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. |
A reaction S_((g))hArr 4S_(2(g))is s carried out by taking 2 moles of S_(8(g))and 0.2 mole of S_(2(g))in a reaction vessel of l lit. Which one is not correct. If K_(c) = 6.3 xx 10^(-6). |
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Answer» Reaction quotient is `8 xx 1O^(-4)` `Q=((0.2)^(4))/(2)=8 xx 10-^(-4) lt K` `:.` reaction proceds backward `KP = KC (RT)^(Delta n_(g))`, T not given |
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| 2. |
A reaction rate contant doubles between 300 and 310 k. By which of the following factors does the rate constant increases between 400-410 K. |
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Answer» 3.39 `"log"("log"(k_(2))/(k_(1)))/("log"(k_(2))/(k_(1)))=(10)/(400xx410)*(300xx310)/(10)` `K'_(2)` and `k'_(1)` are rate constant at 410 and 400 K respectively. `k_(2)` and `k_(1)` are rate constant at 310 and 300 K respectively .Here `k_(2).k_(1)=2` `therefore "log"(k_(2)')/(k_(1)')=(3xx31)/(4xx41)xx"log"2` `=(3xx31xx0.3010)/(4xx41)=0.1707` `(k_(2))/(k_(1))`=antilog 0.1707 =1.48 |
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| 3. |
(A) : Reaction of NaOH with chlorine is a disproportionation reaction . (R) : All redox reactions are disproportionation reactions . |
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Answer» |
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| 4. |
(A) : Reaction of 1-butene with HBr gives 1-bromobutane as major product (R ) : Addition of hydrogen halides to alkenes proceeds according to Markovnikov's rule |
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Answer» A and R are TRUE, R EXPLAINS A |
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| 5. |
A reaction occursspontaneously if |
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Answer» `T Delta S GT Delta H ` and `Delta H` is`+ve` and`Delta S` is -ve |
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| 6. |
A reaction occurs spontaneously if |
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Answer» `T DeltaS lt DeltaH` and both `DeltaH` and `DeltaS` are +ve `DELTAG = (-ve), DeltaS = + ve and DeltaH = + ve and T DeltaS gt DeltaH` |
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| 7. |
A reaction N_(2)+ 3H_(2) hArr 2NH_(3) + 92k.j is at equilibrium. If the concentration of N_(2)is increased the temperature of the system |
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Answer» decreases `:.` T of system increases |
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| 8. |
A reaction is carried out aniline as a reactant as well as a solvent. How will you remove unreacted aniline ? |
| Answer» Solution :The b.p. of ANILINE (457 K) is very high. If aniline (large excess) is DISTILLED froma small amount of the product by SIMPLE distillation, it may cause DECOMPOSITION of the product. Therefore, to avoid decomposition of the product, aniline is REMOVED either by vacuum distillation or by steam distillation. | |
| 9. |
A reaction having equal energies of activation for toward and reverse reaction has |
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Answer» `DELTA H =0` |
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| 10. |
A reaction has both DeltaH and DeltaS - ve.The rate of reaction |
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Answer» cannot be PREDICTED for change in temperature |
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| 11. |
A reaction between ammonia and boron trifluoride is given below: NH_3 + BF_3 to H_3N :BF_3 Identify the acid and base in the given reaction. Which theory explains it? What is the hybridisation of B and N in the reactants ? |
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Answer» Solution :As `BF_3` does not have a PROTON but acts as LEWIS acid as it is an electron deficient molecule. It reacts with `NH_3` by accepting the lone pair of electrons from `NH_3` and COMPLETE its octet. The reaction is `BF+:NH_3 to BF_3 larr NH_3` Lewis theory of acids and bases can EXPLAIN it. BORON in `BF_3` is `sp^2` hybridised where N in `NH_3` is `sp^3` hybridised. |
