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This section includes 12583 Mcqs, each offering curated multiple-choice questions to sharpen your Joint Entrance Exam - Main (JEE Main) knowledge and support exam preparation. Choose a topic below to get started.
12351. |
Two solids A and B float in water. It is observed that A floats with \[\frac{1}{2}\] of its body immersed in water and B floats with \[\frac{1}{4}\] of its volume above the water level. The ratio of the density of A to that of B is |
A. | 4 : 3 |
B. | 2 : 3 |
C. | 3 : 4 |
D. | 1 : 2 |
Answer» C. 3 : 4 | |
12352. |
A hollow sphere of volume V is floating on water surface with half immersed in it. What should be the minimum volume of water poured inside the sphere so that the sphere now sinks into the water |
A. | \[V/2\] |
B. | \[V/3\] |
C. | \[V/4\] |
D. | V |
Answer» B. \[V/3\] | |
12353. |
Pressure applied to an enclosed fluid is transmitted undiminished to every portion of the fluid and the walls of the containing vessel. This law was first formulated by |
A. | Bernoulli |
B. | Archimedes |
C. | Boyle |
D. | Pascal |
Answer» E. | |
12354. |
An object of weight \[W\] and density\[\rho \] is dipped in a fluid of density \[{{\rho }_{1}}\]. Its apparent weight will be |
A. | \[W(\rho -{{\rho }_{1}})\] |
B. | \[W\left( 1-\frac{{{\rho }_{1}}}{\rho } \right)\] |
C. | \[\frac{(\rho -{{\rho }_{1}})}{W}\] |
D. | \[W(\rho -{{\rho }_{1}})\] |
Answer» C. \[\frac{(\rho -{{\rho }_{1}})}{W}\] | |
12355. |
A metallic block weighs 15 N in air. It weighs 12 N when immersed in water and 13 N when immersed in another liquid. What is the specific gravity of the liquid? |
A. | 44256 |
B. | 44257 |
C. | 41609 |
D. | 13/15 |
Answer» C. 41609 | |
12356. |
Assertion : The water rises higher in a capillary tube of small diameter than in the capillary tube of large diameter. Reason : Height through which liquid rises in a capillary tube is inversely proportional to the diameter of the capillary tube. |
A. | If both assertion and reason are true and the reason is the correct explanation of the assertion. |
B. | If both assertion and reason are true but reason is not the correct explanation of the assertion. |
C. | If assertion is true but reason is false. |
D. | If the assertion and reason both are false. |
Answer» B. If both assertion and reason are true but reason is not the correct explanation of the assertion. | |
12357. |
A square plate of 0.1 m side moves parallel to a second plate with a velocity of 0.1 m/s, both plates being immersed in water. If the viscous force is 0.002 N and the coefficient of viscosity is 0.01 poise, distance between the plates in m is [EAMCET (Med.) 2003] |
A. | 0.1 |
B. | 0.05 |
C. | 0.005 |
D. | 0.0005 |
Answer» E. | |
12358. |
When a body falls in air, the resistance of air depends to a great extent on the shape of the body, 3 different shapes are given. Identify the combination of air resistances which truly represents the physical situation. (The cross sectional areas are the same). [KCET 2005] |
A. | 1 < 2 < 3 |
B. | 2 < 3 < 1 |
C. | 3 < 2 < 1 |
D. | 3 < 1 < 2 |
Answer» D. 3 < 1 < 2 | |
12359. |
In a plane electromagnetic wave, the electric field oscillates sinusoidally at a frequency of \[2.0\text{ }\times \text{ }{{10}^{10}}\] Hz and amplitude \[48\,V\,{{m}^{-1}}\]. Then |
