{"id":9991,"date":"2019-12-05T15:21:01","date_gmt":"2019-12-05T09:51:01","guid":{"rendered":"https:\/\/kseebsolutions.guru\/?p=9991"},"modified":"2021-07-02T15:43:55","modified_gmt":"2021-07-02T10:13:55","slug":"2nd-puc-physics-question-bank-chapter-2","status":"publish","type":"post","link":"https:\/\/kseebsolutions.guru\/2nd-puc-physics-question-bank-chapter-2\/","title":{"rendered":"2nd PUC Physics Question Bank Chapter 2 Electrostatic Potential and Capacitance"},"content":{"rendered":"

You can Download Chapter 2 Electrostatic Potential and Capacitance Questions and Answers, Notes, 2nd PUC Physics Question Bank with Answers<\/a>, Karnataka State Board Solutions help you to revise complete Syllabus and score more marks in your examinations.<\/p>\n

Karnataka 2nd PUC Physics Question Bank Chapter 2 Electrostatic Potential and Capacitance<\/h2>\n

2nd PUC Physics Electrostatic Potential and Capacitance NCERT Text Book Questions and Answers<\/h3>\n

Question 1.
\nTwo charges 5 x 10-8<\/sup> C and -3 x 10-8<\/sup> C are located 16 cm apart. At what point(s) on the line joining the two charges is the electric potential zero? Take the potential. at infinity to be zero.
\nAnswer:
\n\"2nd
\n\"2nd<\/p>\n

Question 2
\nA regular hexagon of side 10 cm has a charge 5 \u00b5C at each of its vertices. Calculate the potential at the centre of the hexagon.
\nAnswer:
\nLet O be the centre of the hexagon
\n\"2nd<\/p>\n

It follows that the point O, when joined to the two ends of a side of the hexagon forms an equilateral triangle.
\n\u2234 AO=BO=CO=DO=EO=FO= 10cm=0.1m
\nSince at each comer of the hexagon, a charge of 5pc i.e.5 x 10-6C is placed, total electric potential at point o due to the charges at the six comers,
\n\"2nd<\/p>\n

\"KSEEB<\/p>\n

Question 3
\nTwo charges 2 \u03bcC and -2 \u03bcC are placed at points A and B 6 cm apart.
\n(a) Identify an equipotential surface of the system.
\n(b) What is the direction of the electric field at every point on this surface?
\nAnswer:
\n\"2nd<\/p>\n

    \n
  • For the given system of the two charges, the equipotential surface will be a plane normal to the line AB joining the two charges and passing through its mid-point O. On any point on this plane, the potential is zero.<\/li>\n
  • The electric field is in a direction from the point A to point B i.e. From the positive charge to negative charge and normal to the equipotential surface.<\/li>\n<\/ul>\n

    Question 4.
    \nA spherical conductor of radius 12 cm has a charge of 1.6 x 10-7<\/sup>C distributed uniformly on its surface. What is the electric field
    \n(a) Inside the sphere
    \n(b) Just outside the sphere
    \n(c) At a point 18 cm from the centre of the sphere?
    \nAnswer:
    \nHere, q = 1.6 x 10-7<\/sup>C.
    \nRadius of the sphere; R = 12cm = 0.12m
    \n(a) Inside the sphere: the charge on a conductor resides on its outer surfaces. Therefore, electric field inside the sphere is zero.<\/p>\n

    (b) Just outside the sphere: the charge may be assumed to be concentrated at its centre. Therefore electric field just outside the sphere.
    \n\"2nd<\/p>\n

    Question 5.
    \nA parallel plate capacitor with air between the plates has a capacitance of 8 pF
    \n(1pF = 10-12<\/sup> F). What will be the capacitance if the distance between the plates is reduced by half, and the space between them is filled with a substance of dielectric constant 6?
    \nAnswer:
    \n\"2nd<\/p>\n

    Question 6.
    \nThree capacitors each of capacitance 9 pF are connected in series.
    \n(a) What is the total capacitance of the combination?
    \n(b) What is the potential difference across each capacitor if the combination is connected to a 120 V supply?
    \nAnswer:
    \n\"2nd
    \n\"2nd<\/p>\n

