Using Maxwell’s equations in vacuum, derive the wave equation for the z-component of the electric field vector associated with an electromagnetic wave.
A wire loop of resistance 10Ω and radius 10cm is kept in the plane of this paper in a uniform magnetic field B. The direction of B is perpendicular to the plane of the page and points out of it and its magnitude is increasing at the rate of 0.50T/s. Determine the magnitude and direction of the induced current in the loop.
Calculate the magnitudes of magnetic intensity H and the magnetic field
B at the centre of a 1500-turn solenoid which is 0.22 m long and carries a current of 1.5 A.
(µ0 =4π×10^-7H/m)
Charges q1, q2 and q3 are placed at A, C and P, are isosceles triangle vertices and B is the middle point of A and C , and q1 =q2=-q3=2μC. determine the magnitude and the direction of the election field at point P. (P is the top vertices)
Figure 3.6 shows a copper conductor of resistivity ρ = 1.72 x 10 -8 Ωm having a current density J = 2.54 x 106 Am-2. Calculate the electric field in the copper.
What is the potential difference between the two points a and b, 100m apart?