A. | the wavelength of the wave is \[1.5\times {{10}^{-5}}\text{ }m\] |
B. | the amplitude of the oscillating magnetic field is \[16\times {{10}^{-3}}T\] |
C. | the average energy density of the E is equal to the average energy density of the B. \[[c=3\times {{10}^{8}}\,m\,{{s}^{-1}}.]\] |
D. | None of these |
Answer» D. None of these | |
12360. |
An EM wave of intensity I falls on a surface kept in vacuum and exerts radiation pressure p on it. Which of the following is wrong? |
A. | Radiation pressure is \[\frac{I}{c}\] if the wave is totally absorbed |
B. | Radiation pressure is \[\frac{I}{c}\] if the wave is totally reflected |
C. | Radiation pressure is \[\frac{2I}{c}\] if the wave is totally reflected |
D. | Radiation pressure is in the range \[\frac{I}{c}<p<\frac{2I}{c}\] for real surfaces |
Answer» C. Radiation pressure is \[\frac{2I}{c}\] if the wave is totally reflected | |
12361. |
The charge on a parallel plate capacitor varies as \[q={{q}_{0}}\,\cos \,2\pi vt\]. The plates are very large and close together (area = A, separation = d). Neglecting the edge effects, the displacement current through the capacitor is |
A. | \[2\pi v{{q}_{0}}\,\sin \,2\pi vt\] |
B. | \[3/5\pi v{{q}_{0}}\,\sin \,\pi vt\] |
C. | \[4\pi v{{q}_{0}}\,\sin \,2\pi vt\] |
D. | None of these |
Answer» B. \[3/5\pi v{{q}_{0}}\,\sin \,\pi vt\] | |
12362. |
The ratio of contributions made by the electric field and magnetic field components to the intensity of an EM wave is |
A. | \[c:1\] |
B. | \[{{c}^{2}}:1\] |
C. | \[1:1\] |
D. | \[\sqrt{c}:1\] |
Answer» D. \[\sqrt{c}:1\] | |
12363. |
The rms value of the electric field of the light coming from the Sun is\[720\text{ }N/C\]. The average total energy density of the electromagnetic wave is |
A. | \[4.58\times {{10}^{-6}}J/{{m}^{3}}\] |
B. | \[6.37\times {{10}^{-9}}J/{{m}^{3}}\] |
C. | \[81.35\times {{10}^{-12}}J/{{m}^{3}}\] |
D. | \[3.3\times {{10}^{-3}}J/{{m}^{3}}\] |
Answer» B. \[6.37\times {{10}^{-9}}J/{{m}^{3}}\] | |
12364. |
Given below is a list of electromagnetic spectrum and its mode of production. Which one does not match? |
A. | Gamma rays - Radioactive decay of the nucleus |
B. | Ultraviolet rays - Magnetron valve |
C. | Radio wave - Rapid acceleration and deceleration of electrons in conducting wires |
D. | X-rays - coolidge tube |
Answer» E. | |
12365. |
The waves which are electromagnetic in nature are |
A. | sound waves and light waves |
B. | water waves and radio waves |
C. | light waves and X-rays |
D. | sound waves and water waves |
Answer» D. sound waves and water waves | |
12366. |
A plane electromagnetic wave is incident on a plane surface of area A, normally and is perfectly reflected. If energy E strikes the surface in time t then force exerted on the surface is (c =speed of light) |
A. | \[\frac{2E}{Atc}\] |
B. | \[\frac{E}{2c}\] |
C. | \[\frac{2E}{ct}\] |
D. | zero |
Answer» D. zero | |
12367. |
In an apparatus, the electric field was found to oscillate with an amplitude of\[18\text{ }V/m\]. The magnitude of the oscillating magnetic field will be |
A. | \[4\times {{10}^{-6}}T\] |
B. | \[6\times {{10}^{-8}}T\] |
C. | \[9\times {{10}^{-9}}T\] |
D. | \[11\times {{10}^{-11}}T\] |
Answer» C. \[9\times {{10}^{-9}}T\] | |
12368. |
If c is the speed of electromagnetic waves in vacuum, its speed in a medium of dielectric constant K and relative permeability \[{{\mu }_{r}}\] is |
