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The electrostatic energy in an electric field does not depend on which of the following?
Answer: c Explanation: The energy in an electric field directly magnitude of charges. Thus electric field and flux density are also dependent. But the applied field affects only the polarisation and it is independent of the energy in the field.
Answer: c
See lessExplanation: The energy in an electric field directly magnitude of charges. Thus electric field and flux density are also dependent. But the applied field affects only the
polarisation and it is independent of the energy in the field.
Dipole moments are used to calculate the
Answer: b Explanation: Dipole moment implicates the strength of the dipole in the electric field. They are then used to compute the polarisation patterns based on the applied field. Once the polarisation is determined we can find its susceptibility. Though all options seem to be correct, the apt ansRead more
Answer: b
See lessExplanation: Dipole moment implicates the strength of the dipole in the electric field.
They are then used to compute the polarisation patterns based on the applied field.
Once the polarisation is determined we can find its susceptibility. Though all options
seem to be correct, the apt answer is to calculate polarisation, provided applied field is
known.
Dipoles in any electric field undergo
Answer: d Explanation: Dipoles in any pure electric field will undergo polarisation. It is the process of alignment of dipole moments in accordance with the electric field applied.
Answer: d
See lessExplanation: Dipoles in any pure electric field will undergo polarisation. It is the process of alignment of dipole moments in accordance with the electric field applied.
The potential due to the dipole on the midpoint of the two charges will be
Answer: c Explanation: The potential due a dipole at a point P will be V = m cos θ/(4πεr2). Now it is given that potential on the midpoint, which means P is on midpoint, then the distance from midpoint and P will be zero. When r = 0 is put in the above equation, we get V = ∞. This shows that the potRead more
Answer: c
See lessExplanation: The potential due a dipole at a point P will be V = m cos θ/(4πεr2).
Now it is given that potential on the midpoint, which means P is on midpoint, then the distance from midpoint and P will be zero. When r = 0 is put in the above equation, we get V = ∞. This shows that the potential of a dipole at its midpoint will be maximum/infinity.
Calculate the distance between two charges of 4C forming a dipole, with a dipole moment of 6 units.
Answer: b Explanation: The dipole moment is given by, M = Q x d. To get d, we rearrange the formula d = M/Q = 6/4 = 1.5units.
Answer: b
See lessExplanation: The dipole moment is given by, M = Q x d. To get d, we rearrange the
formula d = M/Q = 6/4 = 1.5units.
For two charges 3C and -3C separated by 1cm and are located at distances 5cm and 7cm respectively from the point P, then the distance between their midpoint and the point P will be
Answer: a Explanation: For a distant point P, the R1 and R2 will approximately be equal. R1 = R2 = r, where r is the distance between P and the midpoint of the two charges. Thus they are in geometric progression, R1R2=r2 Now, r2 = 5 x 7 = 35. We get r = 5.91cm.
Answer: a
See lessExplanation: For a distant point P, the R1 and R2 will approximately be equal.
R1 = R2 = r, where r is the distance between P and the midpoint of the two charges.
Thus they are in geometric progression, R1R2=r2
Now, r2 = 5 x 7 = 35. We get r = 5.91cm.
Find the potential due the dipole when the angle subtended by the two charges at the point P is perpendicular.
Answer: a Explanation: The potential due the dipole is given by, V = m cos θ/(4πεr 2). When the angle becomes perpendicular (θ = 90). The potential becomes zero since cos 90 will become zero.
Answer: a
See lessExplanation: The potential due the dipole is given by, V = m cos θ/(4πεr
2). When the angle becomes perpendicular (θ = 90). The potential becomes zero since cos 90 will become zero.
Find the angle at which the potential due a dipole is measured, when the distance from one charge is 12cm and that due to other is 11cm, separated to each other by a distance of 2cm.
Answer: d Explanation: Here, the two charges are separated by d = 2cm. The distance from one charge (say Q1) will be R1 = 11cm. The distance from another charge (say Q2) will be R2 = 12cm. If R1 and R2 is assumed to be parallel, then R2 – R1 = d cos θ. We get 1 = 2cos θ and cos θ = 0.5. Then θ = cosRead more
Answer: d
Explanation: Here, the two charges are separated by d = 2cm.
The distance from one charge (say Q1) will be R1 = 11cm. The distance from another
charge (say Q2) will be R2 = 12cm. If R1 and R2 is assumed to be parallel, then R2 –
See lessR1 = d cos θ. We get 1 = 2cos θ and cos θ = 0.5. Then θ = cos-1
(0.5) = 60.
Calculate the dipole moment of a dipole with equal charges 2C and -2C separated by a distance of 2cm.
Answer: b Explanation: The dipole moment of charge 2C and distance 2cm will be, M = Q x d. Thus, M = 2 x 0.02 = 0.04 C-m.
Answer: b
See lessExplanation: The dipole moment of charge 2C and distance 2cm will be,
M = Q x d. Thus, M = 2 x 0.02 = 0.04 C-m.
The potential due to a dipole at a point P from it is the
Answer: b Explanation: The total potential at the point P due to the dipole is given by the difference of the potentials of the individual charges. V = V1 + (-V2), since both the charges are unlike. Thus V = V1 – V2.
Answer: b
See lessExplanation: The total potential at the point P due to the dipole is given by the difference of the potentials of the individual charges.
V = V1 + (-V2), since both the charges are unlike. Thus V = V1 – V2.