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| 12. |
A reaction A (g) + B (g) hArr 2 C (g)is in equilibrium at a certain temperature. Can we increase the amount of products by (i) adding catalyst (ii) increasing pressure ? |
| Answer» Solution :(i) No, because CATALYST does not DISTURB the STATE of equilibrium (ii) No, because `n_(p) = n_(r)` | |
| 13. |
A reaction, A+B to C+D+q is found to have a positive entropy change. The reaction will be |
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Answer» possible at HIGH TEMPERATURE. Reaction is spontaneous so `DELTAG= -ve` So, Reaction will be spontaneous at any temperature. |
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| 14. |
A reaction, A+B rarrC + D+ q is found to havea positive entropy change. The reaction will be (i) possible at high temperature(ii) possible only at low temperature (iii) not possible at any temperature(iv)possible at any temperature |
| Answer» Solution :Here, `DeltaH =-ve` and `DeltaS = + ve,Delta G = DeltaH - T DeltaS`. For the reaction to be SPONTANEOUS, `DeltaG` shoulbebe `-ve` which will BESO at any TEMPERATURE, i.e., option (iv) is correct. | |
| 15. |
A reaction has both DH and DS negative. The rate of reaction |
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Answer» Increase with increase in TEMPERATURE |
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| 16. |
Rate of diffusion of gases is not influenced by |
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Answer» Both A and R are CORRECT. R is the correct explanation of A. |
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| 17. |
A rarr B, Graph between long_(10) P and (1)/(T) is a straight line of slope (1)/(4.606). Hence, Delta H is |
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Answer» 1 cal log P `= (-Delta G^(0))/(2.303R).(1)/(T) = (-Delta H^(0))/(2.303RT) + (Delta S^(0))/(2.303R)` `RARR` SLOPE `= (-Delta H^(0))/(2.303RT) = (1)/(4.606)` `rArr Delta H^(0) = - 1 "cal" = -4.18J` |
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| 18. |
A radioisotope will not emit |
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Answer» alpha and BETA RAYS simultaneously |
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| 19. |
A radioactive substance has a constant actity of 2000 disintegraion/mintue. The material is swparated into two fractions, one of which has an initlial activity of 100 disntegrationper secoundwhile the other fraction decays with t_(1//2) = 24 hour. The total activity in both samples after 48 hour of separation is: |
| Answer» SOLUTION :The problem refers that rate is constant. | |
| 20. |
A radioactive isotope decays as ._(Z)A^(m) rarr ._(Z-2)B^(m-4) rarr ._(Z-1)C^(m-4) The half lives of A and B are 6 months respectively. Assuming that initially only A was present, will it be possibel to achieeveradioactive equilibrium fo B? If so, what would be the ratio ofnuclei A and B? If so, what wouldhappen if the half-livesfor A and B were 10 months adn 6 months respectively? |
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Answer» |
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| 21. |
A radioactive isotope decays as ._(Z)A^(m) rarr ._(Z-2)B^(m-4) rarr ._(Z-1)C^(m-4) The half lives of A and B are 6 months respectively. Assuming that initially only A was present, will it be possibel to achieeveradioactive equilibrium fo B? If so, what would be the ratio ot A and B? If so, what wouldhappen if the half-livesfor A and B were 10 months adn 6 months respectively? |
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Answer» |
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| 22. |
A radiation of 2000Å falls on the metal whose work function is 4.2 eV. Then the kinetic energy of the fastest photo eletron is |
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Answer» `6.4xx10^(-10)` J `(HC)/lambda-4.2eV(6.62xx10^(-34)xx3xx10^(8))/(2000xx10^(-10))=-4.2xx1.6xx10^(-19)` `=9.9xx10^(-19)j-6.7xx10^(-19)J=3.2xx10^(-19)` J |
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| 23. |