A. | \[v=\frac{1}{\sqrt{{{\mu }_{r}}K}}\] |
B. | \[v=c\sqrt{{{\mu }_{r}}K}\] |
C. | \[v=\frac{c}{\sqrt{{{\mu }_{r}}K}}\] |
D. | \[v=\frac{K}{\sqrt{{{\mu }_{r}}C}}\] |
Answer» D. \[v=\frac{K}{\sqrt{{{\mu }_{r}}C}}\] | |
12369. |
If \[{{\varepsilon }_{0}}\] and \[{{\mu }_{0}}\] are the electric permittivity and magnetic permeability in vacuum, \[\varepsilon \] and \[\mu \] are corresponding quantities in medium, then refractive index of the medium is |
A. | \[\sqrt{\frac{\varepsilon }{{{\varepsilon }_{0}}}}\] |
B. | \[\sqrt{\frac{{{\varepsilon }_{0}}\mu }{\varepsilon {{\mu }_{0}}}}\] |
C. | \[\sqrt{\frac{{{\varepsilon }_{0}}{{\mu }_{0}}}{\varepsilon \mu }}\] |
D. | \[\sqrt{\frac{\varepsilon \mu }{{{\varepsilon }_{0}}{{\mu }_{0}}}}\] |
Answer» E. | |
12370. |
The magnetic field in the plane electromagnetic field is given by: \[{{B}_{y}}=2\times {{10}^{-7}}\sin (0.5\times {{10}^{3}}z+1.5\times {{10}^{11}}t)T\] The expression for the electric field may be given by |
A. | \[{{E}_{y}}=2\times {{10}^{-7}}\sin (0.5\times {{10}^{3}}z+1.5\times {{10}^{11}}t)V/m\] |
B. | \[{{E}_{x}}=2\times {{10}^{-7}}\sin (0.5\times {{10}^{3}}z+1.5\times {{10}^{11}}t)V/m\] |
C. | \[{{E}_{y}}=60\sin (0.5\times {{10}^{3}}z+1.5\times {{10}^{11}}t)V/m\] |
D. | \[{{E}_{x}}=60\sin (0.5\times {{10}^{3}}z+1.5\times {{10}^{11}}t)V/m\] |
Answer» E. | |
12371. |
The rms value of the electric field of the light coming from sun is 720 N/C. The average energy density of the emf is |
A. | \[3.3\times {{10}^{-3}}J/{{m}^{3}}\] |
B. | \[4.58\times {{10}^{-6}}J/{{m}^{3}}\] |
C. | \[6.37\times {{10}^{-9}}J/{{m}^{3}}\] |
D. | \[81.35\times {{10}^{-12}}J/{{m}^{3}}\] |
Answer» C. \[6.37\times {{10}^{-9}}J/{{m}^{3}}\] | |
12372. |
The work function of a metallic surface is 5.01 eV. The photoelectrons are emitted when light of wavelength 2000 \[\overset{\text{o}}{\mathop{\text{A}}}\,\] falls on it. The potential difference applied to stop! The fastest photoelectrons is \[\left[ h=4.14\times {{10}^{-15}}eVs \right]\] |
A. | 1.2 V |
B. | 2.24 V |
C. | 3.6 V |
D. | 4.8 V |
Answer» B. 2.24 V | |
12373. |
An electron is accelerated through a potential difference of V volt. It has a wavelength \[\lambda \] associated with it. Through what potential difference an electron must be accelerated so that its de Broglie wavelength is the same as that of a Proton? Take mass of proton to be 1837 times larger than the mass of electron. |
A. | \[Vvolt\] |
B. | \[1837V\,volt\] |
C. | \[V/1837\,volt\] |
D. | \[\sqrt{1837}V\,volt\] |
Answer» D. \[\sqrt{1837}V\,volt\] | |
12374. |
A parallel plate capacitor with plate area A and separation between the plates J, is charged by a constant current i. Consider a plane surface of area all parallel to the plates and drawn simultaneously between the plates. The displacement current through this area is |
A. | \[i\] |
B. | \[i/2\] |
C. | \[i/4\] |
D. | \[i/8\] |
Answer» C. \[i/4\] | |
12375. |
In the circuit shown, the effective capacitano between points X and Y is |
A. | \[3.33\mu F\] |
B. | \[1\mu F\] |
C. | \[0.44\mu F\] |
D. | None of these |
Answer» C. \[0.44\mu F\] | |
12376. |
A series combination of \[{{n}_{1}}\] capacitors, each of capacity \[{{C}_{1}}\] is charged by source of potential difference 4 V. When another parallel combination of \[{{n}_{2}}\]capacitors each of capacity \[{{C}_{2}}\]is charged by a source of potential deference V, it has the same total energy stored in it as the first combination has. The value of \[{{C}_{2}}\]in terms of \[{{C}_{1}}\]is then |