    Question 7.
    \nThree capacitors of capacitances 2 pF, 3 pF and 4 pF are connected in parallel.
    \n(a) What is the total capacitance of the combination?
    \n(b) Determine the charge on each capacitor if the combination is connected to a 100 V supply.
    \nAnswer:
    \n\"2nd<\/p>\n

    Question 8.
    \nIn a parallel plate capacitor with air between the plates, each plate has an area of
    \n6 x 10-3<\/sup> m2<\/sup> and the distance between the plates is 3 mm. Calculate the capacitance of the capacitor. If this capacitor is connected to a 100 V supply, what is the charge on each plate of the capacitor?
    \nAnswer:
    \n\"2nd
    \nWhen the capacitor is connected to a 100V supply, the charge on each plate of the capacitor,
    \nq = CV = 1.77 x 10-11<\/sup> x 100 = 1.77 x 109<\/sup>C.<\/p>\n

    Question 9.
    \nExplain what would happen if in the capacitor given in Exercise 2.8, a 3 mm thick mica sheet (of dielectric constant = 6) were inserted between the plates,
    \n(a) while the voltage supply remained connected.
    \n(b) after the supply was disconnected.
    \nAnswer:
    \n(a) When the voltage supply connected The capacitance of the capacitor will become k times
    \n\"2nd<\/p>\n

    Question 10.
    \n12pF capacitor is connected to a 50V battery. How much electrostatic energy is stored in the capacitor?
    \nAnswer:
    \n\"2nd<\/p>\n

    Question 11.
    \nA 600pF capacitor is charged by a 200V supply. It is then disconnected from the supply and is connected to another uncharged 600 pF capacitor. How much electrostatic energy is lost in the process?
    \nAnswer:
    \n\"2nd
    \nWhen this charged capacitor is connected to another uncharged capacitor C2<\/sub> (= 600 pF), they will share charges till the potential differences across their plates become equal. Total charge on the two capacitors,
    \n\"2nd<\/p>\n

    \"KSEEB<\/p>\n

    Question 12.
    \nA charge of 8 mC is located at the origin. Calculate the work done in taking a small charge of -2 \u00d710-9<\/sup> C from a point P (0,0, 3 cm) to a point Q (0, 4 cm, 0), via a point R (0, 6 cm, 9 cm).
    \nAnswer:
    \n\"2nd<\/p>\n

    Question 13.
    \nA cube of side \u2018b\u2019 has a charge \u2018q\u2019 at each of its vertices. Determine the potential and electric field due to this charge array at . the centre of the cube.
    \nAnswer:
    \n\"2nd
    \nField at the centre of the cube due to the charge at the opposite vertices cancel each other. Hence net fields as the centre of the cube is zero.
    \n\"2nd<\/p>\n

    Question 14.
    \nTwo tiny spheres carrying charges 1.5 \u00b5C and 2,5 \u00b5C are located 30 cm apart. Find the potential and electric field
    \n(a) at the midpoint of the line joining the two charges, and
    \n(b) at a point 10 cm from this midpoint in a plane normal to the line and passing through the midpoint.’
    \nAnswer:
    \n\"2nd
    \n\"2nd
    \n\"2nd<\/p>\n

    Question 15.
    \nA spherical conducting shell of inner radius r1<\/sub> ( and outer radius r2<\/sub> has a charge Q.
    \n(a) A charge \u2018q\u2019 is placed at the centre of the shell. What is the surface charge density on the inner and outer surfaces of the shell?
    \n(b) Is the electric field inside a cavity (with no charge) zero, even if the shell is not spherical, but has any irregular shape? Explain.
    \nAnswer:
    \n\"2nd<\/p>\n