A quantity of KMnO_(4) was boiled with HCl and the gas evolved was led into a solution of KI. When the reaction was complete, the I_(2) liberated was titrated with titrated with a solution of hypo containing 124 g of Na_(2)S_(2)O_(3). 5H_(2)O per litre. It was found that exactly 60 mL were required to decolourise the solution of I_(2). What weight of KMnO_(4) was used ? |
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| 24. |
"A quantity of " PCl_(5) " was heated in a " 10 dm^(3) " vessel at " 250^(@)C : PCl _ (5) (g) hArr PCl_(3) (g) + Cl_(2) (g) . At equilibrium, the vessel contains 0*1 mole of PCl_(5)and 0*2mole of Cl_(2). The equilibrium constant of the reaction is |
| Answer» Answer :A | |
| 25. |
A quantity of 4.0 moles of an ideal gas at 20^(@)C expands isothermally against a constant pressure of 2.0 atm from 1.0 L to 10.0L. What is the entropy change of the system (in cals)? |
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Answer» `Delta S = nR l N (V_(2))/(V_(1)) = 4 xx 2 l n (10)/(1) = 18.424` CAL |
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| 26. |
A quantity of 25.0 mL of solution containing both Fe^(2+) and Fe^(3+) ions is titrated with 25.0 mL of 0.0200 M KMnO_(4) (in dilute H_(2)SO_(4)). As a result, all of the Fe^(2+) ions are oxidised to Fe^(3+) ions. Next 25 mL of the original solution is treated with Zn metal finally, the solution requires 40.0 mL of the same KMnO_(4) solution for oxidation to Fe^(3+). MnO_(4)^(-)+5Fe^(2+)+8H^(+)toMn^(2+)+5Fe^(3+)+4H_(2)O IF 0.02 M K_(2)Cr_(2)O_(7) is used instead of 0.02 M KMnO_(4) its volume required in these titrations are respectively |
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Answer» 25 mL, 40 mL implies m. Eq.ts of `Fe^(+2)=25xx0.02xx5=2.5` In PRESSURE of Zn, m.eqts of `Fe^(+3)` = m eqts of `KMnO_(4)` implies m. Eq.ts of `Fe^(+2)=25xx0.02xx5=2.5` In pressure of Zn, me.eqtsof `Fe^(+3)` = m eqts of `KMnO_(4)` m.eqts of `Fe^(+3)` = m eqts of `KMnO_(4)` m.eqts of `Fe^(+3)=40xx0.02xx5=4` Now in the second case `K_(2)Cr_(2)O_(7)` used instead of `KMnO_(4)`, m eq. `K_(2)Cr_(2)O_(7)` =m eq of `Fe^(+2)` `0.02xx6xxv=2.5` `implies V=(2.5)/(0.12)=20.8ml` In pressure of Zn m. eqts of `K_(2)Cr_(2)O_(7)` = m eq of `Fe^(+3)` `0.02xx6xxv=2` `impliesV=(4)/(0.12)=33.3ml` |
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| 27. |
A quantity of 25.0 mL of solution containing both Fe^(2+) and Fe^(3+) ions is titrated with 25.0 mL of 0.0200 M KMnO_(4) (in dilute H_(2)SO_(4)). As a result, all of the Fe^(2+) ions are oxidised to Fe^(3+) ions. Next 25 mL of the original solution is treated with Zn metal finally, the solution requires 40.0 mL of the same KMnO_(4) solution for oxidation to Fe^(3+). MnO_(4)^(-)+5Fe^(2+)+8H^(+)toMn^(2+)+5Fe^(3+)+4H_(2)O Zinc aded in the second titration wil |
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Answer» oxidize `Fe^(2+)` to `Fe^(3+)` |
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| 28. |
A proton is moving with kinetic energy 5 xx 10^(-27) J. What is the wavelength of the de Broglie wave associated with it ? |
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Answer» Further proceed as in Solved PROBLEM 3. |
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| 29. |
A proton is accelerated to a velocity of3xx 10^(7) m s^(-1). If the velocity can be measured with a precision of +- 0.5%, calculate the uncertainty in position of proton [h = 6.6 xx 10^(-34)Js, mass of proton = 1.66 xx 10^(-27)kg] |
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Answer» `Delta X = (h)/(4pi m Delta v) = (6.6 xx 10^(-34) KG m^(2) s^(-1))/(4 xx 3.14 xx 1.66 xx 10^(-27) kg xx 1.5 xx 10^(5) ms^(-1)) = 2.11 xx 10^(-13) m` |
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| 30. |
A proton is accelerated to 1/10th of the velocity of light. If its velocity can be measured with a precision of +- 0.5%, what must be its uncertanity in position? |