A. | \[16\frac{{{n}_{2}}}{{{n}_{1}}}{{C}_{1}}\] |
B. | \[\frac{2{{C}_{1}}}{{{n}_{1}}{{n}_{2}}}\] |
C. | \[2\frac{{{n}_{1}}}{{{n}_{2}}}{{C}_{1}}\] |
D. | \[\frac{16{{C}_{1}}}{{{n}_{1}}{{n}_{2}}}\] |
Answer» E. | |
12377. |
A parallel plate capacitor with air between the plates is charged to a potential difference of 500 V and then insulated. A plastic plate is inserted between the plates filling the whole gap. The potential difference between the plates now becomes 75V. The dielectric constant of plastic is |
A. | 44265 |
B. | 5 |
C. | 44275 |
D. | 10 |
Answer» D. 10 | |
12378. |
The resultant capacity of n condensers of capacitances \[{{C}_{1}},{{C}_{2}}\ldots .{{C}_{n}}\]connected in parallel is |
A. | \[{{C}_{p}}={{C}_{1}}+{{C}_{2}}+\ldots .+{{C}_{n}}\] |
B. | \[{{C}_{p}}={{C}_{1}}-{{C}_{2}}-\ldots .-{{C}_{n}}\] |
C. | \[\frac{1}{{{C}_{p}}}=\frac{1}{{{C}_{1}}}+\frac{1}{{{C}_{2}}}+\ldots .+\frac{1}{{{C}_{n}}}\] |
D. | \[\frac{1}{{{C}_{p}}}=\frac{1}{{{C}_{1}}}-\frac{1}{{{C}_{2}}}-\ldots .-\frac{1}{{{C}_{n}}}\] |
Answer» B. \[{{C}_{p}}={{C}_{1}}-{{C}_{2}}-\ldots .-{{C}_{n}}\] | |
12379. |
When air in a capacitor is replaced by medium of dielectric constant K, the capacity |
A. | decrease K times |
B. | increases K times |
C. | increases \[{{K}^{2}}\]times |
D. | remains constant |
Answer» C. increases \[{{K}^{2}}\]times | |
12380. |
A hollow metal sphere of radius 5 cm is charged such that the potential on its surface is 10 V. The potential at a distance of 2 cm from the center of the sphere is |
A. | zero |
B. | 10 V |
C. | 4 V |
D. | 10/3 V |
Answer» C. 4 V | |
12381. |
An electric dipole is put in north-south direction in a sphere filled with water. Which statement is correct? |
A. | Electric flux is coming towards sphere. |
B. | Electric flux is coming out of sphere. |
C. | Electric flux is entering into sphere and leaving the sphere are same. |
D. | Water does not permit electric flux to enter into sphere. |
Answer» D. Water does not permit electric flux to enter into sphere. | |
12382. |
A surface has the area vector \[\vec{A}=\left( 2\hat{i}+3\hat{j} \right){{m}^{2}}.\] The flux of an electric field through it if the field is \[\vec{E}=4\hat{i}\frac{V}{m}:\] |
A. | 8V-m |
B. | 12Vm |
C. | 20V-m |
D. | zero |
Answer» B. 12Vm | |
12383. |
A sphere of radius R carries charge density \[\rho \]proportional to the square of the distance from the center such that \[\rho =C{{R}^{2}}\], where C is a positive constant. At a distance R/2 from the center, the magnitude of the electric field is |
A. | \[\frac{C{{R}^{3}}}{20{{\in }_{0}}}\] |
B. | \[\frac{C{{R}^{3}}}{10{{\in }_{0}}}\] |
C. | \[\frac{C{{R}^{3}}}{5{{\in }_{0}}}\] |
D. | \[\frac{C{{R}^{3}}}{40{{\in }_{0}}}\] |
Answer» E. | |
12384. |
The total electric flux emanating from a closed surface enclosing an \[\alpha -\]particle is (e-electronic charge) |
A. | \[\frac{2e}{{{\varepsilon }_{0}}}\] |
B. | \[\frac{e}{{{\varepsilon }_{0}}}\] |
C. | \[e{{\varepsilon }_{0}}\] |
D. | \[\frac{{{\varepsilon }_{0}}e}{4}\] |
Answer» B. \[\frac{e}{{{\varepsilon }_{0}}}\] | |
12385. |