    Question 16.
    \n(a) Show that the normal component of electrostatic field has a discontinuity from one side Of a charged surface to another given by (E2<\/sub> -E1<\/sub>), \\(\\hat { n } \\) = \\(\\frac { \\sigma }{ { \\varepsilon }_{ 0 } } \\) ? where is a unit vector normal to the surface at a point and a is the surface charge density at that point (The direction of ft if from side 1 to 2.) Hence show that just outside a conductor, the electric field is<\/p>\n

    (b) Show that the tangential component of electrostatic field is continuous from one side of a charged surface to another [Hint: For (a), use Gauss law, For, (b) use the fact that work done by electrostatic field on a closed loop is zero.]
    \nAnswer:
    \n\"2nd
    \n\"2nd<\/p>\n

    \"KSEEB<\/p>\n

    Question 17.
    \nA long charged cylinder of linear charge density x is surrounded by a hollow coaxial conducting cylinder. What is the electric field in the space between the two cylinders?
    \nAnswer:
    \nCharge density = \u03bb
    \nThe flux calculated for cylindrical surface of radius r, over a length 1 is E.2 \u03c0rl.
    \n\"2nd<\/p>\n

    Question 18.
    \nIn a hydrogen atom, the electron and proton are bound at a distance of about 0.533 A
    \n(a) Estimate the potential energy of the system in eV, taking the zero of the potential energy at infinite separation of the electron from proton.
    \n(b) What is the minimum work required to free the electron? Given that its kinetic energy in the orbit is half the magnitude of potential energy obtained in (a).
    \n(c) What are the answers to (a) and (b) above if the zero of potential energy is taken at 1.06 separation?
    \nAnswer:
    \nr = 0.53 A
    \n= 0.53 x 1010<\/sup>m
    \nCharge of electron =-e
    \nCharge of proton = e
    \n\"2nd
    \n(b)Total energy = -27.2eV+ 13.6 eV=-13.6eV The work required 13.6eV
    \n(c) At 1.06 A distance, PE = -13.6eV
    \nIt is brought to zero by adding + 13.6eV
    \n\u2234 PE at 0.53 is – 13.6 eV and energy needed is 13.6eV.<\/p>\n

    Question 19.
    \nIf one of the two electrons of a H2 molecule is removed, we get a hydrogen molecular ion H2<\/sub>+<\/sup>. In the ground state of an H2<\/sub>+<\/sup> the two protons are separated by roughly\u00a0 1.5 A, and the electron is roughly 1 A from each proton. Determine the potential energy of the system. Specify your choice of the zero of potential energy.
    \nAnswer:
    \n\"2nd
    \n\"2nd<\/p>\n

    Question 20.
    \nTwo charged conducting sphere of radii a and b are connected to each other by a wire. What is the ratio of electric fields at the surfaces of the two spheres? Use the result obtained to explain why charge density on the sharp and pointed ends of a conductor is higher than on its flatter portions.
    \nAnswer:
    \n\"2nd
    \nAs A \u2192 0 E becomes extremely large.
    \nFlat means A \u2192 \u221e, hence E is very small.<\/p>\n

    \"KSEEB<\/p>\n

    Question 21.
    \nTwo charges – q and + q are located at points (0,0, -a) and (0, 0, a), respectively.
    \n(a) What is the electrostatic potential at the points (0,.0,z) and (x,y,0)?
    \n(b) Obtain the dependence of potential on the distance r of a point from the origin
    \n\\(\\frac { r }{ a } >>1\\)
    \n(c) How much work is done in moving a small test charge from the point (5,0,0) to
    \n(-7, 0, 0) along the x-axis? Does the answer change if the path of the test charge between the same points is not along the x-axis?
    \nAnswer:
    \n(a) The configuration is\u00a0 similar to a dipole;
    \n\"2nd<\/p>\n

    (b) The dependence on r is as \\(\\frac { 1 }{ { r }^{ 2 } } \\)<\/p>\n

    (c) Zero No, because work done by electrostatic field between two points is independent of the path connecting the two points.<\/p>\n