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Answer» Solution :Velocity of LIGHT `= 3 xx 10^(8) ms^(-1)` `:.` Velocity of proton `= (1)/(10) xx 3 xx 10^(8) = 3 xx 10^(7) ms^(-1)` `Delta v = (0.5)/(100) xx 3 xx 10^(7) = 1.5 xx 10^(5) ms^(-1)` Applying Heisenberg's uncertanity principle. `Delta x. m Delta v = (h)/(4pi)` We get `Delta x = (h)/(4pi xx m Delta v) = (6.626 xx 10^(-34) kg m^(2) s^(-1))/(4 xx 31.43 xx 1.66 xx 10^(-27) kg xx 1.5 xx 10^(5) ms^(-1)) = 2.11 xx 10^(-13) m` |
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| 31. |
A proton is about 1840 times heavier than an electron. When it is accelerated by a potential difference of 1k V, its kinetic energy will be |
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Answer» 1840 keV |
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| 32. |
Electrons are accelerated through a potential difference of 150V. Calculate thede Broglie wavelength. |
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Answer» `lambda_3 = lambda_p` |
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| 33. |
An alpha-particle and a proton are accelerated from rest by the same potential, thenthe ratio of their de-Broglie wavelength is |
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Answer» Solution :`lambda = h/(sqrt(2qVm)) , lambda_(alpha) = h/(sqrt(2xx2xxV XX m_(alpha)))` `implieslambda_(alpha) = (h)/(sqrt(2xx2xx V xx 4))` `lambda _P =(h)/(sqrt(2xx1xxVxx m_p)) , lambda_p = (h)/(sqrt(2xx1xxV xx 1))` `(lambda_p)/(lambda_(alpha)) = sqrt((16)/(2)) implies(lambda_P)/(lambda_(alpha)) = 2sqrt2` |
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| 34. |
A proper control of pH is very essential for many industrial as well as biological processes. Solutions with a definite pH can be prepared from single salts or mixtures ofacids/bases and their salts. We also require solutions which resist change in pH and hence have a reserve value. Such solutions are called Buffer solutions. Henderson gave a theoretical equation for preparing acidic buffers of definite pH. The equation is pH=pK_(a) + log. (["Salt"])/(["Acid"]) a similar equation is used for basic buffers. The pH of aqueoussolution of single salts iscalculated by using an expression whose exact form depends upon the nature of the salt. For example, for salts of strong acid and weak base, the expression is pH = 7-(1)/(2) pK_(b)-(1)/(2) log c For weak acids and bases used by a chemist, data are given below: K_(a)=1.8xx10^(-5), K_(b)=1.8xx10^(-5) Also logarithmic values of some numbers are given below : log 1.8 = 0.2553,log 2 = 0.3010, log 3 = 0.4771, log 5 = 0.6990 Report the correct pH valuein each of the following cases. 100 mL of 0.05 M NH_(4)OH mixed with 100 mL of 0.10 M HCl solution |
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Answer» 1.6 100 mL of 0.10 M HCL = 10 mmol of HCl 5 mmol of `NH_(4)OH ` will react with5 mmol of HCl to FORM 5 mmol of `NH_(4)Cl` HCl left = 5 mmol . Volume of solution = 200 mL `:. [HCl]=(5)/(200) = 0.025M`, `[H^(+)] =0.025 M`, `pH = - LOG (0.025) = 1.602` |
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| 35. |
A proper control of pH is very essential for many industrial as well as biological processes. Solutions with a definite pH can be prepared from single salts or mixtures ofacids/bases and their salts. We also require solutions which resist change in pH and hence have a reserve value. Such solutions are called Buffer solutions. Henderson gave a theoretical equation for preparing acidic buffers of definite pH. The equation is pH=pK_(a) + log. (["Salt"])/(["Acid"]) a similar equation is used for basic buffers. The pH of aqueoussolution of single salts iscalculated by using an expression whose exact form depends upon the nature of the salt. For example, for salts of strong acid and weak base, the expression is pH = 7-(1)/(2) pK_(b)-(1)/(2) log c For weak acids and bases used by a chemist, data are given below: K_(a)=1.8xx10^(-5), K_(b)=1.8xx10^(-5) Also logarithmic values of some numbers are given below : log 1.8 = 0.2553,log 2 = 0.3010, log 3 = 0.4771, log 5 = 0.6990 Report the correct pH valuein each of the following cases. 100 mL of 0.10 M NH_(4)OH mixed with 100 of 0.05M HClsolution |