A solid sphere of radius R has a charge Q distributed in its volume with a charge density\[\rho =k{{r}^{a}}\], where k and an are constants and r is the distance from its center. If the electric field at \[r=\frac{R}{2}\] is \[\frac{1}{8}\] times that at \[r=R\], the value of a is. |
A. | 3 |
B. | 5 |
C. | 2 |
D. | both [a] and [b] |
Answer» D. both [a] and [b] | |
12386. |
Three identical positive charges Q are arranged of the triangle is a. Find the intensity of the field at the vertex of a regular tetrahedron of which the triangle is the base. |
A. | \[\sqrt{6}\frac{KQ}{{{a}^{2}}}\] |
B. | \[\sqrt{2}\frac{KQ}{{{a}^{2}}}\] |
C. | \[\sqrt{3}\frac{KQ}{{{a}^{2}}}\] |
D. | None of these |
Answer» B. \[\sqrt{2}\frac{KQ}{{{a}^{2}}}\] | |
12387. |
Find the electric field vector at P (a, a, a) due to three infinitely long lines of charges along the x, y and z- axes, respectively. The charge density, i.e., charge per unit length of each wire is \[\lambda .\] |
A. | \[\frac{\lambda }{3\pi {{\varepsilon }_{0}}a}\left( \hat{i}+\hat{j}+\hat{k} \right)\] |
B. | \[\frac{\lambda }{2\pi {{\varepsilon }_{0}}a}\left( \hat{i}+\hat{j}+\hat{k} \right)\] |
C. | \[\frac{\lambda }{2\sqrt{2}\pi {{\varepsilon }_{0}}a}\left( \hat{i}+\hat{j}+\hat{k} \right)\] |
D. | \[\frac{\sqrt{2}\lambda }{\pi {{\varepsilon }_{0}}a}\left( \hat{i}+\hat{j}+\hat{k} \right)\] |
Answer» C. \[\frac{\lambda }{2\sqrt{2}\pi {{\varepsilon }_{0}}a}\left( \hat{i}+\hat{j}+\hat{k} \right)\] | |
12388. |
If a charge q is placed at the center of the line joining two equal charges Q such that the system is in equilibrium then the value of q is |
A. | Q/2 |
B. | #NAME? |
C. | Q/4 |
D. | -Q/4 |
Answer» E. | |
12389. |
A pendulum bob of mass m carrying a charge q is at rest with its string making and angle \[\theta \] with the vertical in a uniform horizontal electric field E. The tension in the string is |
A. | \[\frac{mg}{\sin \theta }\text{ and }\frac{qE}{\cos \theta }\] |
B. | \[\frac{mg}{\cos \theta }\text{ and }\frac{qE}{\sin \theta }\] |
C. | \[\frac{mg}{\cos \theta }\text{ and }\frac{qE}{\sin \theta }\] |
D. | \[\frac{mg}{qE}\] |
Answer» C. \[\frac{mg}{\cos \theta }\text{ and }\frac{qE}{\sin \theta }\] | |
12390. |
Two point dipoles of dipole moment \[{{\vec{p}}_{1}}\]and \[{{\vec{p}}_{2}}\]are at a distance x from each other and \[{{\vec{p}}_{1}}||{{\vec{p}}_{2}}.\] The force between the dipoles is: |
A. | \[\frac{1}{4\pi {{\varepsilon }_{0}}}\frac{4{{p}_{1}}{{p}_{2}}}{{{x}^{4}}}\] |
B. | \[\frac{1}{4\pi {{\varepsilon }_{0}}}\frac{3{{p}_{1}}{{p}_{2}}}{{{x}^{4}}}\] |
C. | \[\frac{1}{4\pi {{\varepsilon }_{0}}}\frac{6{{p}_{1}}{{p}_{2}}}{{{x}^{4}}}\] |
D. | \[\frac{1}{4\pi {{\varepsilon }_{0}}}\frac{8{{p}_{1}}{{p}_{2}}}{{{x}^{4}}}\,\] |
Answer» C. \[\frac{1}{4\pi {{\varepsilon }_{0}}}\frac{6{{p}_{1}}{{p}_{2}}}{{{x}^{4}}}\] | |
12391. |
The electric intensity due to a dipole of length 10 cm and having a charge of \[500\mu C\], at a point on the axis at a distance 20 cm from one of the charges in air, is |
A. | \[6.25\times {{10}^{7}}N/C\] |
B. | \[9.28\times {{10}^{7}}N/C\] |
C. | \[13.1\times {{10}^{11}}N/C\] |
D. | \[20.5\times {{10}^{7}}N/C\] |
Answer» B. \[9.28\times {{10}^{7}}N/C\] | |
12392. |
If \[{{E}_{q}}\] be the electric field strength of a short dipole at a point on its axial line and \[{{E}_{e}}\]that on the equatorial line at the same distance, the n |
A. | \[{{E}_{e}}=2{{E}_{a}}\] |
B. | \[{{E}_{a}}=2{{E}_{e}}\] |
C. | \[{{E}_{a}}={{E}_{e}}\] |