    Question 22.
    \nFigure shows a charge array known as an electric quadrupole. For a point on the axis of the quadrupole, obtain the dependence of potential on \u2018r\u2019 for \\(\\frac { r }{ a } >>1\\), a and contrast your results with that due to an electric dipole, and an electric monopole (i.e., a single charge).
    \n\"2nd
    \nAnswer:
    \n\"2nd
    \n\"2nd<\/p>\n

    Question 23.
    \nAn electrical technician requires a capacitance of 2 pF in a Circuit across a potential difference of 1 kV. A large number oflgFcapacitors are available to him each of which can withstand a potential difference of not more than 400 Y. Suggest a possible arrangement that requires the minimum number of capacitors.
    \nAnswer:
    \n\"2nd
    \n\"2nd<\/p>\n

    Question 24.
    \nWhat is the area of the plates of a 2F parallel plate capacitor, given that the separation between the plates is 0.5 cm? [You will realise from your answer why ordinary capacitors are in the range of \u00b5F or less. However, electrolytic capacitors do have a much larger capacitance (0.1F) because of very minute separation between the conductors.]
    \nAnswer:
    \n\"2nd<\/p>\n

    Question 25.
    \nObtain the equivalent capacitance of the network in figure below. For a 300 Y supply, determine the charge and voltage across each capacitor.
    \n\"2nd
    \nAnswer:
    \n\"2nd
    \n\"2nd<\/p>\n

    Question 26.
    \nThe plates of a parallel plate capacitor have an area of 90 cm2<\/sup> each and are separated by 2.5 mm. The capacitor is charged by connecting it to a 400 V supply.
    \n(a) How much electrostatic energy is stored by the capacitor?
    \n(b) View this energy as stored in the electrostatic field between the plates, and obtain the energy per unit volume u. Hence arrive at a relation between u and the magnitude of electric field E between the plates.
    \nAnswer:
    \nA= 90 cm2<\/sup> = 90 x 10-4<\/sup> m2
    \n\"2nd
    \n<\/sup><\/p>\n

    Question 27.
    \nA 4\u00b5F capacitor is charged by a 200 V supply. It is then disconnected from the supply and is connected to another uncharged 2pF capacitor. How much electrostatic energy of the first capacitor is lost in the form of heat and electromagnetic radiation?
    \nAnswer:
    \n\"2nd<\/p>\n

    Question 28.
    \nShow that the force on each plate of a parallel plate capacitor has a magnitude equal to \\(\\left( \\frac { 1 }{ 2 } \\right) \\) QE, where Q is the charge on the capacitor, and E is the magnitude of electric field between the plates. Explain the origin of the factor \\(\\left( \\frac { 1 }{ 2 } \\right) \\).
    \nAnswer:
    \n\"2nd<\/p>\n

    The physical origin of the factor \\(\\frac { 1 }{ 2 } \\) in the force formula lies in the fact that just outside the conductor, field is E and inside it is zero. So the average value \\(\\frac { E }{ 2 } \\) contributes to the force.<\/p>\n

    Question 29.
    \nA spherical capacitor has an inner sphere of radius 12 cm and an outer sphere of radius 13 cm. The outer sphere is earthed and the inner sphere is given a charge of 2.5 \u00b5 C. The space between the concentric spheres is filled with a liquid of dielectric constant 32.
    \n(a) Determine the capacitance of the capacitor.
    \n(b) What is the potential of the inner sphere?
    \n(c) Compare the capacitance of this capacitor with that of an isolated sphere of radius 12cm. Explain why the latter is much smaller.
    \nAnswer:
    \n\"2nd
    \n\"2nd<\/p>\n

    Question 30.
    \nAnswer carefully:<\/p>\n

    (a) Two large conducting spheres carrying charges Q1<\/sub> and Q2<\/sub> are brought close to each other. Is the magnitude of electrostatic force between them exactly given by \\(\\frac { { Q }_{ 1 }{ Q }_{ 2 } }{ 4\\pi { \\varepsilon }_{ 0 }{ r }^{ 2 } } \\), where r is the distance
    \nbetween their centres?<\/p>\n

