`+2 xx` Eqn. (iv) - Eqn. (i). Eqn. (ii) gives the required equation with `DeltaH=715.0 + 2 ( 242)-30.5 - ( - 135.5) kJ mol^(-1) = 1304 kJ mol^(-1)` Bond enthalpy ofC-Cl in `C C l_(4)` ( average value)`= ( 1304)/( 4) = 326 kJ mol^(-1)` |
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| 2998. |
For the following reaction at 298 K2A + B → CΔH = 400 kJ mol-1 and ΔS = 0.2 kJ K-1 mol-1. At what temperature will the reaction become spontaneous? Considering ΔH and ΔS to be constant over the temperature range. |
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Answer» ΔG = ΔH - TΔS For ΔG = 0, ΔH = TΔS or T = ΔH/ΔS T = {400 kJ mol-1}/{2 kJ K-1 mol-1} = 200 K Thus, reaction will be in a state of equilibrium at 200 K and will be spontaneous above this temperature. |
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| 2999. |
For an isolated system, ΔV = 0, what will be ΔS? |
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Answer» ΔS should be greater than zero. |
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| 3000. |
For the equilibrium `H_(2) O (1) hArr H_(2) O (g)` at 1 atm `298 K`A. standard free energy change is equal to zero `(Delta G^(@) = 0)`B. free energy change is less than zero `(Delta G lt 0)`C. standard free energy change is less than zero `(Delta G^(@) lt 0)`D. standard free energy change is more than zero `(Delta G^(@) gt 0)` |
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Answer» Correct Answer - A For a reversible process at at equilibrium, under standard conditions (1 atm and `298 K`), `Delta G^(@) = 0`. |
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