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Answer» 6.25 100 mL of 0.05 M HCl = 5 mmol of HCl 5 mmol of HCl will react with 5 mmol of `NH_(4)OH` to form 5 mmol of `NH_(4)Cl` `NH_(4)OH ` LEFT = 5 mmol , `NH_(4)Cl` FORMED = 5 mmol Thus, it is a basic buffer with `[NH_(4)OH]=[NH_(4)Cl]` `POH = pK_(b) + log .(["SALT"])/(["Base"])` `=-log (1.8xx10^(-5))=4.75` `:. pH = 14 - 4.759.25` |
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| 36. |
A proper control of pH is very essential for many industrial as well as biological processes. Solutions with a definite pH can be prepared from single salts or mixtures ofacids/bases and their salts. We also require solutions which resist change in pH and hence have a reserve value. Such solutions are called Buffer solutions. Henderson gave a theoretical equation for preparing acidic buffers of definite pH. The equation is pH=pK_(a) + log. (["Salt"])/(["Acid"]) a similar equation is used for basic buffers. The pH of aqueoussolution of single salts iscalculated by using an expression whose exact form depends upon the nature of the salt. For example, for salts of strong acid and weak base, the expression is pH = 7-(1)/(2) pK_(b)-(1)/(2) log c For weak acids and bases used by a chemist, data are given below: K_(a)=1.8xx10^(-5), K_(b)=1.8xx10^(-5) Also logarithmic values of some numbers are given below : log 1.8 = 0.2553,log 2 = 0.3010, log 3 = 0.4771, log 5 = 0.6990 Report the correct pH valuein each of the following cases. 100 mL of 0.10 M NaOH mixed with 100 mL 0.10 M CH_(3)CO OH solution |
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Answer» 5.72 100 ml of 0.10 M `CH_(3)CO OH` = 10 mmol of `CH_(3)CO OH` They will react completely to form 10 mmol of `CH_(3)CO ON a` Volume of solution = 200 mL `:. [CH_(3)CO ON a]=(10)/(200)= 0.05 M` As `CH_(3)CO ON a` is a salt of WEAK acid with strong BASE, `pH= 7 +(1)/(2) pK_(a)+(1)/(2) log c` `= 7 + (1)/(2) (4.74)+(1)/(2) log 0.05` `=7+2.37 + (1)/(2) (-1.301)=8.72` |
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| 37. |
(A) : Propene reacts with HBr to give isopropyl bromide. (R ) : Addition of hydrogen halide to alkenes follows Markownikoff's rule |
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Answer» A and R are TRUE, R explains A |
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| 38. |
A proper control of pH is very essential for many industrial as well as biological processes. Solutions with a definite pH can be prepared from single salts or mixtures ofacids/bases and their salts. We also require solutions which resist change in pH and hence have a reserve value. Such solutions are called Buffer solutions. Henderson gave a theoretical equation for preparing acidic buffers of definite pH. The equation is pH=pK_(a) + log. (["Salt"])/(["Acid"]) a similar equation is used for basic buffers. The pH of aqueoussolution of single salts iscalculated by using an expression whose exact form depends upon the nature of the salt. For example, for salts of strong acid and weak base, the expression is pH = 7-(1)/(2) pK_(b)-(1)/(2) log c For weak acids and bases used by a chemist, data are given below: K_(a)=1.8xx10^(-5), K_(b)=1.8xx10^(-5) Also logarithmic values of some numbers are given below : log 1.8 = 0.2553,log 2 = 0.3010, log 3 = 0.4771, log 5 = 0.6990 Report the correct pH valuein each of the following cases. 100 mLof 0.10 MNaOH mixed with 100 ml of 0.05 M CH_(3)C O O H solution |
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Answer» 10.4 100 mL of 0.05 M `CH_(3)CO OH` = 5 mmol of `CH_(3)CO OH` 5 mmol will REACT with 5 mmol of NaOH to form 5 mmol of `CH_(3)CO Ona` NaOH LEFT = 5 mmol. Volume of the solution = 200 ml `:. [NaOH]=(5)/(200) M = 0.025M` or `[OH^(-)]=0.025M` or `[OH^(-)]=0.025M` `:. [H^(+)]=10^(-14)//0.025=4.0xx10^(-13)`, pH= 13- 0.602 = 12.398 `~=` 12.4 |
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| 39. |