    (b) If Coulomb\u2019s law involved \\(\\frac { 1 }{ { r }^{ 3 } } \\). (instead 0f \\(\\frac { 1 }{ { r }^{ 2 } } \\)),
    \nGauss law be still true?
    \n(c) A small test charge is released at rest at a point in an electrostatic field configuration. Will it travel along the field line passing through that point?
    \n(d) What is the work done by the field of a nucleus incomplete circular orbit of the electron? What if the orbit is elliptical?
    \n(e) We know that electric field is discontinuous across the surface of a charged conductor. Is electric potential also discontinuous there?
    \nWhat meaning would you give to the capacitance of a single Conductor?
    \n(f)Guess a possible reason why water has a much greater dielectric constant (= 80) than say, mica (= 6).
    \nAnswer:
    \n(a) No. The given relation is Coulomb\u2019s law which is true for point charges. In the present case, as the spheres are brought closer, the distribution of charge on them becomes non\u00aduniform.
    \n(b) The surface area in space varies as r2 <\/sup>so that field varies as\\(\\frac { 1 }{ { r }^{ 2 } } \\). Hence \\(\\frac { 1 }{ { r }^{ 2 } } \\) dependence is essential.<\/p>\n

    (c) Not necessarily. The motion of charged particle need not be along the line of the field. It does so in the uniform field. The field gives the direction of acceleration and not that of velocity in general.<\/p>\n

    (d) Zero For any complete path in electrostatic field (the shape does not matter), it is zero.<\/p>\n

    (e) No, Potential is continuous there.<\/p>\n

    (f) The single conductor can form condenser with the other conductor at infinity. Hence the meaning of storage of charge retains.<\/p>\n

    (g) Water molecules are polar molecules.<\/p>\n

    \"KSEEB<\/p>\n

    Question 31.
    \nA cylindrical capacitor has two co-axial cylinders of length 15 cm and radii 1.5 cm and 1.4 cm. The outer cylinder is earthed and the inner cylinder is given a charge of 3.5 p C. Determine the capacitance of the system and the potential of the inner cylinder. Neglect end effects (i.e., bending of field lines at the ends)
    \nAnswer:
    \n\"2nd<\/p>\n

    Question 32.
    \nA parallel plate capacitor is to be designed with a voltage rating 1kV, using a material of dielectric constant 3 and dielectric strength about 107<\/sup> Vm-1<\/sup>. (Dielectric strength is the maximum electric field a material can tolerate without breakdown,i.e \u00a0without starting to conduct electricity through partial ionisation.) For safety, we .should like the field never to exceed, say 10% of the dielectric strength. What minimum area of the plates is required to have a capacitance of 50 pF?
    \nAnswer:
    \n\"2nd<\/p>\n

    Question 33.
    \nDescribe schematically the equipotential surfaces corresponding to
    \n(a) A constant electric field in the z-direction,
    \n(b) A field that uniformly increases in magnitude but remains in a constant (say, z) direction,
    \n(c) A single positive charge at the origin, and a uniform grid consisting of long equally spaced parallel charged wired in a plane.
    \nAnswer:
    \n(a) Equally spaced x-y planes
    \n\"2nd
    \n(b) x – y planes getting closer and closer along the z-direction.
    \n\"2nd
    \n(c) Concentric spherical surface gradually increasing in spacing
    \n\"2nd
    \n(d) A periodically varying shape near the grid which gradually reaches the shape of the planes parallel to the grid at far distances.
    \n\"2nd<\/p>\n

    Question 34.
    \nIn a van de Graaff type generator, a spherical metal shell is to be a 15 x 106<\/sup> V electrode. The dielectric strength of the gas surrounding the electrode is 5 x 107 <\/sup>Vm1<\/sup>. What is the minimum radius of the spherical shell required? (You will learn from this exercise why one cannot build an electrostatic generator using a very small shell which required a small charge to acquire a high potential.)
    \nAnswer:
    \n\"2nd
    \n\"2nd<\/p>\n

