Question
The potential at a point due to an electric dipole will be maximum and minimum when  the angles between the axis of the dipole and the line joining the point to the dipole are respectively(a) 90° and 180 °  (b) 0°  and 90°(c) 90 ° and 0°(d) 0° and 180°
       

Answer

(d) 0° and 180°

Need a full question paper?

Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.

Start Generating Free

Similar questions

A vertical straight conductor carries a current vertically upwards. A point P lies to the east of it at a small distance and another point Q lies to the west at the same distance. The magnetic field at P is(a) Greater than at Q(b) Same as at Q(c) Less than at Q(d) Greater or less than at Q depending upon the strength of the current
 
 
 
 
A $PN-$ junction has a thickness of the order of
The specific resistance of a conductor increases with :
If work function is $\phi$, then the formula for threshold wavelength is :
Drift velocity $v _{ d }$ varies with the intensity of electric field as per the relation
On installing forward bias on $P - N$ junction, its behavior will be :
A slab $X$ is placed between the two parallel isolated charged plates as shown in the figure. If $E_p​$ and $E_q$ denotes the intensity of electric field at$ P$ and $Q,$ then:
The colour of the positive column in a gas discharge tube depends on(a) The type of glass used to construct the tube(b) The gas in the tube (c) The applied voltage (d) The material of the cathode
   
   
A 2μF capacitor is charged to 100 volt  and then its plates are connected by a conducting wire. The heat produced is(a) 1 J (b) 0.1 J (c) 0.01 J(d) 0.001 J
       
An $AC$ source producing emf $\epsilon=\epsilon_{0}\Big[\cos\big(100\pi\text{s}^{-1}\big)\text{t}+\cos\big(500\pi\text{s}^{-1}\big)\text{t}\Big]$ is connected in series with a capacitor and a resistor. The steady$-$state current in the circuit is found to be $\text{i}=\text{i}_1\cos\Big[\big(100\pi\text{s}^{-1}\big)\text{t}+\phi_1\Big]+\text{i}_2\cos\Big[\big(500\pi\text{s}^{-1}\big)\text{t}+\phi_2\Big].$