D. | None of these |
Answer» C. \[{{E}_{a}}={{E}_{e}}\] | |
12393. |
In fig., two equal positive point charges \[{{q}_{1}}={{q}_{2}}=2.0\mu C\] interact with a third point charge \[Q=4.0\mu C\]. The magnitude, as well as direction, of the net force on Q is |
A. | 0.23 N in the +x-direction |
B. | 0.46 N in the +x-direction |
C. | 0.23 N in the +x-direction |
D. | 0.46 N in the +x-direction |
Answer» C. 0.23 N in the +x-direction | |
12394. |
A uniformly charged and infinitely long line having a liner charge density \[\lambda \] is placed at a normal distance \[y\] from a point O. Consider a sphere of radius \[R\] with O as the center and \[R\] > \[y\]. Electric flux through the surface of the sphere is |
A. | Zero |
B. | \[\frac{2\lambda R}{{{\varepsilon }_{0}}}\] |
C. | \[\frac{2\lambda \sqrt{{{R}^{2}}-{{y}^{2}}}}{{{\varepsilon }_{0}}}\] |
D. | \[\frac{\lambda \sqrt{{{R}^{2}}+{{y}^{2}}}}{{{\varepsilon }_{0}}}\] |
Answer» D. \[\frac{\lambda \sqrt{{{R}^{2}}+{{y}^{2}}}}{{{\varepsilon }_{0}}}\] | |
12395. |
An uncharged aluminum block has a cavity within it. The block is placed in a region where a uniform electric field is directed upward. Which of the following is a correct statement describing conditions in the interior of the block's cavity? |
A. | The electric field in the cavity is directed upward. |
B. | The electric field in the cavity is directed downward. |
C. | There is no electric field in the cavity. |
D. | The electric field in the cavity is of varying magnitude and is zero at the exact center. |
Answer» D. The electric field in the cavity is of varying magnitude and is zero at the exact center. | |
12396. |
The capacitance (in F) of a spherical conductor of radius 1 m is |
A. | \[1.1\times {{10}^{-10}}\] |
B. | \[{{10}^{-6}}\] |
C. | \[9\times {{10}^{-9}}\] |
D. | \[{{10}^{-3}}\] |
Answer» B. \[{{10}^{-6}}\] | |
12397. |
For section AB of a circuit shown in figure,\[{{C}_{1}}=1\mu F\], \[{{C}_{2}}=2\mu F\], \[E=10V\], and the potential difference \[{{V}_{A}}-{{V}_{B}}=10V\]. Charge on capacitor \[{{C}_{1}}\] is |
A. | \[0\mu C\] |
B. | \[20/3\mu C\] |
C. | \[40/3\mu C\] |
D. | None of these |
Answer» D. None of these | |
12398. |
The capacities and connection of. five capacitors are shown in the adjoining figure. The potential difference between the points A and B is 60 volts. Then the equivalent capacity between A and B and the charge on \[5\mu F\] capacitance will be respectively |
A. | \[44\mu F;\,\,300\mu C\] |
B. | \[16\mu F;\,\,150\mu C\] |
C. | \[15\mu F;\,\,200\mu C\] |
D. | \[4\mu F;\,\,50\mu C\] |
Answer» E. | |
12399. |
The equivalent capacitance of three capacitors of Capacitance \[{{C}_{1}}:{{C}_{2}}\] and \[{{C}_{3}}\]are connected in parallel is 12 units and product\[{{C}_{1}}.{{C}_{2}}.{{C}_{3}}=48\]. When the capacitors \[{{C}_{1}}\] and \[{{C}_{2}}\] are connected in parallel, the equivalent capacitance is 6 units. Then the capacitance are |
A. | 2, 3, 7 |
B. | 1.5, 2.5, 8 |
C. | 1, 5, 6 |
D. | 4, 2, 6 |
Answer» E. | |
12400. |
The electric intensity due to an infinite cylinder of radius and having charge q per unit length at a distance from its axis is [MP PMT 1993; AFMC 2000] |
A. | Directly proportional to |
B. | Directly proportional to |
C. | Inversely proportional to r |
D. | Inversely proportional to |
Answer» D. Inversely proportional to | |