    Question 35.
    \nA small sphere of radius r1<\/sub> and charge qt <\/sub>is enclosed by a spherical shell of radius r2 <\/sub>and charge q2<\/sub>. Show that if q2<\/sub> is positive, charge will necessarily flow from the sphere to the shell (when the two are connected by a wire) no matter what the charge q2<\/sub> on \u2018 the shell is,
    \nAnswer:
    \n\"2nd<\/p>\n

    The potential inside the shell is constant and is equal to that on is surface. The potential difference then depends only on qr<\/sub> Potential is highest on A. Hence charge flows from A to B irrespective of the value of q2<\/sub>.<\/p>\n

    Question 36.
    \nAnswer the following:
    \n(a) The top of the atmosphere is at about 400 kV with respect to the surface of the earth, corresponding to an electric field that decreases with altitude. Near the surface of the earth, the field is about 100 Vmr1<\/sup>. Why then do we not get an electric shock as we step out of our house into the open? (Assume the house to be a steel cage so there is no field inside)<\/p>\n

    (b) A man fixes outside his house one evening a two-metre high insulating slab carrying on its top a large aluminium sheet of area lm2<\/sup>. Will he get an electric shock if he touches the metal sheet next morning?<\/p>\n

    (c) The discharging current in the atmosphere due to the small conductivity of air is known to be 1800 A on an average over the globe. Why then does the atmosphere not discharge itself completely in due course and become electrically neutral? In other words, what keeps the atmosphere charged?<\/p>\n

    (d) What are the forms of energy into which the electrical energy of the atmosphere is dissipated during a lightning?
    \n(Hint: The earth has an electric field of about 100 Vm1<\/sup> at its surface in the downward direction, corresponding to a surface charge density = -10-9<\/sup> Cm-2<\/sup>. Due to the slight conductivity of the atmosphere upto about 50 km (beyond which it is good conductor), about + 1800 C is pumped every second into the earth as a whole. The earth, however, does hot get discharged since thunderstorms and lightening occurring continually all over the globe pump an equal amount of negative charge on the earth.)
    \nAnswer:
    \n(a) Our body and the ground form an equipotential surface. As we step out into the open, the original equipotential surfaces of open, the original equipotential surfaces of open air change, keeping our head and the ground at the same potential.<\/p>\n

    (b) Yes. The steady discharging current in the atmosphere charges up the aluminium sheet gradually and raises its voltage to an extent depending on the capacitance of the capacitor.<\/p>\n

    (c) The atmosphere is continually being charged by thunderstorms and lightning all over the globe and discharged through regions of ordinary weather. The two opposing currents are, on an average, in equilibrium.<\/p>\n

    (d) Light energy involved in lightning, heat and sound energy in the accompanying thunder.<\/p>\n

    2nd PUC Physics Electrostatic Potential and Capacitance Entrance Examination Questions and Answers<\/h3>\n

    Question 1.
    \nOn moving a charge of 20C by 2cm, 2J of work is done. Then, the potential difference between the points is :\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 (AIEEE 2002)
    \n(A) 1 V
    \n(B) 8V
    \n(C) 2V
    \n(D) 0.5V.
    \nAnswer:
    \n(A) 1 V<\/p>\n

    Question 2.
    \nTwo points P and Q are maintained at potentials 10V and -4V respectively. The work done in moving 100 electrons from P to Q is …………………… (AIEEE 2009)
    \n(A) -9.60 x 10-17<\/sup>J
    \n(B) 9.60 x 10-17<\/sup>J
    \n(C)-2.04 x 10-16<\/sup>J
    \n(D) 2.24 \u00d7 10-16<\/sup>J
    \nAnswer:
    \n(D) 2.24 \u00d7 10-16<\/sup>J<\/p>\n

    Question 3.
    \nCapacitance (in F) of a spherical conductor of radius 1m is :- (AIEEE 2005)
    \n(A) 1.1 x 10-10<\/sup>J
    \n(B) 10-6
    \n<\/sup>(C) 9 \u00d7109<\/sup>J
    \n(D) 103
    \n<\/sup>Answer:
    \n(A) 1.1 x 10-10<\/sup>J<\/p>\n