A proper control of pH is very essential for many industrial as well as biological processes. Solutions with a definite pH can be prepared from single salts or mixtures ofacids/bases and their salts. We also require solutions which resist change in pH and hence have a reserve value. Such solutions are called Buffer solutions. Henderson gave a theoretical equation for preparing acidic buffers of definite pH. The equation is pH=pK_(a) + log. (["Salt"])/(["Acid"]) a similar equation is used for basic buffers. The pH of aqueoussolution of single salts iscalculated by using an expression whose exact form depends upon the nature of the salt. For example, for salts of strong acid and weak base, the expression is pH = 7-(1)/(2) pK_(b)-(1)/(2) log c For weak acids and bases used by a chemist, data are given below: K_(a)=1.8xx10^(-5), K_(b)=1.8xx10^(-5) Also logarithmic values of some numbers are given below : log 1.8 = 0.2553,log 2 = 0.3010, log 3 = 0.4771, log 5 = 0.6990 Report the correct pH valuein each of the following cases. 100 mL of 0.05 M NaOH mixed with 100 ml of 0.10 M CH_(3)CO OH solution |
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Answer» 3.75 100 mL of 0. 1 M `CH_(3)CO OH= 10 ` mmol of `CH_(3)CO OH` 5 mmol of NaOH will react with 5 mmol of `CH_(3)CO OH` to form 5 mmol of `CH_(3)CO ON a` `CH_(3)CO OH ` LEFT = 5 mmol, `CH_(3)CO ON a` FORMED = 5 mmol Total VOLUME = 200 mL `:. [CH_(3)CO OH]=[CH_(3)CO ON a]` `=(5)/(200) M = 0.025 M` As it is a buffer of weak acid and its salt with strong base, `pH = pK_(a)+log. (["Salt"])/(["Base"])` `=-log (1.8xx10^(-5))+log 1` `=5- (0.255)=4.745` |
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| 40. |
(A) , product (A) is: |
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Answer» `H_(2)C=CH-CH=CH_(2)` |
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| 42. |
A process is taking place at constant temperature and pressure. Then |
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Answer» `DELTA H = Delta E` |
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| 43. |
A process is spontaneous at all temperatures when |
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Answer» `DELTA H =- ve, Delta S=-ve ` |
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| 44. |
A process in which no heat change takes place is called |
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Answer» An ISOTHERMAL process |
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| 45. |
A process in which heat can flow from system to surroundings or vice-versa is called "…......................" process. |
| Answer» SOLUTION :ADIABATIC | |
| 46. |
(A): Pressure of the gas increases with the decrease in volume at constant temperature (R): Number of molecules per unit volume increases with decrease in volume consequently number of collisions on the wall increases |
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Answer» Both A and R are CORRECT and R is the correct EXPLANATION of A. |
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| 47. |
A pressure cooker reduces cooking time for food because. |
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Answer» Cooking INVOLVES chemical changes helped by a rise in temperature |
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| 48. |
Apre-weighed vessel was filled with oxygen at NTP and weighed. It was thenevacuated, filled with SO_2 at the same temperature andpressure and again weighed. The weight of oxygen will be |
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Answer» The same as that of `SO_2` |
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| 49. |
A porpous cup is filled with H_(2) gas at the atmospheric pressure and is connected to a thin glass tube a vertical position. The second end of the tube is immersed in water below it. After some time, water rises in the glass tube. Explain giving reasons. |
| Answer» Solution :Pressure is EXERTED DUE to bombardment of gaseous molecues with the WALL of CONTAINER. | |
| 50. |
A porous tube containing a mixture of H_2 and O_2 is placed in a flask. After the diffusion for 25 seconds into the flask, what would be the composition of the gases in the flask? |
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Answer» |
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