    Question 4.
    \nIf there are \u2018n\u2019 capacitors in parallel connected to V volt source, then the energy stored is equal to (AIEEE 2002)
    \n(A) CV
    \n(B) \\(({ 1 }\/{ 2 }C{ V }^{ 2 })n\\)
    \n(C) CV2<\/sup>
    \n(D) \\({ 1 }\/{ 2 }C{ V }^{ 2 }\\)
    \n<\/sup>Answer:
    \n(B) (Kcv)n<\/p>\n

    Question 5.
    \nThe unit of permittivity of free space (\u03b50<\/sub>) is\u00a0 \u00a0(CBSE 2004)
    \n(A) CN-1<\/sup> m-1<\/sup>
    \n(B) Nm2<\/sup>C-2
    \n<\/sup>(C) C2<\/sup>N2 <\/sup>m2<\/sup>
    \n(D) C2<\/sup>N 2<\/sup>m 2
    \n<\/sup>Answer:
    \n(C)<\/p>\n

    Question 6.
    \nThe electric potential at a point in free space due to charge Q coulomb is Q x 1011<\/sup> volts. The electric field at that point is
    \nAnswer:
    \n\"2nd
    \n\"2nd<\/p>\n

    Question 7.
    \nIn bringing an electron towards another electron, the electrostatic potential energy of the system : (CBSE 1999)
    \n(A) Increase
    \n(B) Decreases
    \n(C) Remains uncharged
    \n(D) Becomes zero
    \nAnswer:
    \n(A) Increase<\/p>\n

    Question 8.
    \nWhat is the effective capacitance between X and Y?(CBSE 2001, AIEEE 1998)
    \n(A) 24 pF
    \n(B) 18 pF
    \n(C) 12 pF
    \n(D) 6pF
    \n\"2nd
    \nAnswer:
    \n(D) 6pF<\/p>\n

    Question 9.
    \nThe dimensions of \\(\\frac { 1 }{ 2 } { \\varepsilon }_{ 0 }{ E }^{ 2 }\\) where \\({ \\epsilon }_{ 0 }\\) is permittivity of free space and E is electric field is\u00a0 (CBSE 2010)
    \n(A) ML2<\/sup>T2<\/sup>
    \n(B) MET2
    \n<\/sup>(C) ML-2<\/sup>1-1<\/sup>
    \n(D) MLT-1<\/sup>
    \nAnswer:
    \n(B) MET2<\/sup><\/p>\n","protected":false},"excerpt":{"rendered":"

    You can Download Chapter 2 Electrostatic Potential and Capacitance Questions and Answers, Notes, 2nd PUC Physics Question Bank with Answers, Karnataka State Board Solutions help you to revise complete Syllabus and score more marks in your examinations. Karnataka 2nd PUC Physics Question Bank Chapter 2 Electrostatic Potential and Capacitance 2nd PUC Physics Electrostatic Potential and …<\/p>\n","protected":false},"author":5,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"footnotes":""},"categories":[82],"tags":[],"jetpack_sharing_enabled":true,"jetpack_featured_media_url":"","_links":{"self":[{"href":"https:\/\/kseebsolutions.guru\/wp-json\/wp\/v2\/posts\/9991"}],"collection":[{"href":"https:\/\/kseebsolutions.guru\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/kseebsolutions.guru\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/kseebsolutions.guru\/wp-json\/wp\/v2\/users\/5"}],"replies":[{"embeddable":true,"href":"https:\/\/kseebsolutions.guru\/wp-json\/wp\/v2\/comments?post=9991"}],"version-history":[{"count":0,"href":"https:\/\/kseebsolutions.guru\/wp-json\/wp\/v2\/posts\/9991\/revisions"}],"wp:attachment":[{"href":"https:\/\/kseebsolutions.guru\/wp-json\/wp\/v2\/media?parent=9991"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/kseebsolutions.guru\/wp-json\/wp\/v2\/categories?post=9991"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/kseebsolutions.guru\/wp-json\/wp\/v2\/tags?post=9991"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}